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actions, technology and/or diagrams and technology to appropriate mental or written applies appropriate trial and error to explore explore mathematical strategies, or technology, to solving strategies, including mathematical problems problems solve problems the use of digital technologies, in undertaking investigations Reasoning Reasoning Reasoning Reasoning MAe-3WM uses concrete MA1-3WM supports MA2-3WM checks the MA3-3WM gives a valid materials and/or pictorial conclusions by explaining or accuracy of a statement and reason for supporting one representations to support demonstrating how answers explains the reasoning used possible solution over conclusions were obtained another STAGE 4 STAGE 5.1 STAGE 5.2 STAGE 5.3 Communicating Communicating Communicating Communicating MA4-1WM communicates MA5.1-1WM uses MA5.2-1WM selects MA5.3-1WM uses and and connects mathematical appropriate terminology, appropriate notations and interprets formal definitions ideas using appropriate diagrams and symbols in conventions to communicate and generalisations when terminology, diagrams and mathematical contexts mathematical ideas and explaining solutions and/or symbols solutions conjectures Problem Solving Problem Solving Problem Solving Problem Solving MA4-2WM applies MA5.1-2WM selects and uses MA5.2-2WM interprets MA5.3-2WM generalises appropriate mathematical appropriate strategies to mathematical or real-life mathematical ideas and techniques to solve problems solve problems situations, systematically techniques to analyse and applying appropriate solve problems efficiently strategies to solve problems Reasoning Reasoning Reasoning Reasoning
|
actions, technology and/or trial and error to explore mathematical problems diagrams and technology to explore mathematical problems appropriate mental or written strategies, or technology, to solve problems applies appropriate strategies, including the use of digital technologies, in undertaking investigations Reasoning MAe-3WM uses concrete materials and/or pictorial representations to support conclusions Reasoning MA1-3WM supports conclusions by explaining or demonstrating how answers were obtained Reasoning MA2-3WM checks the accuracy of a statement and explains the reasoning used Reasoning MA3-3WM gives a valid reason for supporting one possible solution over another STAGE 4 STAGE 5.1 STAGE 5.2 STAGE 5.3 Communicating MA4-1WM communicates and connects mathematical ideas using appropriate terminology, diagrams and symbols Communicating MA5.1-1WM uses appropriate terminology, diagrams and symbols in mathematical contexts Communicating MA5.2-1WM selects appropriate notations and conventions to communicate mathematical ideas and solutions Communicating MA5.3-1WM uses and interprets formal definitions and generalisations when explaining solutions and/or conjectures Problem Solving MA4-2WM applies appropriate mathematical techniques to solve problems Problem Solving MA5.1-2WM selects and uses appropriate strategies to solve problems Problem Solving MA5.2-2WM interprets mathematical or real-life situations, systematically applying appropriate strategies to solve problems Problem Solving MA5.3-2WM generalises mathematical ideas and techniques to analyse and solve problems efficiently Reasoning Reasoning Reasoning Reasoning solving
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mathematicsk10_full.docx
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task-1456-149
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MA4-6NA solves financial MA5.1-4NA solves financial MA5.2-4NA solves financial problems involving problems involving earning, problems involving purchasing goods spending and investing compound interest money Ratios and Rates Ratios and Rates Ratios and Rates MA4-7NA operates with MA5.2-5NA recognises direct MA5.3-4NA draws, interprets ratios and rates, and explores and indirect proportion, and and analyses graphs of their graphical representation solves problems involving physical phenomena direct proportion EARLY STAGE 1 STAGE 2 STAGE 3 STAGE 1 Patterns and Algebra Patterns and Algebra Patterns and Algebra Patterns and Algebra MAe-8NA recognises, MA1-8NA creates, represents MA2-8NA generalises MA3-8NA analyses and describes and continues and continues a variety of properties of odd and even creates geometric and repeating patterns patterns with numbers and numbers, generates number number patterns, constructs objects patterns, and completes and completes number simple number sentences by sentences, and locates points calculating missing values on the Cartesian plane
|
MA4-6NA solves financial problems involving purchasing goods MA5.1-4NA solves financial problems involving earning, spending and investing money MA5.2-4NA solves financial problems involving compound interest Ratios and Rates MA4-7NA operates with ratios and rates, and explores their graphical representation Ratios and Rates MA5.2-5NA recognises direct and indirect proportion, and solves problems involving direct proportion Ratios and Rates MA5.3-4NA draws, interprets and analyses graphs of physical phenomena EARLY STAGE 1 STAGE 1 STAGE 2 STAGE 3 Patterns and Algebra MAe-8NA recognises, describes and continues repeating patterns Patterns and Algebra MA1-8NA creates, represents and continues a variety of patterns with numbers and objects Patterns and Algebra MA2-8NA generalises properties of odd and even numbers, generates number patterns, and completes simple number sentences by calculating missing values Patterns and Algebra MA3-8NA analyses and creates geometric and number patterns, constructs and completes number sentences, and locates points on the Cartesian plane
| 0.470949
|
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mathematicsk10_full.docx
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task-1456-149
| 17
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Right-Angled Triangles Right-Angled Triangles Right-Angled Triangles Trigonometry and (Pythagoras) (Trigonometry) (Trigonometry) Pythagoras' Theorem § ◊ MA4-16MG applies MA5.1-10MG applies MA5.2-13MG applies MA5.3-15MG applies Pythagoras’ theorem to trigonometry, given trigonometry to solve Pythagoras’ theorem, calculate side lengths in diagrams, to solve problems, problems, including problems trigonometric relationships, right-angled triangles, and including problems involving involving bearings the sine rule, the cosine rule solves related problems angles of elevation and and the area rule to solve depression problems, including problems involving three dimensions EARLY STAGE 1 STAGE 2 STAGE 3 STAGE 1 Three-Dimensional Three-Dimensional Three-Dimensional Three-Dimensional Space Space Space Space MAe-14MG manipulates, MA1-14MG sorts, describes, MA2-14MG makes, MA3-14MG identifies sorts and represents three- represents and recognises compares, sketches and objects, objects and familiar three-dimensional names three-dimensional including prisms and describes them using objects, including cones, objects, including prisms, pyramids, on the basis of everyday language cubes, cylinders, spheres and pyramids, cylinders, cones their properties, and prisms and spheres, and describes visualises, sketches and their features constructs them given drawings of different views Two-Dimensional Space Two-Dimensional Two-Dimensional Two-Dimensional Space Space Space MAe-15MG manipulates, sorts and describes MA1-15MG manipulates, MA2-15MG manipulates, MA3-15MG manipulates, representations of sorts, represents, describes identifies and sketches two- classifies and draws two- shapes, and explores two- shapes, shapes, including circles, triangles, shapes, including special including equilateral, squares and rectangles, using including quadrilaterals, quadrilaterals, and describes isosceles and scalene everyday language pentagons, hexagons and their features triangles, and describes their octagons properties Angles Angles MA2-16MG identifies, MA3-16MG measures and describes, compares and constructs angles, and classifies angles applies angle relationships to find unknown angles Position Position Position Position
|
Right-Angled Triangles (Pythagoras) MA4-16MG applies Pythagoras’ theorem to calculate side lengths in right-angled triangles, and solves related problems Right-Angled Triangles (Trigonometry) MA5.1-10MG applies trigonometry, given diagrams, to solve problems, including problems involving angles of elevation and depression Right-Angled Triangles (Trigonometry) ◊ MA5.2-13MG applies trigonometry to solve problems, including problems involving bearings Trigonometry and Pythagoras' Theorem § MA5.3-15MG applies Pythagoras’ theorem, trigonometric relationships, the sine rule, the cosine rule and the area rule to solve problems, including problems involving three dimensions EARLY STAGE 1 STAGE 1 STAGE 2 STAGE 3 Three-Dimensional Space MAe-14MG manipulates, sorts and represents objects and describes them using everyday language Three-Dimensional Space MA1-14MG sorts, describes, represents and recognises familiar three-dimensional objects, including cones, cubes, cylinders, spheres and prisms Three-Dimensional Space MA2-14MG makes, compares, sketches and names three-dimensional objects, including prisms, pyramids, cylinders, cones and spheres, and describes their features Three-Dimensional Space MA3-14MG identifies objects, including prisms and pyramids, on the basis of their properties, and visualises, sketches and constructs them given drawings of different views Two-Dimensional Space MAe-15MG manipulates, sorts and describes representations of shapes, including circles, triangles, squares and rectangles, using everyday language Two-Dimensional Space MA1-15MG manipulates, sorts, represents, describes and explores shapes, including quadrilaterals, pentagons, hexagons and octagons Two-Dimensional Space MA2-15MG manipulates, identifies and sketches shapes, including special quadrilaterals, and describes their features Two-Dimensional Space MA3-15MG manipulates, classifies and draws shapes, including equilateral, isosceles and scalene triangles, and describes their properties Angles MA2-16MG identifies, describes, compares and classifies angles Angles MA3-16MG measures and constructs angles, and applies angle relationships to find unknown angles Position Position Position Position two- two- two- three-
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mathematicsk10_full.docx
|
task-1456-149
| 22
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] |
Topic 8.1.6: Money and percentages Strand: Sub-strands: Recommended teaching time: Number and Algebra Money and financial mathematics 2 weeks (approximately 6 hours) Real numbers Mapping to F–10 curriculum in Victoria Content descriptions Solve problems involving profit and loss, with and without digital technologies . Solve problems involving the use of percentages, including percentage increases and decreases and percentage error, with and without digital technologies . Achievement standard (excerpt in bold) Level 7 Level 8 Level 9 Students solve problems involving the Students use efficient mental and Students apply the index laws using order, addition and subtraction of written strategies to make estimates integer indices to variables and integers. They make the connections and carry out the four operations with numbers, express numbers in between whole numbers and index integers, and apply the index laws to scientific notation, solve problems notation and the relationship between whole numbers. They identify and involving very small and very large perfect squares and square roots. describe rational and irrational numbers, and check the order of They solve problems involving all four numbers in context. Students magnitude of calculations. They solve operations with fractions, decimals, estimate answers and solve problems involving simple interest. percentages and their equivalences, everyday problems involving profit Students use the distributive law to and express fractions in their simplest and loss rates, ratios and expand algebraic expressions, form. Students compare the cost of percentages, with and without the including binomial expressions, and items to make financial decisions, with use of digital technology. They simplify a range of algebraic and without the use of digital simplify a variety of algebraic expressions. They find the distance technology. They make simple expressions and connect expansion between two points on the Cartesian estimates to judge the and factorisation of linear plane and the gradient and midpoint reasonableness of results. Students expressions. Students solve linear of a line segment using a range of use variables to represent arbitrary equations and graph linear strategies including the use of digital numbers and connect the laws and relationships on the Cartesian plane. technology. Students sketch and draw properties of number to algebra and linear and non-linear relations, solve substitute numbers into algebraic simple related equations and explain expressions. They assign ordered the relationship between the graphical pairs to given points on the Cartesian and symbolic forms, with and without plane and interpret and analyse the use of digital technology. graphs of relations from real data. Students develop simple linear models for situations, make predictions based on these models, solve related equations and check their solutions.
|
Topic 8.1.6: Money and percentages Strand: Number and Algebra Sub-strands: Money and financial mathematics Real numbers Recommended teaching time: 2 weeks (approximately 6 hours) Mapping to F–10 curriculum in Victoria Content descriptions Solve problems involving profit and loss, with and without digital technologies . Solve problems involving the use of percentages, including percentage increases and decreases and percentage error, with and without digital technologies . Achievement standard (excerpt in bold) Level 7 Level 8 Level 9 Students solve problems involving the order, addition and subtraction of integers. They make the connections between whole numbers and index notation and the relationship between perfect squares and square roots. They solve problems involving all four operations with fractions, decimals, percentages and their equivalences, and express fractions in their simplest form. Students compare the cost of items to make financial decisions, with and without the use of digital technology. They make simple estimates to judge the reasonableness of results. Students use variables to represent arbitrary numbers and connect the laws and properties of number to algebra and substitute numbers into algebraic expressions. They assign ordered pairs to given points on the Cartesian plane and interpret and analyse graphs of relations from real data. Students develop simple linear models for situations, make predictions based on these models, solve related equations and check their solutions. Students use efficient mental and written strategies to make estimates and carry out the four operations with integers, and apply the index laws to whole numbers. They identify and describe rational and irrational numbers in context. Students estimate answers and solve everyday problems involving profit and loss rates, ratios and percentages, with and without the use of digital technology. They simplify a variety of algebraic expressions and connect expansion and factorisation of linear expressions. Students solve linear equations and graph linear relationships on the Cartesian plane. Students apply the index laws using integer indices to variables and numbers, express numbers in scientific notation, solve problems involving very small and very large numbers, and check the order of magnitude of calculations. They solve problems involving simple interest. Students use the distributive law to expand algebraic expressions, including binomial expressions, and simplify a range of algebraic expressions. They find the distance between two points on the Cartesian plane and the gradient and midpoint of a line segment using a range of strategies including the use of digital technology. Students sketch and draw linear and non-linear relations, solve simple related equations and explain the relationship between the graphical and symbolic forms, with and without the use of digital technology.
| 0.735687
|
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MathematicsSampleProgram_Year%208.docx
|
task-1456-154
| 19
|
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order, add and share using small value. Students solve simple addition addition and subtraction, and use a sets of objects. They create and problems, and share into two equal variety of strategies to solve continue simple patterns. groups or parts to model one-half. problems, including missing number problems. Students use groups and arrays to represent multiplication and division and solve simple problems, including finding halves, quarters and eighths of sets and shapes. They count and order by value, small collections of Australian coins and notes. Activities Proficiencies Review subitising and numbers to 20 Understanding through sharing fairly Add small groups of numbers either visually or with concrete Fluency through recognising that numbers materials are made up of smaller groups Find basic facts for addition through partitioning up to and Problem solving through applying including 10 understanding that many variations of numbers can combine to make a single Use dice games for combining numbers number Make stories that involve adding and sharing to 20 Reasoning through assuming that in solving Use materials to divide into equal groups problems, understanding of ‘fair share’ can Combine equal groups within story situations, e.g. three cows be applied came to a party, how many cow legs were there? Considering different levels Level 1 Students who are working at this level could: Use Aboriginal and Torres Strait Islander methods of adding and subtracting, including spatial patterns and reasoning. Assessment ideas Students: Use farm animals to solve problems, e.g. how many legs there might be for 3 cows, two hens and a dog? Resources FUSE Exploring Addition and Subtraction nRich
|
order, add and share using small sets of objects. They create and continue simple patterns. value. Students solve simple addition problems, and share into two equal groups or parts to model one-half. addition and subtraction, and use a variety of strategies to solve problems, including missing number problems. Students use groups and arrays to represent multiplication and division and solve simple problems, including finding halves, quarters and eighths of sets and shapes. They count and order by value, small collections of Australian coins and notes. Activities Proficiencies Review subitising and numbers to 20 Add small groups of numbers either visually or with concrete materials Find basic facts for addition through partitioning up to and including 10 Use dice games for combining numbers Make stories that involve adding and sharing to 20 Use materials to divide into equal groups Combine equal groups within story situations, e.g. three cows came to a party, how many cow legs were there? Understanding through sharing fairly Fluency through recognising that numbers are made up of smaller groups Problem solving through applying understanding that many variations of numbers can combine to make a single number Reasoning through assuming that in solving problems, understanding of ‘fair share’ can be applied Considering different levels Level 1 Students who are working at this level could: Use Aboriginal and Torres Strait Islander methods of adding and subtracting, including spatial patterns and reasoning. Assessment ideas Students: Use farm animals to solve problems, e.g. how many legs there might be for 3 cows, two hens and a dog? Resources FUSE Exploring Addition and Subtraction nRich
| 0.845508
|
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MathematicsSampleProgram_YearPrep.docx
|
task-1456-156
| 24
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327,
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95,
825,
137,
840
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] |
Assessment ideas Students: Compare and categorise teen numbers and ty numbers Investigate how counting in groups of tens is described in different languages and cultures. Resources DET (Victoria) FUSE Other FUSE resources: for and NZ Maths Other The Most Amazing Hide-and-Seek Numbers Book, by Crowther, R. Notes Prep Year Semester 2
|
Assessment ideas Students: Compare and categorise teen numbers and ty numbers Investigate how counting in groups of tens is described in different languages and cultures. Resources DET (Victoria) FUSE Other FUSE resources: for and NZ Maths Other The Most Amazing Hide-and-Seek Numbers Book, by Crowther, R. Notes Prep Year Semester 2
| 1
|
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] |
MathematicsSampleProgram_YearPrep.docx
|
task-1456-156
| 30
|
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Topic 0.2.1 Exploring Pattern with Numbers Strand: Sub-strand: Recommended teaching time: Number and Algebra Number and Place Value 2 weeks Mapping to F–10 curriculum in Victoria Content descriptions Sort and classify familiar objects and explain the basis for these classifications, and copy, continue and create patterns with objects and drawings Achievement standard (excerpt in bold) Foundation Level Level 1 Level 2 Students classify and sort objects Students recognise, represent and Students recognise, model and order into sets and form simple order numbers to at least 100 using numbers to at least 1000 and use a correspondences between them. materials, diagrams, words, numerals variety of strategies to count They decide when two sets are of and a number line, and apply this efficiently, including skip counting equal size, or one is smaller or with respect to the value of Australian forwards and backwards by twos bigger than another. They develop coins. They group and skip count by threes, fives and tens, with and an understanding of the concepts of twos, fives and tens, and count to without the use of technology. They number and numeral, count, order, 100 by partitioning and using place explore the relationship between add and share using small sets of value. Students solve simple addition addition and subtraction, and use a objects. They create and continue problems, and share into two equal variety of strategies to solve simple patterns. groups or parts to model one-half. problems, including missing number problems. Students use groups and arrays to represent multiplication and division and solve simple problems, including finding halves, quarters and eighths of sets and shapes. They count and order by value, small collections of Australian coins and notes.
|
Topic 0.2.1 Exploring Pattern with Numbers Strand: Number and Algebra Sub-strand: Number and Place Value Recommended teaching time: 2 weeks Mapping to F–10 curriculum in Victoria Content descriptions Sort and classify familiar objects and explain the basis for these classifications, and copy, continue and create patterns with objects and drawings Achievement standard (excerpt in bold) Foundation Level Level 1 Level 2 Students classify and sort objects into sets and form simple correspondences between them. They decide when two sets are of equal size, or one is smaller or bigger than another. They develop an understanding of the concepts of number and numeral, count, order, add and share using small sets of objects. They create and continue simple patterns. Students recognise, represent and order numbers to at least 100 using materials, diagrams, words, numerals and a number line, and apply this with respect to the value of Australian coins. They group and skip count by twos, fives and tens, and count to 100 by partitioning and using place value. Students solve simple addition problems, and share into two equal groups or parts to model one-half. Students recognise, model and order numbers to at least 1000 and use a variety of strategies to count efficiently, including skip counting forwards and backwards by twos threes, fives and tens, with and without the use of technology. They explore the relationship between addition and subtraction, and use a variety of strategies to solve problems, including missing number problems. Students use groups and arrays to represent multiplication and division and solve simple problems, including finding halves, quarters and eighths of sets and shapes. They count and order by value, small collections of Australian coins and notes.
| 0.790372
|
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MathematicsSampleProgram_YearPrep.docx
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task-1456-156
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] |
Approval of Student Growth Objective Teacher _________________ Signature_______________ Date Submitted_______________ Evaluator ________________ Signature _______________ Date Approved _______________ Results of Student Growth Objective Preparedness Number of Objective SGO Score Teacher Group Students at Attainment Average Objective ________________________ Attainment Level Target Score Level Evaluator _________________ _____ Date _________________
|
Approval of Student Growth Objective Teacher _________________ Signature_______________ Evaluator ________________ Signature _______________ Date Submitted_______________ Date Approved _______________ Results of Student Growth Objective Preparedness Group Number of Students at Target Score Objective Attainment Level SGO Score Average Objective Attainment Level Teacher ________________________ Evaluator _________________ Date _________________ _____
| 0.515919
|
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Mathematics%20SGO_Grade%201.docx
|
task-1456-18
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Approval of Student Growth Objective Teacher _________________ Signature_______________ Date Submitted_______________ Evaluator ________________ Signature _______________ Date Approved _______________ Results of Student Growth Objective Preparedness Number of Objective SGO Score Teacher Group Students at Attainment Average Objective ________________________ Attainment Level Target Score Level Evaluator _________________ _____ Date _________________
|
Approval of Student Growth Objective Teacher _________________ Signature_______________ Evaluator ________________ Signature _______________ Date Submitted_______________ Date Approved _______________ Results of Student Growth Objective Preparedness Group Number of Students at Target Score Objective Attainment Level SGO Score Average Objective Attainment Level Teacher ________________________ Evaluator _________________ Date _________________ _____
| 0.515919
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Mathematics%20SGO_Grade%202.docx
|
task-1456-19
| 4
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|
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| 0.418885
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mathematics_syllabus_k_-_10_assessment_rubric.docx
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task-1456-204
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] |
Recognise, Recognises some Recognises, describes Recognises, describes Recognises, describes Recognises, describes describe Australian coins and orders some and orders Australian and orders Australian and orders Australian and order according to their value Australian coins coins according to their coins and notes coins and notes Australian according to their value value according to their value according to their value coins and determines whether according to there is enough money their value to buy a particular items Addition and Subtraction 1 Outcomes Content Limited Basic Sound High Outstanding descriptor Uses a range Represent Uses concrete Represents addition Represents addition Represents and applies Represents and applies of strategies and solve materials or fingers to and subtraction and subtraction addition and subtraction addition and subtraction and informal simple represent simple problems involving problems involving problems involving one problems involving two and recording addition and addition and one and two-digit one and two-digit and two-digit numbers three-digit numbers with /out methods for subtraction subtraction problems numbers using numbers using with /out concrete concrete materials to addition and problems to 10 concrete materials concrete materials materials complex and unfamiliar subtraction using a with teacher problems involving range of assistance one- and strategies, Records addition and Records number Records number Records independently Records independently two-digit including subtraction informally sentences in a variety sentences in a variety number sentences using number sentences using numbers counting on, MA1-5NA partitioning, using objects, of ways using of ways using written strategies efficient written and mental drawings, words and drawings, words, drawings, words, strategies and numerals numerals and numerals and rearranging mathematical mathematical symbols parts symbols (including +, (including +, -, =) -, =) with teacher assistance Applies strategies to Demonstrates solving Demonstrates solving Demonstrates and applies Demonstrates and applies solve simple addition simple some addition simple addition and strategies for solving strategies for solving addition and subtraction and subtraction subtraction problems addition and subtraction and subtraction problems problems that have problems problems using one and using one and two-digit been demonstrated two-digit numbers, numbers, by other students and with teacher assistance
|
Recognise, describe and order Australian coins according to their value Recognises some Australian coins according to their value Recognises, describes and orders some Australian coins according to their value Recognises, describes and orders Australian coins according to their value Recognises, describes and orders Australian coins and notes according to their value Recognises, describes and orders Australian coins and notes according to their value and determines whether there is enough money to buy a particular items Addition and Subtraction 1 Outcomes Content descriptor Limited Basic Sound High Outstanding Uses a range of strategies and informal recording methods for addition and subtraction involving one- and two-digit numbers MA1-5NA Represent and solve simple addition and subtraction problems using a range of strategies, including counting on, partitioning, and rearranging parts Uses concrete materials or fingers to represent simple addition and subtraction problems to 10 Represents addition and subtraction problems involving one and two-digit numbers using concrete materials with teacher assistance Represents addition and subtraction problems involving one and two-digit numbers using concrete materials Represents and applies addition and subtraction problems involving one and two-digit numbers with /out concrete materials Represents and applies addition and subtraction problems involving two and three-digit numbers with /out concrete materials to complex and unfamiliar problems Records addition and subtraction informally using objects, drawings, words and numerals Records number sentences in a variety of ways using drawings, words, numerals and mathematical symbols (including +, -, =) with teacher assistance Records number sentences in a variety of ways using drawings, words, numerals and mathematical symbols (including +, -, =) Records independently number sentences using written strategies Records independently number sentences using efficient written and mental strategies Applies strategies to solve simple addition and subtraction problems that have been demonstrated by other students and with teacher assistance Demonstrates solving simple some addition and subtraction problems Demonstrates solving simple addition and subtraction problems Demonstrates and applies strategies for solving addition and subtraction problems using one and two-digit numbers, Demonstrates and applies strategies for solving addition and subtraction problems using one and two-digit numbers,
| 0.360914
|
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 21
|
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compares a pan objects using a pan masses of two objects masses of two objects masses of two objects masses of more than and balance balance with teacher using a pan balance using a pan balance using a pan balance two objects using a estimates assistance with some teacher pan balance independently the masses assistance independently and of objects predicts the action of a using pan balance before uniform placing the objects informal units Time 1 Outcomes Content Limited Basic Sound High Outstanding descriptor Describe, Name and Names some months Names and orders Names and order Names and orders Names and orders compares order and seasons with months and seasons months and seasons months and seasons months and seasons anrations of months and teacher assistance with visual supports describing describing events and seasons environmental environmental reads half- characteristics of each characteristics of each season season and applies hour time this knowledge in MA!-13MG solving written word problems * Uses a calendar to Uses a calendar to Uses a calendar to Uses and explain a Uses and explain a identify the day and date identify some dates identify the date and calendar to identify the calendar to identify the with teacher assistance and determine the determine the number date, determine the date, determine the number of days in number of days in number of days in of days in each month each month each month each month and locate and identify culturally significant days and dates Reads time to the hour Reads and records Reads and records Reads and records Reads and records on analogue and digital time to the hour and time to the hour and time to the hour and time to the hour, clocks with teacher half-hour on analogue half-hour on analogue half-hour accurately and quarter-hour assistance and digital clocks with and digital clocks and some other times on analogue and consistent accuracy (e.g. quarter past or digital clocks quarter to) on analogue and digital
|
compares and estimates the masses of objects using uniform informal units a pan balance objects using a pan balance with teacher assistance masses of two objects using a pan balance with some teacher assistance masses of two objects using a pan balance masses of two objects using a pan balance independently masses of more than two objects using a pan balance independently and predicts the action of a pan balance before placing the objects Time 1 Outcomes Content descriptor Limited Basic Sound High Outstanding Describe, compares anrations of events and reads hour time MA!-13MG Name and order months and seasons Names some months and seasons with teacher assistance Names and orders months and seasons with visual supports Names and order months and seasons Names and orders months and seasons describing environmental characteristics of each season Names and orders months and seasons describing environmental characteristics of each season and applies this knowledge in solving written word problems * Uses a calendar to identify the day and date with teacher assistance Uses a calendar to identify some dates and determine the number of days in each month Uses a calendar to identify the date and determine the number of days in each month Uses and explain a calendar to identify the date, determine the number of days in each month Uses and explain a calendar to identify the date, determine the number of days in each month and locate and identify culturally significant days and dates Reads time to the hour on analogue and digital clocks with teacher assistance Reads and records time to the hour and half-hour on analogue and digital clocks with consistent accuracy Reads and records time to the hour and half-hour on analogue and digital clocks Reads and records time to the hour and half-hour accurately and some other times (e.g. quarter past or quarter to) on analogue and digital Reads and records time to the hour, and quarter-hour on analogue and digital clocks half-
| 0.4914
|
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 26
|
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[
89,
509,
113,
532
]
] |
Measurement and Geometry Length 2 Outcomes Content Limited Basic Sound High Outstanding descriptor Measures, Compare and Compares and orders Compares and orders Compares and orders Compares, applies and Compares, applies and records, order several some shapes and objects some shapes and several shapes and orders several shapes orders several shapes compares shapes and based on length, using objects based on objects based on and objects based on and objects based on and objects appropriate uniformnits length, using length, using length, using length, using estimates based on with teacher assistance appropriate uniformnits appropriate uniformts appropriate uniform appropriate uniform in lengths and length, using an unfamiliar context distances appropriate using uniform uniform informal units, metres and centimetres (MA1-9MG) Recognise Recognises and uses Recognises and uses Recognises and uses Recognises, uses and Recognises, uses and and use formal units to measure some formal units to formal units to measure applies formal units to applies formal units to formal units to the length of objects with measure the lengths of the lengths of objects measure the lengths of measure the lengths of measure the teacher assistance objects. and records answers objects and objects and lengths of using abbreviations. automatically applies automatically applies objects. abbreviations when abbreviations when recording answers. recording answers in a range of contexts.
|
Measurement and Geometry Length 2 Outcomes Content descriptor Limited Basic Sound High Outstanding Measures, records, compares and estimates lengths and distances using uniform informal units, metres and centimetres (MA1-9MG) Compare and order several shapes and objects based on length, using appropriate uniform Compares and orders some shapes and objects based on length, using appropriate uniformnits with teacher assistance Compares and orders some shapes and objects based on length, using appropriate uniformnits Compares and orders several shapes and objects based on length, using appropriate uniformts Compares, applies and orders several shapes and objects based on length, using appropriate uniform Compares, applies and orders several shapes and objects based on length, using appropriate uniform in an unfamiliar context Recognise and use formal units to measure the lengths of objects. Recognises and uses formal units to measure the length of objects with teacher assistance Recognises and uses some formal units to measure the lengths of objects. Recognises and uses formal units to measure the lengths of objects and records answers using abbreviations. Recognises, uses and applies formal units to measure the lengths of objects and automatically applies abbreviations when recording answers. Recognises, uses and applies formal units to measure the lengths of objects and automatically applies abbreviations when recording answers in a range of contexts.
| 0.436065
|
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 34
|
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Describes, compares Describe duration Beginning to Describes duration Describes and Describes, applies Describes, applies and orders durations using months, describe duration using some months, compares duration and compares and compares of events, and reads weeks, days and using some months, weeks, days and using months, duration using duration using and hours (ACMMG021). weeks, days and hours weeks, days and months, weeks, days months, weeks, days time hours with teacher hours. and hours and hours and assistance solves simple everyday problems. Tell time to the Tells time and Tells time and Tells time and Tells time , applies Tells time, applies quarter-hour using describes the describes the describes the and describes the and describes the the language of 'past' position of the hands position of the hands position of the hands position of the hands position of the hands and 'to' on a clock, to the on a clock, to the on a clock, to the on a clock, to the on a clock, to the (ACMMG039). half-hour with quarter-hour using quarter-hour using quarter-hour using minute using the teacher assistance, some language such the language of 'past' the language of 'past' language of 'past' using the language as 'past' and 'to' with and 'to' and 'to' and 'to' and applies of and teacher assistance this skill in a variety ‘o’clock’ of everyday contexts Three Dimensional 2 Outcomes Content Descriptor Limited Basic Sound High Outstanding Sorts, describes, Describe the Identifies and Identifies and Identifies, describes Identifies, describes, Identifies, describes, represents and features of records the features records the features and records the records and applies records and applies recognises familiar objects of some of some features of the features of the features of three-dimensional (ACMMG043). objects objects objects objects regular and irregular objects, including with teacher three-dimensional cones, cubes, assistance objects and draws cylinders, spheres connections to and prisms everyday life
|
Describes, compares and orders durations of events, and reads and time Describe duration using months, weeks, days and hours (ACMMG021). Beginning to describe duration using some months, weeks, days and hours with teacher assistance Describes duration using some months, weeks, days and hours Describes and compares duration using months, weeks, days and hours. Describes, applies and compares duration using months, weeks, days and hours Describes, applies and compares duration using months, weeks, days and hours and solves simple everyday problems. Tell time to the quarter-hour using the language of 'past' and 'to' (ACMMG039). Tells time and describes the position of the hands on a clock, to the half-hour with teacher assistance, using the language of ‘o’clock’ and Tells time and describes the position of the hands on a clock, to the quarter-hour using some language such as 'past' and 'to' with teacher assistance Tells time and describes the position of the hands on a clock, to the quarter-hour using the language of 'past' and 'to' Tells time , applies and describes the position of the hands on a clock, to the quarter-hour using the language of 'past' and 'to' Tells time, applies and describes the position of the hands on a clock, to the minute using the language of 'past' and 'to' and applies this skill in a variety of everyday contexts Three Dimensional 2 Outcomes Content Descriptor Limited Basic Sound High Outstanding Sorts, describes, represents and recognises familiar three-dimensional objects, including cones, cubes, cylinders, spheres and prisms Describe the features of objects (ACMMG043). Identifies and records the features of some objects with teacher assistance Identifies and records the features of some objects Identifies, describes and records the features of objects Identifies, describes, records and applies the features of objects Identifies, describes, records and applies the features of regular and irregular three-dimensional objects and draws connections to everyday life
| 0.433309
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 38
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MA2-16MG Compare and Recognises, Recognises, Recognises, Recognises, Recognises, Identifies, describes, classify them as compares and compares, classifies compares, classifies, compares, classifies, compares, classifies, compares and equal to, greater than classifies some and describes some creates and creates, explains and creates, explains and classifies angles or less than a angles as 'less than', angles as 'less than', describes angles as describes angles as describes angles as (ACMMG089) 'equal to', 'about the 'equal to', 'about the 'less than', 'equal to', 'less than', 'equal to', 'less than', 'equal to', same as' or 'greater same as' or 'greater 'about the same as' 'about the same as' 'about the same as' than' a right angle, than' a right angle or 'greater than' a or 'greater than' a or 'greater than' a with teacher Classifies some right angle. Classifies right angle. Classifies right angle. Classifies assistance. angles according to according to the type according to the type according to the type Classifies some type of angle of angle of angle. angles according to Beginning to use a type with teacher protractor to measure assistance angles up to 360 degrees Mathematics Syllabus Stage Three Year Five Number and Algebra
|
MA2-16MG Identifies, describes, compares and classifies angles Compare and classify them as equal to, greater than or less than a (ACMMG089) Recognises, compares and classifies some angles as 'less than', 'equal to', 'about the same as' or 'greater than' a right angle, with teacher assistance. Classifies some angles according to type with teacher assistance Recognises, compares, classifies and describes some angles as 'less than', 'equal to', 'about the same as' or 'greater than' a right angle Classifies some angles according to type Recognises, compares, classifies, creates and describes angles as 'less than', 'equal to', 'about the same as' or 'greater than' a right angle. Classifies according to the type of angle Recognises, compares, classifies, creates, explains and describes angles as 'less than', 'equal to', 'about the same as' or 'greater than' a right angle. Classifies according to the type of angle Recognises, compares, classifies, creates, explains and describes angles as 'less than', 'equal to', 'about the same as' or 'greater than' a right angle. Classifies according to the type of angle. Beginning to use a protractor to measure angles up to 360 degrees Mathematics Syllabus Stage Three Year Five Number and Algebra
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Whole Number 1 Outcomes Content Limited Basic Sound High Outstanding descriptor Orders, Recognise, Recognises, represents Recognises, represents Recognises, represents Recognises, represents Recognises, represents reads and represent and orders some and orders some and orders numbers to and orders numbers to and orders numbers to represents and order numbers to tens of numbers to at least tens at least tens of millions at least tens of billions at least tens of trillions integers of numbers to millions with of millions with concrete teacher’s any size and at least tens assistance materials describes of millions properties of whole Recognises , Recognises, represents Recognises, represents Recognises, represents Recognises, represents numbers MA3-4NA represents and orders and orders some and orders numbers to and orders numbers to and orders numbers to some numbers in basic numbers to tens of at least tens of millions at least tens of billions at least tens of trillions money problems millions in simple with money problems in mixed money in complex mixed money problems with problems money problem teacher assistance Recognises, represents Recognises, represents Recognises, represents Recognises, represents Recognises, represents and orders some basic and orders some and orders numbers to and orders numbers to and orders numbers to numbers in expanded numbers to tens of at least tens of millions at least tens of billions at least trillions in notation millions in expanded in expanded notation in expanded notation expanding notation notation with teacher assistance Recognises, represents Recognises, represents Recognises, represents Recognises, represents Recognises, represents and orders some and orders some and orders numbers to and orders numbers to and orders numbers to numbers in ascending numbers to tens of at least tens of millions at least tens of billions at least trillions in and descending order millions in ascending in an ascending and in ascending and ascending and and descending order descending order descending order descending order with teacher assistance
|
Whole Number 1 Outcomes Content descriptor Limited Basic Sound High Outstanding Orders, reads and represents integers of any size and describes properties of whole numbers MA3-4NA Recognise, represent and order numbers to at least tens of millions Recognises, represents and orders some numbers to tens of millions with teacher’s assistance Recognises, represents and orders some numbers to at least tens of millions with concrete materials Recognises, represents and orders numbers to at least tens of millions Recognises, represents and orders numbers to at least tens of billions Recognises, represents and orders numbers to at least tens of trillions Recognises , represents and orders some numbers in basic money problems Recognises, represents and orders some numbers to tens of millions in simple money problems with teacher assistance Recognises, represents and orders numbers to at least tens of millions with money problems Recognises, represents and orders numbers to at least tens of billions in mixed money problems Recognises, represents and orders numbers to at least tens of trillions in complex mixed money problem Recognises, represents and orders some basic numbers in expanded notation Recognises, represents and orders some numbers to tens of millions in expanded notation with teacher assistance Recognises, represents and orders numbers to at least tens of millions in expanded notation Recognises, represents and orders numbers to at least tens of billions in expanded notation Recognises, represents and orders numbers to at least trillions in expanding notation Recognises, represents and orders some numbers in ascending and descending order Recognises, represents and orders some numbers to tens of millions in ascending and descending order with teacher assistance Recognises, represents and orders numbers to at least tens of millions in an ascending and descending order Recognises, represents and orders numbers to at least tens of billions in ascending and descending order Recognises, represents and orders numbers to at least trillions in ascending and descending order
| 0.48077
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 64
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some content to some content to describe the highest describe the highest describe the highest describe the highest describe the highest point above the base of point above the base of point above the base of point above the base of point above the base of a pyramid or cone a pyramid or cone in a a pyramid or cone in a pyramid or cone with a pyramid or cone variety of familiar more challenging teacher assistance contexts activities and in a variety of unfamiliar contexts Connect Visualises and Visualises and Visualises and Visualises, sketches Visualises, sketches sketches some sketches some sketches and analyses and analyses objects objects objects objects objects objects with from different views, from different views, from different views, from different views, from different views, their nets including top, front and including top, front and including top, front and including top, front and including top, front and and other side views with teacher side views side views side views side views in a variety assistance of familiar / unfamiliar contexts Examines a diagram Examines a diagram Examines a diagram to Examines, visualises Examines, visualises and discusses whether and discusses whether determine whether it is and sketches a and sketches a it is or is not the net of it is or is not the net of or is not the net of a diagram to determine diagram to determine a closed a closed closed whether it is or is not whether it is or is not object with object in object the net of a closed the net of a closed teacher assistance some contexts three-dimensional three-dimensional object in a variety of object in a variety of contexts unfamiliar contexts Visualises and names Visualises and names Visualises and names Visualises, names and Visualises, names and some prisms and some prisms and prisms and pyramids analyses prisms and analyses prisms and pyramids given pyramids given given diagrams of their pyramids given pyramids given diagrams of their nets diagrams of their nets nets diagrams of their nets a diagrams of their nets with teacher assistance variety of contexts in a variety of unfamiliar contexts
|
some content to describe the highest point above the base of a pyramid or cone with teacher assistance some content to describe the highest point above the base of a pyramid or cone describe the highest point above the base of a pyramid or cone describe the highest point above the base of a pyramid or cone in a variety of familiar contexts describe the highest point above the base of a pyramid or cone in more challenging activities and in a variety of unfamiliar contexts Connect objects with their nets and other Visualises and sketches some objects from different views, including top, front and side views with teacher assistance Visualises and sketches some objects from different views, including top, front and side views Visualises and sketches objects from different views, including top, front and side views Visualises, sketches and analyses objects from different views, including top, front and side views Visualises, sketches and analyses objects from different views, including top, front and side views in a variety of familiar / unfamiliar contexts Examines a diagram and discusses whether it is or is not the net of a closed object with teacher assistance Examines a diagram and discusses whether it is or is not the net of a closed object in some contexts Examines a diagram to determine whether it is or is not the net of a closed object Examines, visualises and sketches a diagram to determine whether it is or is not the net of a closed three-dimensional object in a variety of contexts Examines, visualises and sketches a diagram to determine whether it is or is not the net of a closed three-dimensional object in a variety of unfamiliar contexts Visualises and names some prisms and pyramids given diagrams of their nets with teacher assistance Visualises and names some prisms and pyramids given diagrams of their nets Visualises and names prisms and pyramids given diagrams of their nets Visualises, names and analyses prisms and pyramids given diagrams of their nets a variety of contexts Visualises, names and analyses prisms and pyramids given diagrams of their nets in a variety of unfamiliar contexts
| 0.558037
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mathematics_syllabus_k_-_10_assessment_rubric.docx
|
task-1456-204
| 78
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Students will know … Students will understand… AN.2, AN.3 the radicand must be a non-negative number Radicals with even when the index is even indices are limited to the radicand can be a positive or negative non-negative number when the index is odd radicands, while odd indices have no restrictions on the radicands. AN.3 Students will know Students will understand… … Solving radical to check each root for validity equations can yield why some roots are extraneous extraneous roots. AN.2 Students will know Students will understand… … There are conventions when to rationalize denominators for simplifying answers when to simplify radicals after performing radical operations. 8888 = Algebra and Number I*AN Skills: Enduring Specific Description of Understanding Outcomes Skills List enduring List the reference The paraphrased outcome that the group is understandings (the # from the targeting fewer the better) Alberta Program of Studies Students will be able to… Students will understand… *AN.2, AN.3 add, subtract, multiply and divide radicals That operations simplify entire and mixed radicals performed on radicals compare and order radical expressions with are similar to other numerical radicands in a given set number systems and express an entire radical with a numerical algebraic operations. radicand as a mixed radical express a mixed radical with a numerical radicand as an entire radical
|
Students will understand… Radicals with even indices are limited to non-negative radicands, while odd indices have no restrictions on the radicands. AN.2, AN.3 Students will know … the radicand must be a non-negative number when the index is even the radicand can be a positive or negative number when the index is odd Students will understand… Solving radical equations can yield extraneous roots. AN.3 Students will know … to check each root for validity why some roots are extraneous Students will understand… There are conventions for simplifying answers after performing radical operations. AN.2 Students will know … when to rationalize denominators when to simplify radicals 8888 I*AN = Algebra and Number Skills: Enduring Understanding List enduring understandings (the fewer the better) Specific Outcomes List the reference # from the Alberta Program of Studies Description of Skills The paraphrased outcome that the group is targeting Students will understand… That operations performed on radicals are similar to other number systems and algebraic operations. *AN.2, AN.3 Students will be able to… add, subtract, multiply and divide radicals simplify entire and mixed radicals compare and order radical expressions with numerical radicands in a given set express an entire radical with a numerical radicand as a mixed radical express a mixed radical with a numerical radicand as an entire radical
| 0.607686
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mathematics-20-1-radical-expressions-and-equations.docx
|
task-1456-27
| 4
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Mathematics 20-1 Radical Expressions and Equations Captain Red Rubric Ickle’s Booty COMPONENT Description of Requirements Assessment Part II Design Your Own Secret Map – The map has a title to indicate the name of the island The map has a start point and a finishing point There are at least 3 routes with at least 4 line segments on each route Required IN 1 2 3 4 The legend is clearly indicated and includes: a scale, a desired path, and a map’s Components clue related to the distance of desired path Project includes a description of at least one paragraph explaining the context of the map The project includes an appropriate question about total distance The project includes an appropriate question about a difference between two IN 1 2 3 4 Questions distances The project includes an appropriate question involving distance, speed and time Questions include a solution key showing detailed calculations Start point, finishing point, and landmarks are clearly indicated Routes on the solution map are drawn using a straight edge IN 1 2 3 4 Clarity of Work Routes on the solution map have distances clearly indicated for each segment Descriptive paragraph is written using proper spelling and grammar Calculations are included for each question Calculations are done correctly Calculations show simplification of entire radicals to mixed radicals in simplest IN 1 2 3 4 Calculations form Calculations demonstrate an understanding of like radicals Calculations demonstrate an understanding of simplifying numerical and variable radicands The limits of the map are clearly defined Visual/Artistic The map has a grid overlaid (should students create their own canvas) IN 1 2 3 4 Presentation & The map is visually appealing Creativity The project showcases the student’s creative talents Assessment: IN Inadequate 1 Limited 2 Adequate 3 Proficient 4 Excellent – – – – –
|
Mathematics 20-1 Radical Expressions and Equations Captain Red Ickle’s Booty Rubric COMPONENT Description of Requirements Assessment Part II – Design Your Own Secret Map Required Components The map has a title to indicate the name of the island The map has a start point and a finishing point There are at least 3 routes with at least 4 line segments on each route The map’s legend is clearly indicated and includes: a scale, a desired path, and a clue related to the distance of desired path Project includes a description of at least one paragraph explaining the context of the map IN 1 2 3 4 Questions The project includes an appropriate question about total distance The project includes an appropriate question about a difference between two distances The project includes an appropriate question involving distance, speed and time Questions include a solution key showing detailed calculations IN 1 2 3 4 Clarity of Work Start point, finishing point, and landmarks are clearly indicated Routes on the solution map are drawn using a straight edge Routes on the solution map have distances clearly indicated for each segment Descriptive paragraph is written using proper spelling and grammar IN 1 2 3 4 Calculations Calculations are included for each question Calculations are done correctly Calculations show simplification of entire radicals to mixed radicals in simplest form Calculations demonstrate an understanding of like radicals Calculations demonstrate an understanding of simplifying numerical and variable radicands IN 1 2 3 4 Visual/Artistic Presentation & Creativity The limits of the map are clearly defined The map has a grid overlaid (should students create their own canvas) The map is visually appealing The project showcases the student’s creative talents IN 1 2 3 4 Assessment: IN – Inadequate 1 – Limited 2 – Adequate 3 – Proficient 4 – Excellent
| 0.829993
|
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mathematics-20-1-radical-expressions-and-equations.docx
|
task-1456-27
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time. always. Analyze and consider research in planning Candidate rarely Candidate draws on Candidate draws on for and leading students in rich analyzes or a number of a number of mathematical learning experiences. (3b) considers research quality sources, sources, in planning or including scholarly including scholarly implementing sources, in planning sources, in planning instruction. for and leading for and leading students in rich students in rich learning learning experiences most of experiences almost the time. always. Plan lessons and units that incorporate a Candidate rarely Candidate Candidate almost variety of strategies, including incorporates a consistently always incorporates differentiated instruction for diverse variety of strategies incorporates a a variety of populations in building all students’ AND/OR does not variety of strategies, including conceptual understanding and procedural build strategies, including differentiation, in students’ proficiency. (3c) conceptual differentiation, in building students’ understanding as building conceptual students’ well as procedural conceptual understanding and proficiency. understanding and procedural fluency. procedural fluency. Plan lessons and units that incorporate Candidate rarely Candidate Candidate almost mathematics-specific and instructional incorporates consistently always incorporates technologies in building all students’ incorporates conceptual understanding and procedural and/or as well as proficiency. (3c) instructional as well as instructional technologies in instructional technologies in building all technologies in building all building all students’ students’ conceptual conceptual students’ understanding and conceptual understanding and procedural understanding and procedural fluency. proficiency. procedural fluency. Provide students with opportunities to Candidate rarely Candidate Candidate almost communicate about mathematics. (3d) provides students consistently always provides with opportunities provides students with to communicate opportunities for opportunities to about mathematics. students to communicate about
|
time. always. Analyze and consider research in planning for and leading students in rich mathematical learning experiences. (3b) Candidate rarely analyzes or considers research in planning or implementing instruction. Candidate draws on a number of sources, including scholarly sources, in planning for and leading students in rich learning experiences most of the time. Candidate draws on a number of sources, including scholarly sources, in planning for and leading students in rich learning experiences almost always. Plan lessons and units that incorporate a variety of strategies, including differentiated instruction for diverse populations in building all students’ conceptual understanding and procedural proficiency. (3c) Candidate rarely incorporates a variety of strategies AND/OR does not build students’ conceptual understanding as well as procedural proficiency. Candidate consistently incorporates a variety of strategies, including differentiation, in building students’ conceptual understanding and procedural fluency. Candidate almost always incorporates a variety of strategies, including differentiation, in building students’ conceptual understanding and procedural fluency. Plan lessons and units that incorporate mathematics-specific and instructional technologies in building all students’ conceptual understanding and procedural proficiency. (3c) Candidate rarely incorporates and/or instructional technologies in building all students’ conceptual understanding and procedural proficiency. Candidate consistently incorporates as well as instructional technologies in building all students’ conceptual understanding and procedural fluency. Candidate almost always incorporates as well as instructional technologies in building all students’ conceptual understanding and procedural fluency. Provide students with opportunities to communicate about mathematics. (3d) Candidate rarely provides students with opportunities to communicate about mathematics. Candidate consistently provides opportunities for students to Candidate almost always provides students with opportunities to communicate about quality
| 0.45425
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] |
mathfinalevaladdendum.docx
|
task-1456-285
| 1
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Assessment Mathematics 20-2 Proportional Reasoning Rubric Gingerbread House Objectives 4 3 2 1 Understanding - Shows -Shows nearly -Shows some -Shows limited complete complete understanding or no understanding understanding of required understanding of the required of required mathematical of the problem mathematical mathematical knowledge - The solution knowledge knowledge - The solution addresses none - The solution - The solution addresses of the completely addresses some, but not mathematical addresses all almost all all the components mathematical mathematical mathematical presented in the components components components task. presented in presented in the presented in the the task task. Minor task. errors exist. Planning and - Uses only the - Uses most of the - Uses some - Uses none of the Execution important important important important elements of the elements of the elements of the elements of the task. task. task. task. - Uses an - Uses an - Uses an - No particular appropriate and appropriate but appropriate strategy is used complete incomplete strategy - Uses irrelevant strategy strategy - Uses only information - Uses only - Uses most of the relevant relevant relevant information information information Communication -There is a clear, -There is a clear, -There is an -There is no effective explanation of the incomplete explanation of explanation of solution explanation of the solution the solution -There is the solution -There is no use -Mathematical appropriate use -There is some or inappropriate representation is of accurate use of use of actively used to mathematical appropriate mathematical communicate representation mathematical representation ideas - There is effective representation - There is no use, - There is precise use of - There is some or mostly and appropriate mathematical effective use of inappropriate use notation notation mathematical of mathematical notation notation When work is judged to be limited or insufficient, the teacher makes the decision(s) about appropriate intervention.
|
Assessment Mathematics 20-2 Proportional Reasoning Rubric Gingerbread House Objectives 4 3 2 1 Understanding - Shows complete understanding of the required mathematical knowledge - The solution completely addresses all mathematical components presented in the task -Shows nearly complete understanding of required mathematical knowledge - The solution addresses almost all mathematical components presented in the task. Minor errors exist. -Shows some understanding of required mathematical knowledge - The solution addresses some, but not all the mathematical components presented in the task. -Shows limited or no understanding of the problem - The solution addresses none of the mathematical components presented in the task. Planning and Execution - Uses only the important elements of the task. - Uses an appropriate and complete strategy - Uses only relevant information - Uses most of the important elements of the task. - Uses an appropriate but incomplete strategy - Uses most of the relevant information - Uses some important elements of the task. - Uses an appropriate strategy - Uses only relevant information - Uses none of the important elements of the task. - No particular strategy is used - Uses irrelevant information Communication -There is a clear, effective explanation of the solution -Mathematical representation is actively used to communicate ideas - There is precise and appropriate notation -There is a clear, explanation of the solution -There is appropriate use of accurate mathematical representation - There is effective use of mathematical notation -There is an incomplete explanation of the solution -There is some use of appropriate mathematical representation - There is some effective use of mathematical notation -There is no explanation of the solution -There is no use or inappropriate use of mathematical representation - There is no use, or mostly inappropriate use of mathematical notation When work is judged to be limited or insufficient, the teacher makes the decision(s) about appropriate intervention.
| 0.4812
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mathematics-20-2-proportional-reasoning.docx
|
task-1456-33
| 13
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] |
Public Awareness Campaign Rubric Excellent Proficient Adequate Limited* Insufficient/ Level 4 3 2 1 Blank* Criteria Performs Performs precise and Performs focused and Performs Performs No score is Calculations explicit calculations. accurate calculations. appropriate and superficial awarded States two generally accurate and irrelevant because there Correctly identified Correctly identified quadratic calculations. calculations. is no evidence four intercepts two or three equations in of student Correctly Some standard form: performance identified one correct Calculates the intercept algebra but x-intercepts no using a correctly minimum of identified two methods. intercepts Clearly explains all steps. Indentifies No data is Identifies the vertex Was able to correctly Missed two Missed and explains presented and its significance identify three of the important key three significance including identifying key points points important of key points as a maximum or key points of quadratics. minimum Identifies the and its significance Identifies the number of x-intercepts and their significance Determines the domain and range within the context of the example Develops a Develops a Develops a Develops an No findings findings, compelling and convincing and predictable unclear are include precise presentation logical presentation presentation that presentation communicated visuals and that fully considers that mostly considers partially considers with little graphs the purpose and the purpose and the purpose and consideration audience; uses audience; uses audience; uses of purpose and appropriate appropriate some appropriate audience; mathematical mathematical mathematical uses inappropriate vocabulary, notation vocabulary, notation vocabulary, and symbolism and symbolism notation and mathematical symbolism vocabulary, notation and symbolism Real life or Includes four real life Includes three real life Includes real life Includes real No real life real work applications clearly applications clearly applications not life examples are application linked to the real linked to the real clearly linked to the applications included are included world. world or four real world with limited applications not applications to clearly linked to the the real world real world Possible Solutions to Public Awareness Campaign
|
Public Awareness Campaign Rubric Level Criteria Excellent 4 Proficient 3 Adequate 2 Limited* 1 Insufficient/ Blank* Performs Calculations States two quadratic equations in standard form: Calculates the x-intercepts using a minimum of two methods. Clearly explains all steps. Performs precise and explicit calculations. Correctly identified four intercepts Performs focused and accurate calculations. Correctly identified two or three Performs appropriate and generally accurate calculations. Correctly identified one intercept Performs superficial and irrelevant calculations. Some correct algebra but no correctly identified intercepts No score is awarded because there is no evidence of student performance Indentifies and explains significance of key points of quadratics. Identifies the vertex and its significance including identifying as a maximum or minimum Identifies the and its significance Identifies the number of x-intercepts and their significance Determines the domain and range within the context of the example Was able to correctly identify three of the key points Missed two important key points Missed three important key points No data is presented findings, include visuals and graphs Develops a compelling and precise presentation that fully considers the purpose and audience; uses appropriate mathematical vocabulary, notation and symbolism Develops a convincing and logical presentation that mostly considers the purpose and audience; uses appropriate mathematical vocabulary, notation and symbolism Develops a predictable presentation that partially considers the purpose and audience; uses some appropriate mathematical vocabulary, notation and symbolism Develops an unclear presentation with little consideration of purpose and audience; uses inappropriate mathematical vocabulary, notation and symbolism No findings are communicated Real life or real work application are included Includes four real life applications clearly linked to the real world. Includes three real life applications clearly linked to the real world or four applications not clearly linked to the real world Includes real life applications not clearly linked to the real world Includes real life applications with limited applications to the real world No real life examples are included Possible Solutions to Public Awareness Campaign
| 0.350378
|
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mathematics-20-2-quadratic-functions-and-equations.docx
|
task-1456-34
| 20
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the x-intercepts of the graph of the function. KNOWLEDGE: SKILLS: Students will be able to … Students will know … determine the vertex: the general shape of a parabola from a graph the vertex, intercepts, domain & range and axis of from an equation in standard form symmetry using technology the maximum and minimum values determine intercepts: how to sketch/plot graphs from a graph. how to identify the vertex of a quadratic from the from an equation in standard form standard form or graph using technology identify the opening direction determine the domain & range from a graph when to find the x-intercept or vertex sketch the graph of a quadratic function with or x-intercepts are zeros and roots without technology the difference between functions and equations Lesson Summary Introduce quadratic functions. Given a graph of a quadratic function, find the y-intercept, vertex, x-intercepts, domain and range. Given a quadratic function, make a table of values and graph. Look at symmetry of a parabola and introduce axis of symmetry. Given a quadratic function, use a calculator to determine the vertex, x-intercepts, axis of symmetry, and domain and range. Lesson Plan Hook Show the waterslide video. Explain this is a real life example of a nonlinear relationship. This unit is focusing on a nonlinear function called a quadratic. Waterslide video Source: Lesson Goal Students will be able to identify the vertex, axis of symmetry, intercepts, domain and range of a quadratic function given a graph or a function (standard and vertex form).
|
the x-intercepts of the graph of the function. KNOWLEDGE: Students will know … the general shape of a parabola the vertex, intercepts, domain & range and axis of symmetry the maximum and minimum values how to sketch/plot graphs how to identify the vertex of a quadratic from the standard form or graph identify the opening direction when to find the x-intercept or vertex x-intercepts are zeros and roots the difference between functions and equations SKILLS: Students will be able to … determine the vertex: from a graph from an equation in standard form using technology determine intercepts: from a graph. from an equation in standard form using technology determine the domain & range from a graph sketch the graph of a quadratic function with or without technology Lesson Summary Introduce quadratic functions. Given a graph of a quadratic function, find the y-intercept, vertex, x-intercepts, domain and range. Given a quadratic function, make a table of values and graph. Look at symmetry of a parabola and introduce axis of symmetry. Given a quadratic function, use a calculator to determine the vertex, x-intercepts, axis of symmetry, and domain and range. Lesson Plan Hook Show the waterslide video. Explain this is a real life example of a nonlinear relationship. This unit is focusing on a nonlinear function called a quadratic. Waterslide video Source: Lesson Goal Students will be able to identify the vertex, axis of symmetry, intercepts, domain and range of a quadratic function given a graph or a function (standard and vertex form).
| 0.853093
|
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mathematics-20-2-quadratic-functions-and-equations.docx
|
task-1456-34
| 22
|
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DETAILS OF THE CONCEPTS TO BE MASTERED BY EVERY CHILD OF CLASS X WITH EXERCISE AND EXAMPLES OF NCERT TEXT BOOK SA-I SYMBOLS USED *:-Important Questions, **:- Very important Questions, ***:- Very very important Questions S.No TOPIC CONCEPTS DEGREE OF References(NCERT IMPORTANCE BOOK) Euclid’s division *** Example -1,2,3,4 Lemma & Algorithm Ex:1.1 Q:1,2,4 Fundamental Theorem of *** Example -5,7,8 Arithmetic Ex:1.2 Q:4,5 01 Real Number Revisiting Irrational *** Example -9,10,11 Numbers Ex: 1.3 Q:1.2 Th:1.4 Revisiting Rational ** Ex -1.4 Number and their decimal Q:1 Expansion Meaning of the zero of * Ex -2.1 Polynomial Q:1 02 Polynomials Relationship between ** Example -2,3 zeroes and coefficients of Ex-2.2 a polynomial Q:1 Forming a quadratic ** Ex -2.2 polynomial Q:2 Division algorithm for a * Ex -2.3 polynomial Q:1,2 Finding the zeroes of a *** Example: 9 polynomial Ex -2.3 Q:1,2,3,4,5 Ex-2.4,3,4,5 Graphical and algebraic * Example:2,3 03 Linear Equation representation Ex -3.4 Q:1,3 in two variables Consistency of pair of ** Ex -3.2 linear equations Q:2,4 Graphical method of *** Example: 4,5 solution Ex -3.2 Q:7 Algebraic methods of ** solution Substitution Ex -3.3 Q:1,3 method Elimination Example-13 Ex:3.4 method Q:1,2 Cross Example-15,16 Ex:3.5 multiplication Q:1,2,4 method Equation Example-19 Ex-3.6 reducible to pair Q :1(ii),(viii),2 (ii),(iii) of linear equation in two variables
|
DETAILS OF THE CONCEPTS TO BE MASTERED BY EVERY CHILD OF CLASS X WITH EXERCISE AND EXAMPLES OF NCERT TEXT BOOK SA-I SYMBOLS USED *:-Important Questions, **:- Very important Questions, ***:- Very very important Questions S.No TOPIC CONCEPTS DEGREE OF IMPORTANCE References(NCERT BOOK) 01 Real Number Euclid’s division Lemma & Algorithm *** Example -1,2,3,4 Ex:1.1 Q:1,2,4 Fundamental Theorem of Arithmetic *** Example -5,7,8 Ex:1.2 Q:4,5 Revisiting Irrational Numbers *** Example -9,10,11 Ex: 1.3 Q:1.2 Th:1.4 Revisiting Rational Number and their decimal Expansion ** Ex -1.4 Q:1 02 Polynomials Meaning of the zero of Polynomial * Ex -2.1 Q:1 Relationship between zeroes and coefficients of a polynomial ** Example -2,3 Ex-2.2 Q:1 Forming a quadratic polynomial ** Ex -2.2 Q:2 Division algorithm for a polynomial * Ex -2.3 Q:1,2 Finding the zeroes of a polynomial *** Example: 9 Ex -2.3 Q:1,2,3,4,5 Ex-2.4,3,4,5 03 Linear Equation in two variables Graphical and algebraic representation * Example:2,3 Ex -3.4 Q:1,3 Consistency of pair of linear equations ** Ex -3.2 Q:2,4 Graphical method of solution *** Example: 4,5 Ex -3.2 Q:7 Algebraic methods of solution Substitution method Elimination method Cross multiplication method Equation reducible to pair of linear equation in two variables ** Ex -3.3 Q:1,3 Example-13 Ex:3.4 Q:1,2 Example-15,16 Ex:3.5 Q:1,2,4 Example-19 Ex-3.6 Q :1(ii),(viii),2 (ii),(iii)
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MATHS%20CLASS%20X.docx
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task-1456-391
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Measurement: Money Statistics Number: Multiplication and Division Measurement: Area and Perimeter Measurement-:rea Number: Place Value Number: Fractions Geometry: Angles Yr 5 Number: Addition and Subtraction Number: Decimals Geometry: Shapes Number: Multiplication and Division Number: Percentages Geometry: Position and Direction Measurement: Converting Units Number: Prime Numbers Measurement : Perimeter and Area, Volume Place Value :Properties of Shape, Position and Number: Number-Decimals Geometry Yr 6 Number: Addition, Subtraction, Number-Percentages Direction Multiplication and Division Measurement : Number : Fractions Number: Algebra Number: Ratio Geometry and Statistics
|
Number: Multiplication and Division Measurement-:rea Measurement: Money Statistics Measurement: Area and Perimeter Yr 5 Number: Place Value Number: Addition and Subtraction Number: Multiplication and Division Number: Fractions Number: Decimals Number: Percentages Geometry: Angles Geometry: Shapes Geometry: Position and Direction Measurement: Converting Units Number: Prime Numbers Measurement : Perimeter and Area, Volume Yr 6 Number: Place Value Number: Addition, Subtraction, Multiplication and Division Number : Fractions Number-Decimals Number-Percentages Measurement : Number: Algebra Number: Ratio Geometry and Statistics Geometry :Properties of Shape, Position and Direction
| 0.596248
|
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Maths%20Curriculum%20Map%202017-2018%20Colour%20Version-18309.docx
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task-1456-392
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Expressions, Slope; quadratic Compute with Level D Algebra, A.3.a Solve linear equations, and equations; linear Level E Algebra inequalities in one inequalities graphing expressions variable with rational equations; solve Write linear number coefficients. for a variable; expressions to A.3.b Identify or graph linear equations represent the solution to a one context at a variable linear satisfactory inequality on a number level line. Graph variable linear A.3.c Solve real-world problems involving equations at a inequalities. strong level Write the A.3.d Write linear equation of a inequalities in one line with a variable to represent given slope context. through a given point at a strong level Use slope to identify parallel and perpendicular lines and to solve geometric problems at a strong level Solve problems involving inequalities at a strong level Write linear inequalities to represent context at a strong level
|
Expressions, equations, and inequalities Slope; quadratic equations; graphing equations; solve for a variable; linear equations Compute with linear expressions Write linear expressions to represent context at a satisfactory level Graph linear equations at a strong level Write the equation of a line with a given slope through a given point at a strong level Use slope to identify parallel and perpendicular lines and to solve geometric problems at a strong level Solve problems involving inequalities at a strong level Write linear inequalities to represent context at a strong level variable Level D Algebra, Level E Algebra A.3.a Solve linear inequalities in one variable with rational number coefficients. A.3.b Identify or graph the solution to a one variable linear inequality on a number line. A.3.c Solve real-world problems involving inequalities. A.3.d Write linear inequalities in one variable to represent context.
| 0.581844
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Mathematics%20Course%20Outline.docx
|
task-1456-4
| 6
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a straight angle a full angle (= a circle) alternate (Z-shape) corresponding lies on a straight equals 360º angles are opposite to (F-shape) angles line and equals 180º each other and equal are equal α=β α=β a and b are x and y are co-interior Angles in a vertically opposite angles, they add up to quadrilateral angles and they are 180º (4-sided shape) add equal up to 360° 2D shapes a square has four a rectangle has four a parallelogram has a quadrilateral is equal sides and four right angles and opposite parallel opposite sides any shape with right angles sides are equal and equal opposite four straight sides angles a trapezium has one a kite has two pairs of a pentagon has five a rhombus has 4 pair of parallel sides equal sides sides and five angles straight equal sides. The opposite sides are parallel and the
|
a straight angle lies on a straight line and equals 180º a full angle (= a circle) equals 360º alternate (Z-shape) angles are opposite to each other and equal α=β corresponding (F-shape) angles are equal α=β a and b are vertically opposite angles and they are equal x and y are co-interior angles, they add up to 180º Angles in a quadrilateral (4-sided shape) add up to 360° 2D shapes a square has four equal sides and four right angles a rectangle has four right angles and opposite sides are equal a parallelogram has parallel opposite sides and equal opposite angles a quadrilateral is any shape with four straight sides a trapezium has one pair of parallel sides a kite has two pairs of equal sides a pentagon has five sides and five angles a rhombus has 4 straight equal sides. The opposite sides are parallel and the
| 0.563776
|
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Maths%20glossary.docx
|
task-1456-407
| 6
|
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Transformations Rotation means Reflection is when Translation means Enlargement Congruent – turning a shape is flipped moving/sliding the means to make same size, around a centre over a line shape without bigger same shape changing it Data Data is a collection of facts, like values or measurements Quantitative Qualitative – can be described Discrete - can be counted Continuous - can be measured The mean is the average of a set of numbers. To calculate it: add up all the numbers and divide by how many numbers there are 2, 2, 4, 6, 7, 10, 11 2+2+4+6+7+10+11 = 42 42÷7 = 6 the mean is 6 The median is the middle number in a set of numbers Always put the 2, 2, 4, 6, 7, 10, 11 the median is 6 numbers in order: smallest to largest! The range is the difference between the lowest and highest values 2, 2, 4, 6, 7, 10, 11 11-2 = 9 the range is 9 The mode is the number which appears most often in a set of numbers 2, 2, 4, 6, 7, 10, 11 the mode is 2
|
Transformations Rotation means turning around a centre Reflection is when a shape is flipped over a line Translation means moving/sliding the shape without changing it Enlargement means to make bigger Congruent – same size, same shape Data Data is a collection of facts, like values or measurements Quantitative Discrete - can be counted Continuous - can be measured Qualitative – can be described The mean is the average of a set of numbers. To calculate it: add up all the numbers and divide by how many numbers there are 2, 2, 4, 6, 7, 10, 11 2+2+4+6+7+10+11 = 42 42÷7 = 6 the mean is 6 The median is the middle number in a set of numbers 2, 2, 4, 6, 7, 10, 11 the median is 6 Always put the numbers in order: smallest to largest! The range is the difference between the lowest and highest values 2, 2, 4, 6, 7, 10, 11 11-2 = 9 the range is 9 The mode is the number which appears most often in a set of numbers 2, 2, 4, 6, 7, 10, 11 the mode is 2
| 0.836072
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Maths%20glossary.docx
|
task-1456-407
| 10
|
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New maths vocabulary for year 5 Number and place Addition and Multiplication and Geometry (position Geometry (properties Fractions, decimals and Measure value subtraction division and direction) of shape) percentages Powers of 10 Efficient written Factor pairs Volume Reflex angle Regular and irregular Proper fractions, improper method Polygons fractions, mixed numbers Composite Imperial units, metric Dimensions numbers, prime units Percentage number, prime factors, square Half, quarter, fifth, two number, cubed fifths, four fifths number Formal written Ratio, proportion method New maths vocabulary for year 6 Geometry Geometry Number and Addition and Multiplication Fractions, decimals (position and (properties of Algebra Data/statistics place value subtraction and division and percentages direction) shape) Numbers to ten Order of Order of Four quadrants Vertically Degree of accuracy Linear number Mean operations operations (for coordinates) opposite sequence million (angles) Simplify Pie chart Common Substitute factors, common Circumference, Construct multiples radius, Variables diameter Symbol Known values
|
New maths vocabulary for year 5 Number and place value Addition and subtraction Multiplication and division Measure Geometry (position and direction) Geometry (properties of shape) Fractions, decimals and percentages Powers of 10 Efficient written method Factor pairs Composite numbers, prime number, prime factors, square number, cubed number Formal written method Volume Imperial units, metric units Reflex angle Dimensions Regular and irregular Polygons Proper fractions, improper fractions, mixed numbers Percentage Half, quarter, fifth, two fifths, four fifths Ratio, proportion New maths vocabulary for year 6 Number and place value Addition and subtraction Multiplication and division Geometry (position and direction) Geometry (properties of shape) Fractions, decimals and percentages Algebra Data/statistics Numbers to ten million Order of operations Order of operations Common factors, common multiples Four quadrants (for coordinates) Vertically opposite (angles) Circumference, radius, diameter Degree of accuracy Simplify Linear number sequence Substitute Variables Symbol Known values Mean Pie chart Construct
| 0.310232
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maths%20policy.docx
|
task-1456-419
| 11
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16. The table below shows the marks obtained in a maths test Marks 1-14 15-24 25-34 35-44 45-50 51-60 61-74 No of 18 10 16 9 6 4 3 students Draw a frequency polygon to represent this data (4mks)
|
16. The table below shows the marks obtained in a maths test Marks 1-14 15-24 25-34 35-44 45-50 51-60 61-74 No of students 18 10 16 9 6 4 3 Draw a frequency polygon to represent this data (4mks)
| 0.895019
|
[
0,
1,
2,
3,
4,
5,
6,
7,
8,
9,
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12,
13,
14,
15,
16,
17,
18,
19,
20,
21,
29,
22,
23,
24,
25,
26,
27,
28,
30,
31,
32,
33,
34,
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maths-1.docx
|
task-1456-435
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Step 1: Begin by adding 2x to both sides 8x + 7 = 5 (to ensure that the terms are together on the same side) x Step 2: Subtract 7 from each side: 8x = -2 Step 3: Divide each side by 8: = -¼ x Solve the following equations, showing each step in your working: Exercise A: 1) 2x + 5 = 19 2) 5x 2 = 13 3) 11 4x = 5 – – 4) 5 7x = -9 5) 11 + 3x = 8 2x 6) 7x + 2 = 4x 5 – – – Example 3: Solve the equation 2(3x 2) = 20 3(x + 2) – – Step 1: Multiply out the brackets: 6x 4 = 20 3x 6 – – – (taking care of the negative signs) Step 2: Simplify the right hand side: 6x 4 = 14 3x – – Step 3: Add 3x to each side: 9x 4 = 14 – Step 4: Add 4: 9x = 18 Step 5: Divide by 9: = 2 x Exercise B: Solve the following equations. 1) 5(2x 4) = 4 2) 4(2 = 3(x 9) x) – – – 3) 8 (x + 3) = 4 4) 14 3(2x + 3) = 2 – – More help: EQUATIONS CONTAINING FRACTIONS When an equation contains a fraction, the first step is usually to multiply through by the denominator of the fraction. This ensures that there are no fractions in the equation. Example 4: Solve the equation Solution: Step 1: Multiply through by 2 (the denominator in the fraction): Step 2: Subtract 10: = 12 y Solve the equation Example 5:
|
Step 1: Begin by adding 2x to both sides 8x + 7 = 5 (to ensure that the x terms are together on the same side) Step 2: Subtract 7 from each side: 8x = -2 Step 3: Divide each side by 8: x = -¼ Exercise A: Solve the following equations, showing each step in your working: 1) 2x + 5 = 19 2) 5x – 2 = 13 3) 11 – 4x = 5 4) 5 – 7x = -9 5) 11 + 3x = 8 – 2x 6) 7x + 2 = 4x – 5 Example 3: Solve the equation 2(3x – 2) = 20 – 3(x + 2) Step 1: Multiply out the brackets: 6x – 4 = 20 – 3x – 6 (taking care of the negative signs) Step 2: Simplify the right hand side: 6x – 4 = 14 – 3x Step 3: Add 3x to each side: 9x – 4 = 14 Step 4: Add 4: 9x = 18 Step 5: Divide by 9: x = 2 Exercise B: Solve the following equations. 1) 5(2x – 4) = 4 2) 4(2 – x) = 3(x – 9) 3) 8 – (x + 3) = 4 4) 14 – 3(2x + 3) = 2 More help: EQUATIONS CONTAINING FRACTIONS When an equation contains a fraction, the first step is usually to multiply through by the denominator of the fraction. This ensures that there are no fractions in the equation. Example 4: Solve the equation Solution: Step 1: Multiply through by 2 (the denominator in the fraction): Step 2: Subtract 10: y = 12 Example 5: Solve the equation
| 0.742832
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Maths-A-Level-Induction-Booklet.docx
|
task-1456-440
| 3
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m …………………………. (3) (Total 5 marks) 18. The depth, metres, of the water at the end of a jetty D in the afternoon can be modelled by this formula = 5.5 + sin 30(t D A k) – where hours is the number of hours after midday, t and are constants. A k Yesterday the low tide was at 3 p.m. The depth of water at low tide was 3.5 m. Find the value of and A k. = A ……………………… = k ………………………
|
…………………………. m (3) (Total 5 marks) 18. The depth, D metres, of the water at the end of a jetty in the afternoon can be modelled by this formula D = 5.5 + A sin 30(t – k) where t hours is the number of hours after midday, A and k are constants. Yesterday the low tide was at 3 p.m. The depth of water at low tide was 3.5 m. Find the value of A and k. A = ……………………… k = ………………………
| 0.662166
|
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Maths-and-Further-Maths_Sixth-Form-Summer-Task-2018.docx
|
task-1456-445
| 12
|
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[28] QUESTION 2 Answer Mark descriptor 2.1 [7] QUESTION 3 Answer Mark descriptor 3.1 1A both angles 1A per observation (6) 3.2 The corresponding angles are equal. (1) 3.3 1A for both lengths of sides
|
[28] QUESTION 2 Answer Mark descriptor 2.1 [7] QUESTION 3 Answer Mark descriptor 3.1 1A both angles 1A per observation (6) 3.2 The corresponding angles are equal. (1) 3.3 1A for both lengths of sides
| 1
|
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Maths-Gr-9-INVESTIGATION-Term-2-MEMORANDUM-Congruency-and-Similarity.docx
|
task-1456-477
| 3
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b) Find the probability that i) none of them will be late. {2 marks} ii) only one of them will be late. {2 marks} iii) at least one of them will be late. {2 marks} iv) atmost one of them will be late. {2 marks} 18(a) The first term of an Arithmetic progression AP with six terms is P and its common difference is C. Another AP with five terms has also its first term as P and a common difference of d. The last terms of the two Arithmetic progressions are equal. i) Express d interms of c. {3 marks}
|
b) Find the probability that i) none of them will be late. {2 marks} ii) only one of them will be late. {2 marks} iii) at least one of them will be late. {2 marks} iv) atmost one of them will be late. {2 marks} 18(a) The first term of an Arithmetic progression AP with six terms is P and its common difference is C. Another AP with five terms has also its first term as P and a common difference of d. The last terms of the two Arithmetic progressions are equal. i) Express d interms of c. {3 marks}
| 1
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MATHS-P2.docx
|
task-1456-534
| 7
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The City School PECHS Junior Boys Mathematics EOTT-1 2017-18 Class: 6 Time Duration: 45 minutes Maximum Marks [30] Name: _______________________ Sec: __________ Date: __________ Q1: Choose the correct answer. /5 ____ is neither a prime nor a composite number. 11 ii. 0 iii. 2 iv. 1 The third multiple of 13 is ___________________. 13 ii. 26 iii. 39 iv. 130 The common factor of 6 and 9 is _____________________. 2 ii. 3 iii. 9 iv. 6 206 is divisible by _______ 2 ii. 3 iii. 4 iv. 6 We use the a _______ symbol √ to denote Cubes ii. squares iii. Cube root iv. Square root Q2: Complete the table / 3 Number Squares Cubes 9 36 1331 Q2: Complete the factor tree. /2 Q3: Check the divisibility test for: /3 Numbers 2 3 1353 5682 725
|
The City School PECHS Junior Boys Mathematics EOTT-1 2017-18 Class: 6 Time Duration: 45 minutes Maximum Marks [30] Name: _______________________ Sec: __________ Date: __________ Q1: Choose the correct answer. /5 ____ is neither a prime nor a composite number. 11 ii. 0 iii. 2 iv. 1 The third multiple of 13 is ___________________. 13 ii. 26 iii. 39 iv. 130 The common factor of 6 and 9 is _____________________. 2 ii. 3 iii. 9 iv. 6 206 is divisible by _______ 2 ii. 3 iii. 4 iv. 6 We use the symbol √ to denote a _______ Cubes ii. squares iii. Cube root iv. Square root Q2: Complete the table / 3 Number Squares Cubes 9 36 1331 Q2: Complete the factor tree. /2 Q3: Check the divisibility test for: /3 Numbers 2 3 1353 5682 725
| 0.968186
|
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maths-ppr-1-namra.docx
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task-1456-547
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Sample assessment outline Mathematics Essential – General Year 12 Unit 3 and Unit 4 Assessment Assessment type Assessment type (from weighting task When Assessment task syllabus) (from weighting syllabus) Semester 1 Task 2: Test 1 Linear and area measure, volume and – capacity, scale, plans, Pythagoras’ 8% Week 7 Theorem and Trigonometry Semester 1 12% Task 6: Test 2 Graphs, linear functions, sampling, bivariate data, ongoing revision – Week 15 Response 40% Semester 2 Task 8: Test 3 Probability, relative frequency, sample spaces, predicting proportions and number – 8% Week 6 of outcomes Semester 2 Task 11: Test 4 Problem solving involving distance between places on earth, time zones, – 12% Week 15 compound loans and investments, ongoing revision Semester 1 7% Task 1: Practical application 1 Reticulation project involving measurement – Week 4 Semester 1 7% Practical application 2 In class: Ramps applications of right-angled triangles Task 3: – – Week 9 Practical Semester 1 7% Task 5: Statistical investigation 1 Bivariate data; body ratios – applications/ Week 13 Statistical 45% Semester 2 investigation 8% Task 7: Statistical investigation 2 Probability simulation – Week 4 process Semester 2 8% Task 9: Practical application 3 International travel itinerary – Week 9 Semester 2 8% Task 10: Practical application 4 Investment/loans comparisons – Week 13 A task set by the SCSA based on the following content from Unit 3 <teacher to insert Externally Semester 1 Task 4: – 15% 15% set task Week 12 information provided by the Authority> Total 100% 100%
|
Sample assessment outline Mathematics Essential – General Year 12 Unit 3 and Unit 4 Assessment type (from syllabus) Assessment type weighting (from syllabus) Assessment task weighting When Assessment task Response 40% 8% Semester 1 Week 7 Task 2: Test 1 – Linear and area measure, volume and capacity, scale, plans, Pythagoras’ Theorem and Trigonometry 12% Semester 1 Week 15 Task 6: Test 2 – Graphs, linear functions, sampling, bivariate data, ongoing revision 8% Semester 2 Week 6 Task 8: Test 3 – Probability, relative frequency, sample spaces, predicting proportions and number of outcomes 12% Semester 2 Week 15 Task 11: Test 4 – Problem solving involving distance between places on earth, time zones, compound loans and investments, ongoing revision Practical applications/ Statistical investigation process 45% 7% Semester 1 Week 4 Task 1: Practical application 1 – Reticulation project involving measurement 7% Semester 1 Week 9 Task 3: Practical application 2 – In class: Ramps – applications of right-angled triangles 7% Semester 1 Week 13 Task 5: Statistical investigation 1 – Bivariate data; body ratios 8% Semester 2 Week 4 Task 7: Statistical investigation 2 – Probability simulation 8% Semester 2 Week 9 Task 9: Practical application 3 – International travel itinerary 8% Semester 2 Week 13 Task 10: Practical application 4 – Investment/loans comparisons Externally set task 15% 15% Semester 1 Week 12 Task 4: A task set by the SCSA based on the following content from Unit 3 – <teacher to insert information provided by the Authority> Total 100% 100%
| 0.513935
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Early Years Key Stage 1 Lower Key Stage 2 Upper Key Stage 2 Strand Reception Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 describe position, direction and use mathematical vocabulary to describe positions on a 2-D grid identify, describe and represent describe positions on the full movement, including half, quarter describe position, direction and as coordinates in the first the position of a shape following a coordinate grid (all four and three-quarter turns. movement including movement in a quadrant reflection or translation, using quadrants) straight line and distinguishing the appropriate language, and describe movements between draw and translate simple shapes between rotation as a turn and in know that the shape has not positions as translations of a on the coordinate plane, and terms of right angles for quarter, changed given unit to the left/right and reflect them in the axes. half and three-quarter turns up/down (clockwise and anti-clockwise) Direction Direction and and plot specified points and draw sides to complete a given polygon Position Position Organise, order and create order and arrange combinations compare and classify geometric Geometry: patterns (ELG). of mathematical objects in shapes based on their properties patterns and sequences and sizes and find unknown angles in any triangles, quadrilaterals, Pattern and regular polygons Early Years Key Stage 1 Lower Key Stage 2 Upper Key Stage 2 Strand Reception Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 interpret and construct simple interpret and present data using interpret and present discrete complete, read and interpret interpret and construct pie pictograms, tally charts, block bar charts, pictograms and table and continuous data using information in tables, including charts and line graphs and use diagrams and simple tables appropriate graphical methods, timetables these to solve problems including bar charts and time graphs ask and answer simple questions Direction by counting the number of and objects in each category and sorting the categories by quantity ask and answer questions about Position totalling and comparing categorical data Statistics solve one-step and two-step solve comparison, sum and solve comparison, sum and calculate and interpret the mean questions [e.g. ‘How many more?’ difference problems using difference problems using as an average and ‘How many fewer?’] using information presented in bar information presented in a line information presented in scaled charts, pictograms, tables and graph Pattern bar charts and pictograms and other graphs tables
|
Early Years Key Stage 1 Lower Key Stage 2 Upper Key Stage 2 Strand Reception Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 Geometry: Position and Direction Position and Direction describe position, direction and movement, including half, quarter and three-quarter turns. use mathematical vocabulary to describe position, direction and movement including movement in a straight line and distinguishing between rotation as a turn and in terms of right angles for quarter, half and three-quarter turns (clockwise and anti-clockwise) describe positions on a 2-D grid as coordinates in the first quadrant identify, describe and represent the position of a shape following a reflection or translation, using the appropriate language, and know that the shape has not changed describe positions on the full coordinate grid (all four quadrants) describe movements between positions as translations of a given unit to the left/right and up/down draw and translate simple shapes on the coordinate plane, and reflect them in the axes. plot specified points and draw sides to complete a given polygon Pattern Organise, order and create patterns (ELG). order and arrange combinations of mathematical objects in patterns and sequences compare and classify geometric shapes based on their properties and sizes and find unknown angles in any triangles, quadrilaterals, and regular polygons Early Years Key Stage 1 Lower Key Stage 2 Upper Key Stage 2 Strand Reception Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 Statistics Position and Direction interpret and construct simple pictograms, tally charts, block diagrams and simple tables interpret and present data using bar charts, pictograms and table interpret and present discrete and continuous data using appropriate graphical methods, including bar charts and time graphs complete, read and interpret information in tables, including timetables interpret and construct pie charts and line graphs and use these to solve problems ask and answer simple questions by counting the number of objects in each category and sorting the categories by quantity ask and answer questions about totalling and comparing categorical data Pattern solve one-step and two-step questions [e.g. ‘How many more?’ and ‘How many fewer?’] using information presented in scaled bar charts and pictograms and tables solve comparison, sum and difference problems using information presented in bar charts, pictograms, tables and other graphs solve comparison, sum and difference problems using information presented in a line graph calculate and interpret the mean as an average
| 0.679489
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Maths-Progression.docx
|
task-1456-550
| 10
|
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] |
Level 3 Homework Exercise 1 Show all your working! (a) Write the number 3 070 900 in words. (b) Write the number six hundred thousand and forty five using figures. At a cup final the attendance was :- Rovers 12829 supporters and United 13482 supporters. (a) What was the total attendance ? (b) How many more United supporters were there? of £280 of £95 (a) (b) 4. Write in 24 hour format:- (a) am (b) pm (c) 20 minutes to midnight 5. Change the following 24 hour clock times to 12 hour times:- (a) 1450 (b) 0605 (c) 2355 6. Round to one decimal place: (a) (b) (c)
|
Level 3 Homework Exercise 1 Show all your working! (a) Write the number 3 070 900 in words. (b) Write the number six hundred thousand and forty five using figures. At a cup final the attendance was :- Rovers 12829 supporters and United 13482 supporters. (a) What was the total attendance ? (b) How many more United supporters were there? (a) of £280 (b) of £95 4. Write in 24 hour format:- (a) am (b) pm (c) 20 minutes to midnight 5. Change the following 24 hour clock times to 12 hour times:- (a) 1450 (b) 0605 (c) 2355 6. Round to one decimal place: (a) (b) (c)
| 0.947446
|
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Maths-S1-level-3-HW1.docx
|
task-1456-557
| 0
|
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Institute of Mathematics, Physics and Computer Science: Mathematics Student-Staff Consultative Committee Wednesday 8th November 2017 - 12.30 pm Room MP3.05, Physical Sciences Building Present: Rob Douglas (rsd), Yuan Shen (yus10), Tudur Davies (itd), Adam Vellender (asv2), Adil Mughal (aqm), Kieran Quaine (ksq), Simon French (sif4), Damien Clarke (dac49), Chris Svendsen (chs56), Joel Greenwood (jsg11), Tom Painter (thp18), Daphne Pacey (dap60), Cameron Wilcox (caw44), Daniel Hammond (dah53), Vick Peel (vip), Morwenna Jeffrey (mrj11, arrived by 1.10 pm) In attendance: Jackie Hedley (Minutes) Apologies: Chabina Rana (chr50), Anwen Thomas (ant32), Panna Karlinger (pak25) Minutes of 3/4/2017 No amendments, all agreed. Matters Arising Action Minute Action Whose Action Number Number Action Status Students to inform SIF4 of specific books 1 3.2.1 Year M Done required. Rep 2 3.4.2 SIF4 will order more copies to satisfy the SIF4 Done student to book ratio. RSD to circulate departmental results as soon 3 4.1 RSD Done as they become available. Year 1 Representatives to relay the message to 4 6.1 Year 1 Done Year 1 group, and ask that students arrive on Rep time. Year 3 Representatives to relay the message to 5 6.2 Year 3 Done the group that steady work throughout the Rep semester is the route to success. Please attend the final lectures of the year. 3. Election of SSCC Chair
|
Institute of Mathematics, Physics and Computer Science: Mathematics Student-Staff Consultative Committee Wednesday 8th November 2017 - 12.30 pm Room MP3.05, Physical Sciences Building Present: Rob Douglas (rsd), Yuan Shen (yus10), Tudur Davies (itd), Adam Vellender (asv2), Adil Mughal (aqm), Kieran Quaine (ksq), Simon French (sif4), Damien Clarke (dac49), Chris Svendsen (chs56), Joel Greenwood (jsg11), Tom Painter (thp18), Daphne Pacey (dap60), Cameron Wilcox (caw44), Daniel Hammond (dah53), Vick Peel (vip), Morwenna Jeffrey (mrj11, arrived by 1.10 pm) In attendance: Jackie Hedley (Minutes) Apologies: Chabina Rana (chr50), Anwen Thomas (ant32), Panna Karlinger (pak25) Minutes of 3/4/2017 No amendments, all agreed. Matters Arising Action Number Minute Number Action Whose Action Action Status 1 3.2.1 Students to inform SIF4 of specific books required. Year M Rep Done 2 3.4.2 SIF4 will order more copies to satisfy the student to book ratio. SIF4 Done 3 4.1 RSD to circulate departmental results as soon as they become available. RSD Done 4 6.1 Year 1 Representatives to relay the message to Year 1 group, and ask that students arrive on time. Year 1 Rep Done 5 6.2 Year 3 Representatives to relay the message to the group that steady work throughout the semester is the route to success. Please attend the final lectures of the year. Year 3 Rep Done 3. Election of SSCC Chair
| 0.827752
|
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Maths-SSCC-8.11.2017-(final).docx
|
task-1456-582
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Stage 3 3/2 Recognise place value PROMPT sheet 3/1 Count in multiples hundreds units tens Now you must learn these multiples 3 5 2 Multiples Multiples Multiples Multiples 352 means 300 + 50 + 2 of 4 of 8 of 50 of 100 0 0 0 0 3/3 Numbers in words and figures 4 8 50 100 In order to put FIGURES into WORDS, we must try 8 16 100 200 to imagine that the number is in a PLACE VALUE table like this one 12 24 150 300 16 32 200 400 Hundred Ten Unit 20 40 250 500 1 4 7 24 48 300 600 One hundred forty seven 28 56 350 700 One hundred and forty-seven 32 64 400 800 36 72 450 900 Hundred Ten Unit 40 80 500 1000 4 0 9 Four hundred nine Four hundred and nine 3/3 Compare and order numbers hundreds units tens Write numbers lining up the digits 3 5 2 Hundred Ten Unit 1 4 7 To find 10 more or 10 less, 6 3 2 it is the ‘tens digit’ that changes 1 7 6 10 more than 352 becomes 362 1 6 2 10 less than 352 becomes 342 Begin at the hundreds and compare 632 is the biggest Hundred Ten Unit 1 4 7 hundreds units tens 6 3 2 3 5 2 1 7 6 1 6 2 To find 100 more or 100 less, it is the ‘hundreds’ digit that changes Move to the tens and compare 100 more than 352 becomes 452 Order is: 632, 176, 162, 147 100 less than 352 becomes 252
|
Stage 3 PROMPT sheet 3/1 Count in multiples Now you must learn these multiples Multiples of 4 Multiples of 8 Multiples of 50 Multiples of 100 0 0 0 0 4 8 50 100 8 16 100 200 12 24 150 300 16 32 200 400 20 40 250 500 24 48 300 600 28 56 350 700 32 64 400 800 36 72 450 900 40 80 500 1000 hundreds tens units 3 5 2 To find 10 more or 10 less, it is the ‘tens digit’ that changes 10 more than 352 becomes 362 10 less than 352 becomes 342 hundreds tens units 3 5 2 To find 100 more or 100 less, it is the ‘hundreds’ digit that changes 100 more than 352 becomes 452 100 less than 352 becomes 252 3/2 Recognise place value hundreds tens units 3 5 2 352 means 300 + 50 + 2 3/3 Numbers in words and figures In order to put FIGURES into WORDS, we must try to imagine that the number is in a PLACE VALUE table like this one Hundred Ten Unit 1 4 7 One hundred forty seven One hundred and forty-seven Hundred Ten Unit 4 0 9 Four hundred nine Four hundred and nine 3/3 Compare and order numbers Write numbers lining up the digits Hundred Ten Unit 1 4 7 6 3 2 1 7 6 1 6 2 Begin at the hundreds and compare 632 is the biggest Hundred Ten Unit 1 4 7 6 3 2 1 7 6 1 6 2 Move to the tens and compare Order is: 632, 176, 162, 147
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maths-support-booklet-3.docx
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task-1456-592
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Content Area: Mathematics High School Course Community College Course Title 90% Partial Understanding What is Required in the ALCOS Title Match? Match Yes or No Fourth Math Course * Finite Mathematics (907600) No 0% This math course does not align with any courses in the Alabama (MTH 110) Course of Study but does qualify for the fourth high school math credit. This course is above the Algebra II level of rigor and therefore qualifies as an option for the fourth high school Prerequisites: Algebra Prerequisites: mathematics course. I, Geometry, and All core mathematics courses in Algebra II or Algebra Alabama must have as a minimum II with Trigonometry prerequisite high school Algebra I, Geometry, and Algebra II with an appropriate mathematics placement score. An alternative to this is that the student should successfully pass with a C or higher (S if taken as pass/fail) Intermediate College Algebra. No 72% Notice that both MTH112 and MTH113 will need to be Precalculus Precalculus Algebra (210020) (907601) 39 out of 54 successfully completed in order to ensure the matched content match the standards from the Alabama Course of Study Precalculus course (MTH 112) standards in are addressed. Statistics and Probability (Standards 39-41, AND the Alabama as well as Limits (Standard 4) are not addressed in MTH 112 Precalculus Trigonometry (907602) Course of and MTH 113. (MTH 113) Study The following standards and vital content are not included in Precalculus MTH 112 and MTH 113: Course Prerequisites: Prerequisites: Algebra I, Geometry, All core mathematics courses in Limits and Algebra II with Alabama must have as a minimum Understand limits of functions. Trigonometry prerequisite high school Algebra I, Determine numerically, algebraically, and graphically the Geometry, and Algebra II with an limits of functions at specific values and at infinity. appropriate mathematics placement Apply limits in problems involving convergence score. An alternative to this is that the and divergence. student should successfully pass with
|
Content Area: Mathematics High School Course Title Community College Course Title 90% Match? Yes or No Partial Match Understanding What is Required in the ALCOS Fourth Math Course * Prerequisites: Algebra I, Geometry, and Algebra II or Algebra II with Trigonometry Finite Mathematics (907600) (MTH 110) Prerequisites: All core mathematics courses in Alabama must have as a minimum prerequisite high school Algebra I, Geometry, and Algebra II with an appropriate mathematics placement score. An alternative to this is that the student should successfully pass with a C or higher (S if taken as pass/fail) Intermediate College Algebra. No 0% This math course does not align with any courses in the Alabama Course of Study but does qualify for the fourth high school math credit. This course is above the Algebra II level of rigor and therefore qualifies as an option for the fourth high school mathematics course. Precalculus (210020) Prerequisites: Algebra I, Geometry, and Algebra II with Trigonometry Precalculus Algebra (907601) (MTH 112) AND Precalculus Trigonometry (907602) (MTH 113) Prerequisites: All core mathematics courses in Alabama must have as a minimum prerequisite high school Algebra I, Geometry, and Algebra II with an appropriate mathematics placement score. An alternative to this is that the student should successfully pass with No 72% 39 out of 54 match the standards in the Alabama Course of Study Precalculus Course Notice that both MTH112 and MTH113 will need to be successfully completed in order to ensure the matched content standards from the Alabama Course of Study Precalculus course are addressed. Statistics and Probability (Standards 39-41, as well as Limits (Standard 4) are not addressed in MTH 112 and MTH 113. The following standards and vital content are not included in MTH 112 and MTH 113: Limits Understand limits of functions. Determine numerically, algebraically, and graphically the limits of functions at specific values and at infinity. Apply limits in problems involving convergence and divergence.
| 0.729894
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] |
Essential (E):- without which candidate would be rejected Desirability (D):- useful for choosing between two good candidates. Essential Desirable Educational/ Qualified teacher. Experience of teaching Qualifications/ pupils with BESD. Training Attendance on courses related to BESD. Experience Current experience of Evidence of ‘Outstanding’ teaching in KS3 and / or KS4. teaching. Responsibility for curriculum Evidence of involvement development in defining curriculum direction. Skills/ Ability to plan, monitor, Knowledge of target evaluate and review. setting and data analysis. Knowledge / Aptitude Ability to motivate pupils with Ability to identify barriers challenging behaviour. to learning. Proven ICT skills Excellent written and oral skills. Proven team player. Excellent communication skills. Personal Ability to relate to people at all Adaptable and versatile Qualities levels. approach. Caring and understanding. Flexibility. Energy, enthusiasm and perseverance. Self-confidence. Reliability and integrity. Sense of humour. Ability to work to deadlines. Self-Motivation Imaginative approach to the Interests other than education of BESD pupils. education. Promotion of positive Commitment to further behaviour strategies and professional development. constructive handling of
|
Essential (E):- without which candidate would be rejected Desirability (D):- useful for choosing between two good candidates. Essential Desirable Educational/ Qualifications/ Training Qualified teacher. Experience of teaching pupils with BESD. Attendance on courses related to BESD. Experience Current experience of teaching in KS3 and / or KS4. Responsibility for curriculum development Evidence of ‘Outstanding’ teaching. Evidence of involvement in defining curriculum direction. Skills/ Knowledge / Aptitude Ability to plan, monitor, evaluate and review. Ability to motivate pupils with challenging behaviour. Proven ICT skills Excellent written and oral skills. Proven team player. Excellent communication skills. Knowledge of target setting and data analysis. Ability to identify barriers to learning. Personal Qualities Ability to relate to people at all levels. Caring and understanding. Energy, enthusiasm and perseverance. Self-confidence. Reliability and integrity. Sense of humour. Ability to work to deadlines. Adaptable and versatile approach. Flexibility. Self-Motivation Imaginative approach to the education of BESD pupils. Promotion of positive behaviour strategies and constructive handling of Interests other than education. Commitment to further professional development.
| 0.661921
|
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Maths-Teacher-Job-Description.docx
|
task-1456-601
| 4
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Mathematics GCSE. Edexcel Linear paper. Calc/ Self- Topic Grade Example questions Non-calc assessment D HCF & LCM Prime C factorisation HCF & LCM F Decimals F Decimals D Fractions Mixed C numbers D Percentages D Ratio Writing & D simplifying expressions Expanding & C Factorising C Indices C Sequences C Co-ordinates C Straight Line
|
Mathematics GCSE. Edexcel Linear paper. Calc/ Non-calc Topic Grade Example questions Self- assessment HCF & LCM D Prime factorisation HCF & LCM C Decimals F Decimals F Fractions D Mixed numbers C Percentages D Ratio D Writing & simplifying expressions D Expanding & Factorising C Indices C Sequences C Co-ordinates C Straight Line C
| 0.471726
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|
B.Sc. III (Comp. Sc.) &B.A.III (Real and Complex Analysis) Expansion of Functions having point of Discontinuity Month/ Week Class & Subject Topics to be covered Assignment/Tests January Week- 3 B.Sc. I (Comp. Sc.) (Ordinary Differential Equations) Lagrange Equation, Clairaut’s Equation, and c-discriminant Group Discussion B.Sc. II (N.M.) Sec. A & Comp. Sc. (Sequence and Series) Bolzano- Weierstrass theorem, open covers, compact sets and Heine-Borel theorem B.Sc. III (Comp. Sc.) &B.A.III (Real and Complex Analysis) Change of Interval, Half Range Series, Parseval’s Identity for Fourier Series Making assignments Month/ Week Class & Subject Topics to be covered Assignment/Tests January Week- 4 B.Sc. I (Comp. Sc.) (Ordinary Differential Equations) Method to Find out complete Primitive and Singular Solution B.Sc. II (N.M.) Sec. A & Comp. Sc. (Sequence and Series) Sequence: real sequences and their convergence, Theorems on limit of sequence, bounded and monotonic sequences Board presentation B.Sc. III (Comp. Sc.) &B.A.III (Real and Complex Analysis) Jacobians
| 0.613416
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ANSWER SHEET NAME:______________________ Q 2.3 Q 4.1 Number 1 2 3 4 9 of sculptors Time in 3 1,5 0,5 years Q 4.2
|
ANSWER SHEET NAME:______________________ Q 2.3 Q 4.1 Number of sculptors 1 2 3 4 9 Time in years 3 1,5 0,5 Q 4.2
| 0.590047
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MathsLiteracyGrade12Paper2June2013EdeK.docx
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task-1456-676
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Alaska Mathematics Standards Grade 2 Grade Level/Course 2 Domain Measurement and Data Cluster Work with time and money. 2.MD.8. Standard Solve word problems involving dollar bills and coins using the $ and ¢ symbols appropriately. Standards of Mathematical Practice Make sense of Reason abstractly Construct viable Model with Use appropriate Attend to Look for and make Look for and problems and and quantitatively. arguments and mathematics. tools strategically. precision. use of structure. express regularity persevere to solve critique the in repeated them. reasoning of reasoning. others. Learning Targets Knowledge Reasoning Skill Products Facts and concepts we want students to Use what they know to reason or solve Use knowledge and reasoning to act Use knowledge, reasoning, and skills to know. problems. skillfully. create a concrete product. Identify and recognize the value Solve word problems involving of dollar bills, quarters, dimes, dollar bills, quarters, dimes, nickels, and pennies. nickels, and pennies using $ and ¢ symbols appropriately. Identify the $ and ¢ symbol.
|
Alaska Mathematics Standards Grade 2 Grade Level/Course 2 Domain Measurement and Data Cluster Work with time and money. Standard 2.MD.8. Solve word problems involving dollar bills and coins using the $ and ¢ symbols appropriately. Standards of Mathematical Practice Make sense of problems and persevere to solve them. Reason abstractly and quantitatively. Construct viable arguments and critique the reasoning of others. Model with mathematics. Use appropriate tools strategically. Attend to precision. Look for and make use of structure. Look for and express regularity in repeated reasoning. Learning Targets Knowledge Reasoning Skill Products Facts and concepts we want students to know. Use what they know to reason or solve problems. Use knowledge and reasoning to act skillfully. Use knowledge, reasoning, and skills to create a concrete product. Identify and recognize the value of dollar bills, quarters, dimes, nickels, and pennies. Identify the $ and ¢ symbol. Solve word problems involving dollar bills, quarters, dimes, nickels, and pennies using $ and ¢ symbols appropriately.
| 0.686397
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MathStandards_TargetsGr2.docx
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task-1456-680
| 26
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make 0. addition and subtraction problems of rational numbers Represent and explain how a with a horizontal or vertical number and its opposite have a number line. sum of 0 and are additive inverses. Interpret sums of rational Demonstrate and explain how numbers by describing real-world adding two numbers, p+ q, if q is contexts. positive, the sum of p and q will be |q| spaces to the right of p on Explain and justify why the sum of the number line. p + q is located a distance from |q| in the positive or negative Demonstrate and explain how direction form p on a number line. adding two numbers, p+ q, if q is negative, the sum of p and q will Represent the distance between be |q| spaces to the left of p on two rational numbers on a the number line. number line is the absolute value Identify subtraction of rational of their difference and apply this numbers as adding the additive principle in real-world contexts. inverse property to subtract rational numbers, p-q = p + (-q). Apply properties of operations as strategies to add and subtract Identify properties of addition rational numbers. and subtraction when adding and subtracting rational numbers. Apply properties of operations as strategies to add and subtract rational numbers.
|
make 0. Represent and explain how a number and its opposite have a sum of 0 and are additive inverses. Demonstrate and explain how adding two numbers, p+ q, if q is positive, the sum of p and q will be |q| spaces to the right of p on the number line. Demonstrate and explain how adding two numbers, p+ q, if q is negative, the sum of p and q will be |q| spaces to the left of p on the number line. Identify subtraction of rational numbers as adding the additive inverse property to subtract rational numbers, p-q = p + (-q). Identify properties of addition and subtraction when adding and subtracting rational numbers. addition and subtraction problems of rational numbers with a horizontal or vertical number line. Interpret sums of rational numbers by describing real-world contexts. Explain and justify why the sum of p + q is located a distance from |q| in the positive or negative direction form p on a number line. Represent the distance between two rational numbers on a number line is the absolute value of their difference and apply this principle in real-world contexts. Apply properties of operations as strategies to add and subtract rational numbers. Apply properties of operations as strategies to add and subtract rational numbers.
| 0.769194
|
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] |
MathStandards_TargetsGr7.docx
|
task-1456-683
| 6
|
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|
Year Group Half-Term 1 Half-Term 2 Half-Term 3 Half-Term 4 Half-Term 5 Half-Term 6 7 Working with integers and the four operations, rounding and approximating, BIDMAS, powers and indices, ‘special’ numbers. Introduction to algebra, algebraic notation and conventions, using algebra in simple contexts and using simple algebraic formulae. Working with fractions, decimals and percentages, conversions between them and developing confidence particularly in calculations and problems involving fractions. Developing confidence in algebra and the use of algebra in solving equations and investigating sequences. Interpreting and plotting coordinates, plotting graphs of straight lines and interpreting graphs that represent real life situations. Introduction to ratio and multiplicative reasoning, interpreting ratio as division into fractional parts and an introduction to proportional reasoning 8 Consolidation and extension of number work from year 7 including fractions and percentages, indices, percentage increase and decrease and compound percentages, rounding and limits of accuracy. Solving equations including simultaneous equations where appropriate, plotting and interpreting linear and curved graphs. Forming expressions and equations to solve in context. Area and perimeter of 2D shapes. Volume and surface area of 3D shapes. Pythagoras’ theorem and transformations. Angles and geometry of 2D shapes. Introduction to probability. Analysis of, interpretation of and representation of data. Linear (and quadratic) sequences and other sequences. Extension of ratio and proportion work including direct and inverse proportion problems. 9 Number work for GCSE including basic number concepts, and fractions Further number including ratio and percentages and an introduction to algebra Sequences and nth terms, linear, quadratic and simultaneous equations Inequalities (linear and quadratic), graphs in context, linear graphs and coordinate geometry Perimeter and area of 2D shapes, Pythagoras’ theorem and trigonometry in right angled triangles, polygons and quadrilaterals Volume and surface area including cones, spheres and cylinders, similarity and congruence and circles
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The graph is useful because it allows me to see the interaction between the different variables and it is interesting to relate it to differentiation to determine the changes over time. Validity of the model However, in order for the model to be valid and allow to inform government policy, it obviously needs to correspond fairly close to reality. Before checking against the graph, there are already clear advantages and disadvantages to this model: Advantages The advantages to the model include: It is very quick to model the data having found the values for the respective parameters and transition probabilities to allow immediate assessment of the condition that is present. This results in instant evaluation of the situation as well as valid prediction of the spread of disease in the future. The model is widely used and also widely understood by the medical community making it easier to explain the effects of the epidemic This model is clear and easy to understand in order to distinguish between the number of people susceptible, infected and recovered The mechanism to create the data is flexible, allowing it to be easily altered if certain values are incorrect or have changed It is computationally cheap and there are other software available with very small time intervals allowing it to be more accurate which I could not complete in excel. Disadvantages The disadvantages to the model include: The calculation of the beta values and gamma values are often inaccurate because small deviation from the can result in great changes in the overall model. For example, changing the ‘correct value’ gamma value from 0.1 to 0.3 can lead to the following changes: The data itself can be fairly unreliable especially, in countries where death counts are difficult to manage. (For the Ebola case, although the numbers seem fairly high, there is a high probability that there were far more people infected) In order for the model to be calculated correctly, you need the right form of data including the number of people infected, recovered and susceptible. This data can be very particular and calculating the
|
The graph is useful because it allows me to see the interaction between the different variables and it is interesting to relate it to differentiation to determine the changes over time. Validity of the model However, in order for the model to be valid and allow to inform government policy, it obviously needs to correspond fairly close to reality. Before checking against the graph, there are already clear advantages and disadvantages to this model: Advantages The advantages to the model include: It is very quick to model the data having found the values for the respective parameters and transition probabilities to allow immediate assessment of the condition that is present. This results in instant evaluation of the situation as well as valid prediction of the spread of disease in the future. The model is widely used and also widely understood by the medical community making it easier to explain the effects of the epidemic This model is clear and easy to understand in order to distinguish between the number of people susceptible, infected and recovered The mechanism to create the data is flexible, allowing it to be easily altered if certain values are incorrect or have changed It is computationally cheap and there are other software available with very small time intervals allowing it to be more accurate which I could not complete in excel. Disadvantages The disadvantages to the model include: The calculation of the beta values and gamma values are often inaccurate because small deviation from the ‘correct value’ can result in great changes in the overall model. For example, changing the gamma value from 0.1 to 0.3 can lead to the following changes: The data itself can be fairly unreliable especially, in countries where death counts are difficult to manage. (For the Ebola case, although the numbers seem fairly high, there is a high probability that there were far more people infected) In order for the model to be calculated correctly, you need the right form of data including the number of people infected, recovered and susceptible. This data can be very particular and calculating the
| 0.989142
|
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maths_exploration_-_methushaa.docx
|
task-1456-723
| 9
|
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explain reasoning in capacity using capacity temperatures everyday language appropriate uniform informal units Compare masses of Compare objects using Calculate perimeter and Convert between objects using balance familiar metric units of area of rectangles using common metric units of scales area and volume familiar metric units length, mass and capacity Solve problems involving the comparison of lengths and areas using appropriate units Connect volume and capacity and their units of measurement Compare and order Tell time to the Tell time to the Tell time to the minute Convert between units Compare 12- and Interpret and use duration of events using half-hour quarter-hour, using the and investigate the of time 24-hour time systems timetables everyday language of language of ‘past’ and ‘to’ relationship between and convert between time Describe duration using units of time Use ‘am’ and ‘pm’ them months, weeks, days and Name and order months notation and solve Connect days of the week hours and seasons simple time problems to familiar events and actions Use a calendar to identify the date and determine the number of days in each month – P–6 Pre-primary Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 Shape Sort, describe and name Recognise and classify Describe and draw Make models of Compare the areas of Connect Construct simple prisms familiar two-dimensional familiar two-dimensional two-dimensional shapes, three-dimensional regular and irregular three-dimensional and pyramids shapes and shapes and with and without digital objects and describe key shapes by informal objects with their nets three-dimensional three-dimensional technologies features means and other objects in the objects using obvious two-dimensional environment features representations Describe the features of Compare and describe three-dimensional two-dimensional shapes objects that result from combining and splitting
|
explain reasoning in everyday language capacity using appropriate uniform informal units capacity temperatures Compare masses of objects using balance scales Compare objects using familiar metric units of area and volume Calculate perimeter and area of rectangles using familiar metric units Convert between common metric units of length, mass and capacity Solve problems involving the comparison of lengths and areas using appropriate units Connect volume and capacity and their units of measurement Compare and order duration of events using everyday language of time Connect days of the week to familiar events and actions Tell time to the half-hour Describe duration using months, weeks, days and hours Tell time to the quarter-hour, using the language of ‘past’ and ‘to’ Name and order months and seasons Use a calendar to identify the date and determine the number of days in each month Tell time to the minute and investigate the relationship between units of time Convert between units of time Use ‘am’ and ‘pm’ notation and solve simple time problems Compare 12- and 24-hour time systems and convert between them Interpret and use timetables – P–6 Pre-primary Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 Shape Sort, describe and name familiar two-dimensional shapes and three-dimensional objects in the environment Recognise and classify familiar two-dimensional shapes and three-dimensional objects using obvious features Describe and draw two-dimensional shapes, with and without digital technologies Make models of three-dimensional objects and describe key features Compare the areas of regular and irregular shapes by informal means Connect three-dimensional objects with their nets and other two-dimensional representations Construct simple prisms and pyramids Describe the features of three-dimensional objects Compare and describe two-dimensional shapes that result from combining and splitting
| 0.565601
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Maths_P-10_Scope-and-Sequence_Phase_1_March_2016.DOCX
|
task-1456-745
| 4
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Monday Tuesday Wednesday Thursday Friday Counting Forward/back Numeracy Focus/Ignition - Groups (EARS) Main Whole Class Whole Class Whole Class Whole Class Whole Class Focus/Explicit Teaching - Small Group/s Small Group/s Small Group/s Small Group/s Small Group/s Student Reflection – Student Reflection – Student Reflection – Student Reflection – Student Reflection – Short and Sharp lessons Short and Sharp lessons Short and Sharp lessons Short and Sharp lessons Short and Sharp lessons 1. 1. 1. 1. 1. 2. 2. 2. 2. 2.
|
Monday Tuesday Wednesday Thursday Friday Counting Forward/back Numeracy Focus/Ignition Groups (EARS) - Main Focus/Explicit Teaching - Whole Class Whole Class Whole Class Whole Class Whole Class Small Group/s Small Group/s Small Group/s Small Group/s Small Group/s Student Reflection – Student Reflection – Student Reflection – Student Reflection – Student Reflection – Short and Sharp lessons 1. 2. Short and Sharp lessons 1. 2. Short and Sharp lessons 1. 2. Short and Sharp lessons 1. 2. Short and Sharp lessons 1. 2.
| 0.732418
|
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maths_weekly_overview.docx
|
task-1456-763
| 0
|
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Maths Y3 Year 3, Autumn Term 1 Year 3, Autumn Term 2 Wk Weekly Summary Wk Weekly Summary 1 Use multiple of 5 and 10 bonds to 100 to solve additions and subtractions; add and subtract 1-digit numbers to and from 2-digit numbers 6 Doubling and halving numbers up to 100 using partitioning; understanding fractions and fractions of numbers 2 Compare and order 2- and 3- digit numbers; count on and back in 10s and 1s; add and subtract 2-digit numbers; solve problems using place value 7 Use money to add and subtract and record using the correct notation and place value; add and subtract 2-digit numbers using partitioning; add three 3 Know multiplication and division facts for the 5, 10, 2, 4 and 3 times-tables; 2-digit numbers by partitioning and recombining. doubling and halving 8 Choose an appropriate instrument to measure a length and use a ruler to 4 Know and understand the calendar, including days, weeks, months, years; estimate, measure and draw to the nearest centimetre; know 1 litre = 1000 tell the time to the nearest 5 minutes on analogue and digital clocks; know ml; estimate and measure capacity in millilitres the properties of 3D shapes 9 Place 2- and 3-digit numbers on a number line; round 3-digit numbers to 5 Comparing, ordering and understanding place value of 2- and 3-digit nearest 100; use counting up to do mental subtractions with answers numbers; subtracting from 2-digit numbers; using prediction to estimate between 10 and 20, 10 and 30, and either side of 100 calculations 10 Revise times-tables learned and derive division facts; perform division with remainders; choose a mental strategy to solve additions and subtractions; solve word problems
|
Maths Y3 Year 3, Autumn Term 1 Wk Weekly Summary 1 Use multiple of 5 and 10 bonds to 100 to solve additions and subtractions; add and subtract 1-digit numbers to and from 2-digit numbers 2 Compare and order 2- and 3- digit numbers; count on and back in 10s and 1s; add and subtract 2-digit numbers; solve problems using place value 3 Know multiplication and division facts for the 5, 10, 2, 4 and 3 times-tables; doubling and halving 4 Know and understand the calendar, including days, weeks, months, years; tell the time to the nearest 5 minutes on analogue and digital clocks; know the properties of 3D shapes 5 Comparing, ordering and understanding place value of 2- and 3-digit numbers; subtracting from 2-digit numbers; using prediction to estimate calculations Year 3, Autumn Term 2 Wk Weekly Summary 6 Doubling and halving numbers up to 100 using partitioning; understanding fractions and fractions of numbers 7 Use money to add and subtract and record using the correct notation and place value; add and subtract 2-digit numbers using partitioning; add three 2-digit numbers by partitioning and recombining. 8 Choose an appropriate instrument to measure a length and use a ruler to estimate, measure and draw to the nearest centimetre; know 1 litre = 1000 ml; estimate and measure capacity in millilitres 9 Place 2- and 3-digit numbers on a number line; round 3-digit numbers to nearest 100; use counting up to do mental subtractions with answers between 10 and 20, 10 and 30, and either side of 100 10 Revise times-tables learned and derive division facts; perform division with remainders; choose a mental strategy to solve additions and subtractions; solve word problems
| 0.8887
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Maths_Y3_Maths_overview.docx
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task-1456-770
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|
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MathType-5-Manual.docx
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task-1456-785
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Making Bar 20-4 Graphs Problem 20-9 Solving: Using graphs to draw conclusions Unit 1C: Time Topic: Envisions Website: Lesson: Time to the half/quarter 17-1 hour Time to the Minute 17-2 Units of Time 17-3 Elapsed Time 17-4 Unit 1D: Perimeter Topic: Envisions Website: Lesson: Understanding Perimeter 16-1 Perimeter of Common 16-2 Shapes Tools and Units for 16-2A Perimeter Different Shapes with 16-3 Same Perimeter Unit 2: Area Topic: Envisions Website: Lesson: Understanding Area 16-5 Estimating and 16-6
|
Making Bar Graphs 20-4 Problem Solving: Using graphs to draw conclusions 20-9 Unit 1C: Time Topic: Envisions Lesson: Website: Time to the half/quarter hour 17-1 Time to the Minute 17-2 Units of Time 17-3 Elapsed Time 17-4 Unit 1D: Perimeter Topic: Envisions Lesson: Website: Understanding Perimeter 16-1 Perimeter of Common Shapes 16-2 Tools and Units for Perimeter 16-2A Different Shapes with Same Perimeter 16-3 Unit 2: Area Topic: Envisions Lesson: Website: Understanding Area 16-5 Estimating and 16-6
| 0.598161
|
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MathWebsites_10_12_2016_3_07_05_PM.docx
|
task-1456-789
| 1
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] |
31. ______ 32._______ 33. ______ _____ 34. 35. ______ Factor completely and identify the greatest common factor between the numbers given: 12 72 36. ______
|
31. ______ 32._______ 33. ______ 34. _____ 35. ______ Factor completely and identify the greatest common factor between the numbers given: 12 72 36. ______
| 0.8645
|
[
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1,
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16,
17,
18,
19,
20,
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22,
23,
24
] |
math_030_pre-test_review.docx
|
task-1456-800
| 3
|
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Reject the null hypothesis Conclusion? Recall the claim was that at least one state was different than the others (alternative hypothesis). Since we rejected the null, we support this claim. Our P-value is very small and our test statistic very large, so we have significant sample evidence. Conclusion: There is significant sample evidence to support the claim that the mean average salaries of people in Northern Territory, New South Wales, Queensland, Victoria, and Tasmania are different. Assumptions for ANOVA Random Sample sizes at least 30 or bell shaped Groups Independent of each other Equal population variances (no group has a standard deviation more than twice as big as any other group) Check the assumptions for the Australian states problem. Random? The data was a random sample of people living in these states in Australia. 30 or bell shaped? Some histograms were bell shaped and some a little skewed, but since the sample sizes were 35 (over 30), it does pass this assumption. Independent groups? The data may fail this one. Salaries from state to state all may be related due to their reliance on the overall economy and unemployment rates of Australia. Equal Population Variances? Looking at the standard deviations listed in the ANOVA printout. The larges standard deviation is 701.5 and the smallest was 386.4, so no standard deviation was more than twice as large as any other. So it passes this assumption.
|
Reject the null hypothesis Conclusion? Recall the claim was that at least one state was different than the others (alternative hypothesis). Since we rejected the null, we support this claim. Our P-value is very small and our test statistic very large, so we have significant sample evidence. Conclusion: There is significant sample evidence to support the claim that the mean average salaries of people in Northern Territory, New South Wales, Queensland, Victoria, and Tasmania are different. Assumptions for ANOVA Random Sample sizes at least 30 or bell shaped Groups Independent of each other Equal population variances (no group has a standard deviation more than twice as big as any other group) Check the assumptions for the Australian states problem. Random? The data was a random sample of people living in these states in Australia. 30 or bell shaped? Some histograms were bell shaped and some a little skewed, but since the sample sizes were 35 (over 30), it does pass this assumption. Independent groups? The data may fail this one. Salaries from state to state all may be related due to their reliance on the overall economy and unemployment rates of Australia. Equal Population Variances? Looking at the standard deviations listed in the ANOVA printout. The larges standard deviation is 701.5 and the smallest was 386.4, so no standard deviation was more than twice as large as any other. So it passes this assumption.
| 1
|
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math_140_activity_packet_&_notes_hyp_test_simulation.docx
|
task-1456-837
| 85
|
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] |
understanding of probability. The student learning outcome for question 13 is Use technology for “d. mathematical reasoning and problem solving.” Use of Assessment Results: Even though the results on the post-test were excellent, faculty will reexamine the assessment instrument as well as the course objectives before fall 2010, when MATH 1630 is scheduled to be assessed again. Special attention will be given to the two areas where students did not achieve at least 50% mastery. Specifically, probability and graphing systems of linear equations will be given more class time when MATH 1630 is taught in spring 2009. . Pre-test questions 4, 6, 7, 8, 9, 10, and 13 were missed by 80% or more of the students who took the test. Except for questions 8 and 13, these same questions were missed by less than 50% of the students on the post-test, indicating that the time spent on most of the topics in class was probably adequate. In looking at the post-test percentages, it can be easily seen that application problems (question 1—SLO b), simplex method (question 4—SLO d), systems of equations (question 8—SLO e), and statistics (question 13—SLO d) are all areas which need to be emphasizes the next time MATH 1630 is taught. These topics are the only ones missed by more than 40% of the students on the post-test. Faculty will begin to put more emphasis on these areas so that when MATH 1630 is assessed in fall 2010, according to the assessment cycle, gains will be made in student learning.
|
understanding of probability. The student learning outcome for question 13 is “d. Use technology for mathematical reasoning and problem solving.” Use of Assessment Results: Even though the results on the post-test were excellent, faculty will reexamine the assessment instrument as well as the course objectives before fall 2010, when MATH 1630 is scheduled to be assessed again. Special attention will be given to the two areas where students did not achieve at least 50% mastery. Specifically, probability and graphing systems of linear equations will be given more class time when MATH 1630 is taught in spring 2009. . Pre-test questions 4, 6, 7, 8, 9, 10, and 13 were missed by 80% or more of the students who took the test. Except for questions 8 and 13, these same questions were missed by less than 50% of the students on the post-test, indicating that the time spent on most of the topics in class was probably adequate. In looking at the post-test percentages, it can be easily seen that application problems (question 1—SLO b), simplex method (question 4—SLO d), systems of equations (question 8—SLO e), and statistics (question 13—SLO d) are all areas which need to be emphasizes the next time MATH 1630 is taught. These topics are the only ones missed by more than 40% of the students on the post-test. Faculty will begin to put more emphasis on these areas so that when MATH 1630 is assessed in fall 2010, according to the assessment cycle, gains will be made in student learning.
| 0.985049
|
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MATH_1630.docx
|
task-1456-851
| 2
|
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Intermediate Value Theorem, Continuity, and Limits as x approaches infinity If f is continuous function on a closed interval [a,b], and if is any value between f(a) and f(b), then = f(c) for some c in [a,b]. Is it continuous? b. d.
|
Intermediate Value Theorem, Continuity, and Limits as x approaches infinity If f is continuous function on a closed interval [a,b], and if is any value between f(a) and f(b), then = f(c) for some c in [a,b]. Is it continuous? b. d.
| 1
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MATH_165_Andreotti_jmmeier1_Ch_2.5_SI_09-06-17.docx
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task-1456-853
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Includes all numbers divisible by three 1 S (b) Includes all square numbers [no repeats] 1 S Counts the number of elements outside the 4 (c) 1 C three sets described Identifies there is one element in the (d) 1 C B intersection and four elements in set Question 4 (5 marks) Task Solution Behaviours Marks (S/C) Squares one pair of bracket 1 S accurately (a) Expands second pair of brackets 1 S Simplifies expression 1 S Identifies 1 S correct terms and powers (b) Selects correct S 1 row and coefficients Question 5 (3 marks) Task Solution Behaviours Marks (S/C) (a) Substitutes 2x into expression and simplifies 1 S Dilation parallel to the -axis by Describes dilation fully 1 S (b) ½ a scale factor of Nominates correct scale factor 1 S Question 6 (4 marks) Task Solution Behaviours Marks (S/C) Draws a line with a negative gradient 1 S and x Labels the -intercept with the correct 1 S (0,4) coordinates (a) 0 (4,0) = Determines gradient of the line 1 S Gradient Evaluates the angle with a tangent of -1 1 S (b) Ɵ
|
(b) Includes all numbers divisible by three Includes all square numbers [no repeats] 1 1 S S (c) 4 Counts the number of elements outside the three sets described 1 C (d) Identifies there is one element in the intersection and four elements in set B 1 C Question 4 (5 marks) Solution Behaviours Marks Task (S/C) (a) Squares one pair of bracket accurately Expands second pair of brackets Simplifies expression 1 1 1 S S S (b) Identifies correct terms and powers Selects correct row and coefficients 1 1 S S Question 5 (3 marks) Solution Behaviours Marks Task (S/C) (a) Substitutes 2x into expression and simplifies 1 S (b) Dilation parallel to the -axis by a scale factor of ½ Describes dilation fully Nominates correct scale factor 1 1 S S Question 6 (4 marks) Solution Behaviours Marks Task (S/C) (a) (0,4) 0 (4,0) Draws a line with a negative gradient Labels the x and -intercept with the correct coordinates 1 1 S S (b) Gradient = Ɵ Determines gradient of the line Evaluates the angle with a tangent of -1 1 1 S S
| 0.534084
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Mathematics-Methods-ATAR-Y11-sample-assessment-tasks-WACE-201516.DOCX
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task-1456-94
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Wednesday Luke found the coins below. How much money did he find? A. 56¢ B. 70¢ C. 50¢ D. 65¢ Find the difference between fifty-three and seventeen. How many more turkey sandwiches Find the sum of eighty-six and eight. were sold than ham sandwiches? 20 30 40 50
|
Wednesday Luke found the coins below. How much money did he find? A. 56¢ B. 70¢ C. 50¢ D. 65¢ How many more turkey sandwiches were sold than ham sandwiches? 20 30 40 50 Find the difference between fifty-three and seventeen. Find the sum of eighty-six and eight.
| 0.862828
|
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MATH_2_A_DAILYMATH_WK18%201718_RES.docx
|
task-1456-973
| 2
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Academic Vocabulary: Measure, estimate, model, hours, seconds, minutes, time Technical Vocabulary: Gram, kilogram, liter, liquid volume, mass, number line diagram, standard unit, elapsed time, units Shape it Up! 2 weeks Unit Title Length of Unit Focusing Lens(es) Relationship Standards and Grade MA10-GR.3-S.4-GLE.1 Level Expectations Addressed in this Unit Inquiry Questions Why do mathematicians use different terms to describe the same shape? (MA10-GR.3-S.4-GLE.1-IQ.2) (Engaging- Debatable): Unit Strands Geometry Concepts Equipartitioning, partitioning, attributes, properties, unit fraction, quadrilaterals, categorization, shapes, sides, vertices, relationships, equivalent, length, parallel, perpendicular, angle, right angle, area, whole Generalizations Guiding Questions Factual Conceptual Understand My students will that… Shapes in different categories typically share attributes What attributes are typically used to categorize shapes? Why do we categorize shapes by their attributes? that allow the creation and definition of larger categories (MA10-GR.3-S.4-GLE.1-EO.a.i) Attributes (properties) of shapes include sides and What is a quadrilateral? Why might a shape have multiple names? vertices and the relationships among sides and vertices Which quadrilaterals have multiple names? How do you (MA10-GR.3-S.4-GLE.1-EO.a.i, a.i.1) know if a shape is a quadrilateral? Relationships between the sides and vertices of a shape Which shapes have parallel sides? How do parallel and perpendicular sides help to classify typically highlight lengths (equivalent and non-equivalent) Which shapes have square corners? shapes? and lines (parallel or perpendicular) a.i.1)
|
Academic Vocabulary: Measure, estimate, model, hours, seconds, minutes, time Technical Vocabulary: Gram, kilogram, liter, liquid volume, mass, number line diagram, standard unit, elapsed time, units Unit Title Shape it Up! Length of Unit 2 weeks Focusing Lens(es) Relationship Standards and Grade Level Expectations Addressed in this Unit MA10-GR.3-S.4-GLE.1 Inquiry Questions (Engaging- Debatable): Why do mathematicians use different terms to describe the same shape? (MA10-GR.3-S.4-GLE.1-IQ.2) Unit Strands Geometry Concepts Equipartitioning, partitioning, attributes, properties, unit fraction, quadrilaterals, categorization, shapes, sides, vertices, relationships, equivalent, length, parallel, perpendicular, angle, right angle, area, whole Generalizations My students will Understand that… Guiding Questions Factual Conceptual Shapes in different categories typically share attributes that allow the creation and definition of larger categories (MA10-GR.3-S.4-GLE.1-EO.a.i) What attributes are typically used to categorize shapes? Why do we categorize shapes by their attributes? Attributes (properties) of shapes include sides and vertices and the relationships among sides and vertices (MA10-GR.3-S.4-GLE.1-EO.a.i, a.i.1) What is a quadrilateral? Which quadrilaterals have multiple names? How do you know if a shape is a quadrilateral? Why might a shape have multiple names? Relationships between the sides and vertices of a shape typically highlight lengths (equivalent and non-equivalent) and lines (parallel or perpendicular) a.i.1) Which shapes have parallel sides? Which shapes have square corners? How do parallel and perpendicular sides help to classify shapes?
| 0.790024
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math_3gr_samplecur.docx
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Guided Practice 4 IMN Strips Guided Practice Problems Guided Practice 4 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink? Subtract 6 from 10 C. Add 10 and 25 and 6 Add 25 and 6 D. Subtract 6 from 25 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink? Subtract 6 from 10 C. Add 10 and 25 and 6 Add 25 and 6 D. Subtract 6 from 25 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink?
|
Guided Practice 4 IMN Strips Guided Practice Problems Guided Practice 4 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink? Subtract 6 from 10 C. Add 10 and 25 and 6 Add 25 and 6 D. Subtract 6 from 25 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink? Subtract 6 from 10 C. Add 10 and 25 and 6 Add 25 and 6 D. Subtract 6 from 25 Ms. Hernandez had 10 chocolates and 25 jelly beans in a bag. Six of the jellybeans were pink. Which method will determine the number of jelly beans that were not pink?
| 1
|
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MATH_3_A_ADD%20SUBTRACT%20PROCESS%20SINGLE%20STEP%20NOTES%202014_LES.docx
|
task-1456-995
| 22
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Home on the Range – Part 1 2 weeks Unit Title Length of Unit Focusing Lens(es) Representation Standards and Grade MA10-GR.HS-S.2-GLE.1 Level Expectations MA10-GR.HS-S.2-GLE.4 Addressed in this Unit Inquiry Questions Can all real-world situations be modeled with a function? (MA10-GR.HS-S.2-GLE.2-EO.b) (Engaging- Debatable): Unit Strands Number and Quantity: Quantities Algebra: Creating Equations Functions: Building Functions Functions: Interpreting Functions Concepts Function, contexts, quantity, input, output, domains, range, generate, equivalent, exponential, properties of exponents, relationships, tables, graphs, equations, model, representations Generalizations Guiding Questions Factual Conceptual Understand My students will that… Functions describe contexts where one quantity, an input, Given an input and output, how do you determine a Why is only one output permissible for every input in a determines another, the output. rule? function? What notation is used to write a function? Why is possible to have two inputs for one output? What does y=f(x) denote? Why are functions an important tool in mathematical modeling? Mathematicians limit domains of a function to ensure What is another name for the inputs of a function? How do you determine a reasonable domain and range both the domain and range make sense in a given Outputs? for a context? context. (MA10-GR.HS-S.2-GLE.2-EO.b) What is the relationship between domain and range of a Why is it necessary to constrain the domain and range of function? a function model? How do you express domain and range? Functions model relationships between quantities What are examples of linear, quadratic, and exponential Why are two variable equations helpful in modeling a through tables, graphs and equations. contexts? variety of contexts? d) Why do linear and exponential functions model so many situations?
|
Unit Title Home on the Range – Part 1 Length of Unit 2 weeks Focusing Lens(es) Representation Standards and Grade Level Expectations Addressed in this Unit MA10-GR.HS-S.2-GLE.1 MA10-GR.HS-S.2-GLE.4 Inquiry Questions (Engaging- Debatable): Can all real-world situations be modeled with a function? (MA10-GR.HS-S.2-GLE.2-EO.b) Unit Strands Number and Quantity: Quantities Algebra: Creating Equations Functions: Building Functions Functions: Interpreting Functions Concepts Function, contexts, quantity, input, output, domains, range, generate, equivalent, exponential, properties of exponents, relationships, tables, graphs, equations, model, representations Generalizations My students will Understand that… Guiding Questions Factual Conceptual Functions describe contexts where one quantity, an input, determines another, the output. Given an input and output, how do you determine a rule? What notation is used to write a function? What does y=f(x) denote? Why is only one output permissible for every input in a function? Why is possible to have two inputs for one output? Why are functions an important tool in mathematical modeling? Mathematicians limit domains of a function to ensure both the domain and range make sense in a given context. (MA10-GR.HS-S.2-GLE.2-EO.b) What is another name for the inputs of a function? Outputs? What is the relationship between domain and range of a function? How do you express domain and range? How do you determine a reasonable domain and range for a context? Why is it necessary to constrain the domain and range of a function model? Functions model relationships between quantities through tables, graphs and equations. d) What are examples of linear, quadratic, and exponential contexts? Why are two variable equations helpful in modeling a variety of contexts? Why do linear and exponential functions model so many situations?
| 0.786573
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math_hs_algebrai_samplecur.docx
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task-1457-109
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________________________ Answers: a) (0,-4) b) = -2 c) (-2,-12) x = 2, = 2, = -3 a h k = -1/2 = -1 and = 4 a p q Solve the following equations using quadratic formula (NC) Solve using factorization. (NC) Find the value for so that equation k has exactly one real root. has two real solutions. has no real roots. ________________________ Answers: a) -2.73 or 0.732 b) 1.29 or -1.09 5 or -2 a) = 9 b) < 4 c) k k
|
________________________ Answers: a) (0,-4) b) x = -2 c) (-2,-12) a = 2, h = 2, k = -3 a = -1/2 p = -1 and q = 4 Solve the following equations using quadratic formula (NC) Solve using factorization. (NC) Find the value for k so that equation has exactly one real root. has two real solutions. has no real roots. ________________________ Answers: a) -2.73 or 0.732 b) 1.29 or -1.09 5 or -2 a) k = 9 b) k < 4 c)
| 0.690661
|
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math_sl_review_booklet.docx
|
task-1457-181
| 5
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THE CRITICAL ATTRIBUTES OF SIMILARITY, INCLUDING RATIOS WITHIN AND BETWEEN SIMILAR SHAPES Including, but not limited to: Congruent of equal measure, having exactly the same size and same shape – Similar shapes shapes whose angles are congruent and side lengths are proportional (equal scale factor) – Notation for similar shapes Symbol for similarity (~) read as “similar to” Ex: ABCD ~ is read as is similar to A prime B prime C prime and A’B’C’D’ “ABCD D prime” The order of the letters determines corresponding side lengths and angles Attributes of similar shapes Corresponding sides are proportional. Corresponding angles are congruent. Ex: Generalizations of similarity A scale factor A scale factor >1 increases the linear dimensions of the shape. Ratios comparing lengths within each shape or between shapes will determine if the shapes are similar. Shapes that are same shape, but a different are not always similar shapes. “the size” Corresponding sides are proportional, while corresponding angles are congruent. There is a multiplicative relationship between the lengths of corresponding sides. Note(s): Grade Level(s): Grade 7 introduces generalizing the critical attributes of similarity, including ratios within and between similar shapes. Various mathematical process standards will be applied to this student expectation as appropriate. TxRCFP: Representing and applying proportional relationships TxCCRS: III.C. Geometric Reasoning Connections between geometry and other mathematical content strands – IV. Measurement Reasoning VIII. Problem Solving and Reasoning IX. Communication and Representation X. Connections
|
THE CRITICAL ATTRIBUTES OF SIMILARITY, INCLUDING RATIOS WITHIN AND BETWEEN SIMILAR SHAPES Including, but not limited to: Congruent – of equal measure, having exactly the same size and same shape Similar shapes – shapes whose angles are congruent and side lengths are proportional (equal scale factor) Notation for similar shapes Symbol for similarity (~) read as “similar to” Ex: ABCD ~ A’B’C’D’ is read as “ABCD is similar to A prime B prime C prime and D prime” The order of the letters determines corresponding side lengths and angles Attributes of similar shapes Corresponding sides are proportional. Corresponding angles are congruent. Ex: Generalizations of similarity A scale factor A scale factor >1 increases the linear dimensions of the shape. Ratios comparing lengths within each shape or between shapes will determine if the shapes are similar. Shapes that are “the same shape, but a different size” are not always similar shapes. Corresponding sides are proportional, while corresponding angles are congruent. There is a multiplicative relationship between the lengths of corresponding sides. Note(s): Grade Level(s): Grade 7 introduces generalizing the critical attributes of similarity, including ratios within and between similar shapes. Various mathematical process standards will be applied to this student expectation as appropriate. TxRCFP: Representing and applying proportional relationships TxCCRS: III.C. Geometric Reasoning – Connections between geometry and other mathematical content strands IV. Measurement Reasoning VIII. Problem Solving and Reasoning IX. Communication and Representation X. Connections
| 0.898713
|
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Math_TEKS_Clarification_7.docx
|
task-1457-208
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] |
= = = = Polynomial Example Name Terms 7 monomial 1 term 6x 3t – 1 12xy3 + binomial 2 terms 5x4y Nonexample Reason 2x2 + 3x – 7 trinomial 3 terms variable 5mn – 8 exponent
|
= = = = Polynomial Example Name Terms 7 6x monomial 1 term 3t – 1 12xy3 + 5x4y binomial 2 terms 2x2 + 3x – 7 trinomial 3 terms Nonexample Reason 5mn – 8 variable exponent
| 0.622236
|
[
0,
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2,
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6,
7,
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12,
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24,
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31,
22,
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33,
34,
35,
32,
36
] |
math_vocab_cards_algebra2.docx
|
task-1457-222
| 25
|
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RECEIVED (R): _________ RECEIVED: R + __________ MESSAGE: Increase MESSAGE: it by ____! SEND: ___________ SEND: ___________ RECEIVED: RECEIVED (R): _________ __________ Find the R + 10 MESSAGE: MESSAGE: sum of it and 4! SEND: ___________ SEND: ___________ RECEIVED: RECEIVED (R): _________ __________ MESSAGE: __ greater than it! R + 2 MESSAGE: SEND: ___________ SEND: ___________
|
RECEIVED: __________ MESSAGE: Increase it by ____! SEND: ___________ RECEIVED (R): _________ MESSAGE: R + SEND: ___________ RECEIVED: __________ MESSAGE: Find the sum of it and 4! SEND: ___________ RECEIVED (R): _________ MESSAGE: R + 10 SEND: ___________ RECEIVED: __________ MESSAGE: __ greater than it! SEND: ___________ RECEIVED (R): _________ MESSAGE: R + 2 SEND: ___________
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MATH_5_A_REP%20RULES%20PATTERNS%20EQUATIONS%202014_LES.docx
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task-1457-23
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Name: Weekly Math Homework #1 Due Friday, Aug. 25th Block # ________ Find the sum. Find the quotient. Find the sum. Find the quotient. = = 47.65 + 3.882 ÷ 4.88 + 1.6 ÷ Find the Find the Find the product. Find the product. difference. difference. 900 x 20.7 76.2 x 200 98.54 11.23 71.120 2.359 – –
|
Name: Weekly Math Homework #1 Due Friday, Aug. 25th Block # ________ Find the sum. 47.65 + 3.882 Find the quotient. ÷ = Find the sum. 4.88 + 1.6 Find the quotient. ÷ = Find the difference. 98.54 – 11.23 Find the difference. 71.120 – 2.359 Find the product. 900 x 20.7 Find the product. 76.2 x 200
| 0.475515
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math_weekly_hw_1.docx
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task-1457-231
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Healey, P. (2006) Collaborative Planning: Shaping Places in Fragmented Societies. Hampshire and New York: Palgrave Macmillan. Heenan, cities of 55. PP. 79–92. Harvard Business Review. DA (1977) “Global tomorrow”. Hein, C., Diefendorf, J. and Yorifusa, I. (Eds)(2003) Rebuilding Urban Japan After 1945. New York: Palgrave Macmillan. Hiller, B. (1996) Cambridge: Space is the machine. A configurational theory of architecture. Cambridge University Press. (2012) revamp: 'ineffective' consultant News Hindustan Times Newspaper “Dharavi fired”. report published on 15/09/2012. Mumbai. Accessed online at Hounshell, D.A. (1984) From the American System to Mass Production, 1800-1932: The Baltimore, Maryland: Development of Manufacturing Technology in the United States. Johns Hopkins University Press. Illich, I. (1973) New York: Harper & Row. Tools for Conviviality. Indian Constitution (1992) Seventy-Fourth Amendment Act. Isozaki, A. (2011) Interview in Koolhaas, R. and Obrist, H.U. Project Japan: Metabolism Taschen. Talks. Jacobs, J. (2001) New York: Vintage. The Nature of Economies. Jain, B. (2010) of Mumbai lives in slums: News Hindustan Times Newspaper. “62% Census.” report published on 17/10/2010. Mumbai. Accessed online at Jinnai, H. (1995) Translated by Nishimura, K. Berkley and Tokyo. A Spatial Anthropology. Los Angeles: University of California Press. Kamla Raheja Vidyanidhi Institute of Architecture a New Masterplan (2006/2007) “Creating for Dharavi Studio. Dharavi”. Kobayashi, M. (2003) History, Current Issues and the Vision for the “Shimokitazawa – Shimokitazawa Forum. Future”. Krugman, P. (1998) Accessed online at Trap. Japan’s http://web.mit.edu/krugman/www/japtrap.html Kuroda, J. and Kaijima, M. (2001) in Tokyo: Guide Tokyo: Atelier Bow Wow. “Made Book”. Kajima Institute Publishing Co., Ltd.
|
Healey, P. (2006) Collaborative Planning: Shaping Places in Fragmented Societies. Hampshire and New York: Palgrave Macmillan. Heenan, DA (1977) “Global cities of tomorrow”. Harvard Business Review. 55. PP. 79–92. Hein, C., Diefendorf, J. and Yorifusa, I. (Eds)(2003) Rebuilding Urban Japan After 1945. New York: Palgrave Macmillan. Hiller, B. (1996) Space is the machine. A configurational theory of architecture. Cambridge: Cambridge University Press. Hindustan Times Newspaper (2012) “Dharavi revamp: 'ineffective' consultant fired”. News report published on 15/09/2012. Mumbai. Accessed online at Hounshell, D.A. (1984) From the American System to Mass Production, 1800-1932: The Development of Manufacturing Technology in the United States. Baltimore, Maryland: Johns Hopkins University Press. Illich, I. (1973) Tools for Conviviality. New York: Harper & Row. Indian Constitution (1992) Seventy-Fourth Amendment Act. Isozaki, A. (2011) Interview in Koolhaas, R. and Obrist, H.U. Project Japan: Metabolism Talks. Taschen. Jacobs, J. (2001) The Nature of Economies. New York: Vintage. Jain, B. (2010) “62% of Mumbai lives in slums: Census.” Hindustan Times Newspaper. News report published on 17/10/2010. Mumbai. Accessed online at Jinnai, H. (1995) Tokyo. A Spatial Anthropology. Translated by Nishimura, K. Berkley and Los Angeles: University of California Press. Kamla Raheja Vidyanidhi Institute of Architecture (2006/2007) “Creating a New Masterplan for Dharavi”. Dharavi Studio. Kobayashi, M. (2003) “Shimokitazawa – History, Current Issues and the Vision for the Future”. Shimokitazawa Forum. Krugman, P. (1998) Japan’s Trap. Accessed online at http://web.mit.edu/krugman/www/japtrap.html Kuroda, J. and Kaijima, M. (2001) “Made in Tokyo: Guide Book”. Atelier Bow Wow. Tokyo: Kajima Institute Publishing Co., Ltd.
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MatiasEchanove-Dissertation-Jan7.2013.docx
|
task-1457-242
| 244
|
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1. 2. 3. Assuming f(x) represents the number of families as a function of the year, what is f-1 (30,100)? A) 65 B) 70 C) 75 D) Not enough information Use the following graph of f(x) for questions #4 and 5. 4) If the minimum of the function is (-0.5, -6.5), what domain would produce an inverse function? A) x -0.5 B) x -0.5 C) x -6.5 D) x -6.5 ≤ ≥ ≤ ≥ 5) What is f-1 (-3)? A) -6.5 B) -3 C) -0.5 D) 1 Unit 5 Review Exponential Functions
|
1. 2. 3. Assuming f(x) represents the number of families as a function of the year, what is f-1 (30,100)? A) 65 B) 70 C) 75 D) Not enough information Use the following graph of f(x) for questions #4 and 5. 4) If the minimum of the function is (-0.5, -6.5), what domain would produce an inverse function? A) x ≤ -0.5 B) x ≥ -0.5 C) x ≤ -6.5 D) x ≥ -6.5 5) What is f-1 (-3)? A) -6.5 B) -3 C) -0.5 D) 1 Unit 5 Review Exponential Functions
| 0.888671
|
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math_3_review_with_sample_problems__1_.docx
|
task-1457-3
| 9
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Investigate chance processes and develop, use and evaluate probability models. NC.7.SP.6 Collect data to calculate the experimental probability of a chance event, observing its long-run relative frequency. Use this experimental probability to predict the approximate relative frequency. Clarification Checking for Understanding A bag contains 100 marbles, some red and some purple. Suppose a The focus of this standard is on relative frequency, which is the observed proportion of successful outcomes compared to the total number of trials for student, without looking, chooses a marble out of the bag, records the chance events. This standard connects probability models to chance events color, and then places that marble back in the bag. The student has related to sampling and sampling variability. recorded 9 red marbles and 11 purple marbles. Using these results, predict the number of red marbles in the bag. Students recognize that individual experimental results may vary for each separate trial, which may also differ from the long run probability. (Adapted from SREB publication Getting Students Ready for Algebra I: What Middle Grades Students Need to Know and Be Able to Do) Design a Probability Experiment: This standard is intended to use experimentation to show that over a large For example, give each pair of students a bag that containing 4 green number of trials that relative frequencies for experimental probabilities marbles, 6 red marbles, and 10 blue marbles. become closer to the theoretical probabilities. Each group performs 50 pulls, recording the color of marble drawn and replacing the marble into the bag before the next draw. Students should make predictions before conducting the experiment, run trials Students summarize their data as experimental probabilities and make of the experiment and refine their conjectures as they run additional trials. It is conjectures about theoretical probabilities. How many green draws appropriate to use graphing calculators or computer simulation programs to would be expected if 1000 pulls are conducted? 10,000 pulls? collect large amounts of data on chance events. Students record their data in a relative frequency table as they compile their results with the class. How did the relative frequencies Additionally, digital software can be used to conduct a large number of trials. change? The following are examples of online simulators that can be used: Optional: Students can create another scenario with a different ratio of marbles in the bag and make a conjecture about the outcome of 50 marble pulls with replacement. Return to:
|
Investigate chance processes and develop, use and evaluate probability models. NC.7.SP.6 Collect data to calculate the experimental probability of a chance event, observing its long-run relative frequency. Use this experimental probability to predict the approximate relative frequency. Clarification Checking for Understanding The focus of this standard is on relative frequency, which is the observed proportion of successful outcomes compared to the total number of trials for chance events. This standard connects probability models to chance events related to sampling and sampling variability. Students recognize that individual experimental results may vary for each separate trial, which may also differ from the long run probability. This standard is intended to use experimentation to show that over a large number of trials that relative frequencies for experimental probabilities become closer to the theoretical probabilities. Students should make predictions before conducting the experiment, run trials of the experiment and refine their conjectures as they run additional trials. It is appropriate to use graphing calculators or computer simulation programs to collect large amounts of data on chance events. Additionally, digital software can be used to conduct a large number of trials. The following are examples of online simulators that can be used: A bag contains 100 marbles, some red and some purple. Suppose a student, without looking, chooses a marble out of the bag, records the color, and then places that marble back in the bag. The student has recorded 9 red marbles and 11 purple marbles. Using these results, predict the number of red marbles in the bag. (Adapted from SREB publication Getting Students Ready for Algebra I: What Middle Grades Students Need to Know and Be Able to Do) Design a Probability Experiment: For example, give each pair of students a bag that containing 4 green marbles, 6 red marbles, and 10 blue marbles. Each group performs 50 pulls, recording the color of marble drawn and replacing the marble into the bag before the next draw. Students summarize their data as experimental probabilities and make conjectures about theoretical probabilities. How many green draws would be expected if 1000 pulls are conducted? 10,000 pulls? Students record their data in a relative frequency table as they compile their results with the class. How did the relative frequencies change? Optional: Students can create another scenario with a different ratio of marbles in the bag and make a conjecture about the outcome of 50 marble pulls with replacement. Return to:
| 0.899725
|
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math_7_18-19_standards_unpacked.docx
|
task-1457-34
| 26
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rot90 diag rotate matrix by 90 degrees create or extract diagonals 1 3 6 9 diag(A) 5 rot90(A) 2 5 8 9 1 4 7 trace det sum of diagonal elements determinant trace(A) 15 det(A) 0 tril triu extract lower triangular part extract upper triangular part 1 0 0 1 2 3 tril(A) 4 5 0 triu(A) 0 5 6 7 8 9 0 0 9 fliplr flipup flip matrix in the left right flip matrix in the up down direction – – direction 7 8 9 flipup(A) 4 5 6 3 2 1 1 2 3 fliplr(A) 6 5 4 9 8 7 flipdim norm flip matrix along specified dimension matrix or vector norm norm(x) gives Euclidean length 7 8 9 flipdim(A,1) 4 5 6 x = [0 1 2 3] 1 2 3 norm(x) sqrt(0+1+4+9) 3 2 1 = 3.7417 flipdim(A,2) 6 5 4 9 8 7 Find Find indices of nonzero elements. the indices of the vector that are non-zero. I = FIND(X) X the indices of where is greater than 100. I = FIND(A>100) A A row and column indices of the nonzero entries in matrix [I,J] = FIND(X) X. vector containing the nonzero entries in [I,J,V] = FIND(X) X. Note that and will produce the same and but the latter will find(X) find(X~=0) I J,
|
rot90 rotate matrix by 90 degrees 3 6 9 rot90(A) 2 5 8 1 4 7 diag create or extract diagonals 1 diag(A) 5 9 trace sum of diagonal elements trace(A) 15 det determinant det(A) 0 tril extract lower triangular part 1 0 0 tril(A) 4 5 0 7 8 9 triu extract upper triangular part 1 2 3 triu(A) 0 5 6 0 0 9 fliplr flip matrix in the left – right direction 3 2 1 fliplr(A) 6 5 4 9 8 7 flipup flip matrix in the up – down direction 7 8 9 flipup(A) 4 5 6 1 2 3 flipdim flip matrix along specified dimension 7 8 9 flipdim(A,1) 4 5 6 1 2 3 3 2 1 flipdim(A,2) 6 5 4 9 8 7 norm matrix or vector norm norm(x) gives Euclidean length x = [0 1 2 3] norm(x) sqrt(0+1+4+9) = 3.7417 Find Find indices of nonzero elements. I = FIND(X) the indices of the vector X that are non-zero. I = FIND(A>100) the indices of A where A is greater than 100. [I,J] = FIND(X) row and column indices of the nonzero entries in matrix X. [I,J,V] = FIND(X) vector containing the nonzero entries in X. Note that find(X) and find(X~=0) will produce the same I and J, but the latter will
| 0.568283
|
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matlabA.docx
|
task-1457-355
| 18
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t1=linspace(0,1,length(demod_signal)); subplot(4,1,4); plot(t1,demod_signal); title('Demodulated signal'); xlabel('timeperiod'); ylabel('amplitude');
|
t1=linspace(0,1,length(demod_signal)); subplot(4,1,4); plot(t1,demod_signal); title('Demodulated signal'); xlabel('timeperiod'); ylabel('amplitude');
| 1
|
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0,
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MATLAB_PROGRAMS_WITH_OUTPUT.docx
|
task-1457-368
| 35
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Key Transferable Skills the research skills required for level four study of contemporary Christian history the ability to use primary sources in an academically rigorous manner an understanding of how churches can turn a cycle of decline into a cycle of growth Module content Patterns of growth and decline within British Christianity since 1945 The global context within which such movements have happened Exploration of the local dynamics of such changes, with particular use of the techniques of from ‘history below’ The situating of this discussion within the broader historical, theological and sociological discussion of what constitutes growth within an ecclesiastical context Indicative bibliography Bowie, Fiona (ed.) (Oxford: Berg, 1993) Women and Missions: Past and Present, Brown, Callum, The Death of Christian Britain, (London: Routledge, 2001) Gifford, Paul, (London: Hurst & Co., 1998) African Christianity: its Public Role, Grass, Tim, Modern Church History, (London: SCM, 2008) Greeley, Andrew, (New Jersey: Transaction, Religion and Europe at the End of the Second Millennium, 2003) Heelas, Paul and Linda Woodhead, The Spiritual Revolution: Why Religion is Giving Way to (Malden, Mass: Blackwell, 2005) Spirituality, Jackson, Bob, (London: Hope for the Church: Contemporary Strategies for Growth, Church House Publishing, 2002) McLeod, Hugh, (Oxford: OUP, 2007) The Religious Crisis of the 1960s, Parker, Simon, Faith on the Home Front: Aspects of Church Life and Popular Religion in Birmingham, 1939-45, (Oxford: Peter Lang, 2005) Stark, Rodney and A. Finke, (New Brunswick: Rutgers, 1992) The Churching of America, Winter, Bruce (series editor), (Grand The Book of Acts in its First Century Setting, Rapids: Eerdemans, 1993) Teaching and Learning Methods Number Frequency Duration Lectures 9 weekly 2 hours Seminars 9 weekly 1 hour Fieldwork 3 hours 1 The module is taught by Revd Dr David Goodhew Summative Assessment 5000 word essay on a title agreed between course tutors and student Formative assessment/feedback to students Two formative assessments: a 2500 word review of a key text a student led seminar which focuses on a particular local church context, utilising a variety of historical sources, which could be preparatory to the summative essay.
|
Key Transferable Skills the research skills required for level four study of contemporary Christian history the ability to use primary sources in an academically rigorous manner an understanding of how churches can turn a cycle of decline into a cycle of growth Module content Patterns of growth and decline within British Christianity since 1945 The global context within which such movements have happened Exploration of the local dynamics of such changes, with particular use of the techniques of ‘history from below’ The situating of this discussion within the broader historical, theological and sociological discussion of what constitutes growth within an ecclesiastical context Indicative bibliography Bowie, Fiona (ed.) Women and Missions: Past and Present, (Oxford: Berg, 1993) Brown, Callum, The Death of Christian Britain, (London: Routledge, 2001) Gifford, Paul, African Christianity: its Public Role, (London: Hurst & Co., 1998) Grass, Tim, Modern Church History, (London: SCM, 2008) Greeley, Andrew, Religion and Europe at the End of the Second Millennium, (New Jersey: Transaction, 2003) Heelas, Paul and Linda Woodhead, The Spiritual Revolution: Why Religion is Giving Way to Spirituality, (Malden, Mass: Blackwell, 2005) Jackson, Bob, Hope for the Church: Contemporary Strategies for Growth, (London: Church House Publishing, 2002) McLeod, Hugh, The Religious Crisis of the 1960s, (Oxford: OUP, 2007) Parker, Simon, Faith on the Home Front: Aspects of Church Life and Popular Religion in Birmingham, 1939-45, (Oxford: Peter Lang, 2005) Stark, Rodney and A. Finke, The Churching of America, (New Brunswick: Rutgers, 1992) Winter, Bruce (series editor), The Book of Acts in its First Century Setting, (Grand Rapids: Eerdemans, 1993) Teaching and Learning Methods Number Frequency Duration Lectures 9 weekly 2 hours Seminars 9 weekly 1 hour Fieldwork 1 3 hours The module is taught by Revd Dr David Goodhew Summative Assessment 5000 word essay on a title agreed between course tutors and student Formative assessment/feedback to students Two formative assessments: a 2500 word review of a key text a student led seminar which focuses on a particular local church context, utilising a variety of historical sources, which could be preparatory to the summative essay.
| 0.878709
|
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matm-modules-handbook-2013_14-v3docx.docx
|
task-1457-382
| 56
|
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should be relevant, use this knowledge in their select and integrate teaching challenging, integrative, and teaching. and assessment strategies exploratory. ----Middle level teacher that include information ----Middle level teacher candidates develop and literacy skills and candidates recognize the utilize middle level technologies for all importance of the curriculum that is relevant, students. interdisciplinary nature of challenging, integrative, and ----Middle level teacher knowledge. exploratory. candidates demonstrate their ----Middle level teacher knowledge of state, national, candidates demonstrate an and common core middle understanding of the level curriculum standards interdisciplinary and for student learning. They integrated nature of deconstruct the standards to knowledge and teach in better understand their intent ways that enable young and their effects on all young adolescents to make adolescents. They align connections among subject instructional goals and areas, their interests, and student assessments with experiences. these standards. ----Middle level teacher candidates demonstrate a
|
should be relevant, challenging, integrative, and exploratory. ----Middle level teacher candidates recognize the importance of the interdisciplinary nature of knowledge. use this knowledge in their teaching. ----Middle level teacher candidates develop and utilize middle level curriculum that is relevant, challenging, integrative, and exploratory. ----Middle level teacher candidates demonstrate an understanding of the interdisciplinary and integrated nature of knowledge and teach in ways that enable young adolescents to make connections among subject areas, their interests, and experiences. select and integrate teaching and assessment strategies that include information literacy skills and technologies for all students. ----Middle level teacher candidates demonstrate their knowledge of state, national, and common core middle level curriculum standards for student learning. They deconstruct the standards to better understand their intent and their effects on all young adolescents. They align instructional goals and student assessments with these standards. ----Middle level teacher candidates demonstrate a
| 0.492041
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MATML_AMLEAssessment4.docx
|
task-1457-387
| 15
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should be relevant, use this knowledge in their select and integrate teaching challenging, integrative, and teaching. and assessment strategies exploratory. ----Middle level teacher that include information ----Middle level teacher candidates develop and literacy skills and candidates recognize the utilize middle level technologies for all importance of the curriculum that is relevant, students. interdisciplinary nature of challenging, integrative, and ----Middle level teacher knowledge. exploratory. candidates demonstrate their ----Middle level teacher knowledge of state, national, candidates demonstrate an and common core middle understanding of the level curriculum standards interdisciplinary and for student learning. They integrated nature of deconstruct the standards to knowledge and teach in better understand their intent ways that enable young and their effects on all young adolescents to make adolescents. They align connections among subject instructional goals and areas, their interests, and student assessments with experiences. these standards. ----Middle level teacher candidates demonstrate a
|
should be relevant, challenging, integrative, and exploratory. ----Middle level teacher candidates recognize the importance of the interdisciplinary nature of knowledge. use this knowledge in their teaching. ----Middle level teacher candidates develop and utilize middle level curriculum that is relevant, challenging, integrative, and exploratory. ----Middle level teacher candidates demonstrate an understanding of the interdisciplinary and integrated nature of knowledge and teach in ways that enable young adolescents to make connections among subject areas, their interests, and experiences. select and integrate teaching and assessment strategies that include information literacy skills and technologies for all students. ----Middle level teacher candidates demonstrate their knowledge of state, national, and common core middle level curriculum standards for student learning. They deconstruct the standards to better understand their intent and their effects on all young adolescents. They align instructional goals and student assessments with these standards. ----Middle level teacher candidates demonstrate a
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MATML_AMLEAssessment4.docx
|
task-1457-387
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K-8, 7-12). They apply this practices, and they use this knowledge in their knowledge to foster healthy level teacher adolescent development candidates articulate the within their practice. They rationale for assess the effectiveness of developmentally responsive middle level components and socially equitable within the school context practices, and they use this and share that knowledge knowledge within the when appropriate. context of the school setting. Middle level teacher Middle level teacher Middle level teacher comment must AMLE 3b: Diversity (AMLE 3) 1. is aware of candidates can describe candidates articulate the candidates articulate the be included to developmentally responsive rationale for rationale for justify "no and takes into consideration the practices. developmentally responsive developmentally responsive opportunity for and socially equitable and socially equitable this rating" diversity of populations, including different practices, and they use this practices, and they use this knowledge within the knowledge to foster healthy learning styles, context of the school setting. adolescent development status, race, within their practice. They ethnicity, gender, sexual assess the effectiveness of orientation AMLE-2012.3 middle level components
|
K-8, 7-12). They apply this knowledge in their level teacher candidates articulate the rationale for developmentally responsive and socially equitable practices, and they use this knowledge within the context of the school setting. practices, and they use this knowledge to foster healthy adolescent development within their practice. They assess the effectiveness of middle level components within the school context and share that knowledge when appropriate. AMLE 3b: Diversity (AMLE 3) 1. is aware of and takes into consideration the diversity of populations, including different learning styles, status, race, ethnicity, gender, sexual orientation AMLE-2012.3 Middle level teacher candidates can describe developmentally responsive practices. Middle level teacher candidates articulate the rationale for developmentally responsive and socially equitable practices, and they use this knowledge within the context of the school setting. Middle level teacher candidates articulate the rationale for developmentally responsive and socially equitable practices, and they use this knowledge to foster healthy adolescent development within their practice. They assess the effectiveness of middle level components comment must be included to justify "no opportunity for this rating"
| 0.515441
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MATML_AMLEAssessment4.docx
|
task-1457-387
| 40
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adolescents. They emphasize intrinsic and extrinsic student motivation by establishing productive learning environments for all students (e.g., one that is equitable, inclusive, and caring; that employs research- based methodologies; fosters trusting relationships; sets rigorous academic expectations; and includes the skilled use of technology). Middle Level Instruction -----Middle level teacher ----Middle level teacher ----Middle level teacher comment must candidates can articulate a candidates demonstrate their candidates demonstrate their be included to (AMLE 4) 6. employs variety of content specific knowledge of content ability to increase student justify "no effective classroom teaching and assessment specific teaching and motivation for learning by opportunity for management strategies. strategies. ----Middle level assessment strategies by establishing productive this rating" AMLE-2012.4 teacher candidates using them successfully in learning environments for all
|
adolescents. They emphasize intrinsic and extrinsic student motivation by establishing productive learning environments for all students (e.g., one that is equitable, inclusive, and caring; that employs research- based methodologies; fosters trusting relationships; sets rigorous academic expectations; and includes the skilled use of technology). Middle Level Instruction (AMLE 4) 6. employs effective classroom management strategies. AMLE-2012.4 -----Middle level teacher candidates can articulate a variety of content specific teaching and assessment strategies. ----Middle level teacher candidates ----Middle level teacher candidates demonstrate their knowledge of content specific teaching and assessment strategies by using them successfully in ----Middle level teacher candidates demonstrate their ability to increase student motivation for learning by establishing productive learning environments for all comment must be included to justify "no opportunity for this rating"
| 0.657578
|
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MATML_AMLEAssessment4.docx
|
task-1457-387
| 63
|
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FILE NO. CASE NAME CASE NO. TIME P57 MATLA QUANTITY SURVEYORS (PTY) LTD 42002/2017 1.5 HR v A-M CONSULTING ENGINEERS (PTY) LTD AUSWELL MASHABA (PRETORIA MATTER) B7 KATLEGO INNOCENT PULE 33872/2014 1 HR v SIPHO MOLEBGENG B11 KHANYA UYANDA NOSIZWE TSHABLALA 9416/2016 1 HR v NATIONAL UNION OF MINEWORKERS P60 ALDES BUSINESS BROKERS FRANCHISE AFRICA (PTY) 65567/2017 1 HR LTD v BOVERHOFF, NICO ANDRIES TRI-SOURCE CONSULTING WEDNESDAY: FILE NO. CASE NAME CASE NO. TIME B18 HABIB OVERSEAS BANK LTD 35888/2016 2HR v DOVE COSMETICS CC B22 MASHILO SHADRACK SEBOLA 43175/2016 45 MIN v
|
FILE NO. CASE NAME CASE NO. TIME P57 MATLA QUANTITY SURVEYORS (PTY) LTD v A-M CONSULTING ENGINEERS (PTY) LTD AUSWELL MASHABA (PRETORIA MATTER) 42002/2017 1.5 HR B7 KATLEGO INNOCENT PULE v SIPHO MOLEBGENG 33872/2014 1 HR B11 KHANYA UYANDA NOSIZWE TSHABLALA v NATIONAL UNION OF MINEWORKERS 9416/2016 1 HR P60 ALDES BUSINESS BROKERS FRANCHISE AFRICA (PTY) LTD v BOVERHOFF, NICO ANDRIES TRI-SOURCE CONSULTING 65567/2017 1 HR WEDNESDAY: FILE NO. CASE NAME CASE NO. TIME B18 HABIB OVERSEAS BANK LTD v DOVE COSMETICS CC 35888/2016 2HR B22 MASHILO SHADRACK SEBOLA v 43175/2016 45 MIN
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MATOJANE-OPPOSED-MOTION-TERM-1-2018-AMENDED.docx
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12.5 Prohibition of torture and cruel, inhuman or degrading treatment 119.63. Implement further measures to combating Supported 40 Treaty body follow-up procedures and preventing torture, as well as strengthen existing Affected persons: mechanisms for the implementation of the - general recommendations of the United Nations Committee Against Torture and other international bodies (Uzbekistan); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 12.5 Prohibition of torture and cruel, inhuman or degrading treatment 119.64. Continue the efforts to prevent Supported authorities’ Affected persons: and combat torture both at the federal and state levels - general ( Indonesia ); A/HRC/21/11 - Para. 119 & Source of position: A/HRC/21/11/Add.1 - Para. 15 Right or area: 12.6. Conditions of detention 12.6 Conditions of detention 119.66. Make sure prisoners and detainees have Supported 13.3 Arbitrary arrest and detention access at all times to their rights and descriptions of Affected persons: proper treatment, including those laid down in the - general Standard Minimum Rules and the Body of Principles - persons deprived of their liberty for the Protection of Detainees and make sure that they have access to effective procedures to realize these rights (Netherlands); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 12.6 Conditions of detention 119.67. Make further efforts to improve conditions in Supported Affected persons: detention facilities according to international - women standards, especially including developing - persons deprived of their liberty policies and programmes for women ( Republic of Korea ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15
|
119.63. Implement further measures to combating and preventing torture, as well as strengthen existing mechanisms for the implementation of the recommendations of the United Nations Committee Against Torture and other international bodies (Uzbekistan); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 Supported 12.5 Prohibition of torture and cruel, inhuman or degrading treatment 40 Treaty body follow-up procedures Affected persons: - general 119.64. Continue the authorities’ efforts to prevent and combat torture both at the federal and state levels ( Indonesia ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 Supported 12.5 Prohibition of torture and cruel, inhuman or degrading treatment Affected persons: - general Right or area: 12.6. Conditions of detention 119.66. Make sure prisoners and detainees have access at all times to their rights and descriptions of proper treatment, including those laid down in the Standard Minimum Rules and the Body of Principles for the Protection of Detainees and make sure that they have access to effective procedures to realize these rights (Netherlands); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 Supported 12.6 Conditions of detention 13.3 Arbitrary arrest and detention Affected persons: - general - persons deprived of their liberty 119.67. Make further efforts to improve conditions in detention facilities according to international standards, especially including developing policies and programmes for women ( Republic of Korea ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 15 Supported 12.6 Conditions of detention Affected persons: - women - persons deprived of their liberty
| 0.773623
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MatriceBrazil.docx
|
task-1457-458
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36 Human rights defenders 119.87. Respect the rights of Human Rights Supported 13.1 Liberty and security - general Defenders and protect them in their everyday Affected persons: struggle ( Poland ); - human rights defenders Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 13 36 Human rights defenders 119.88. Intensify efforts for the security of human Supported 13.1 Liberty and security - general rights defenders and reinforce cooperation with all Affected persons: stakeholders, in particular, the states and military - human rights defenders police ( Czech Republic ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 13 Right or area: 37. Right to development general measures of implementation – 37 Right to development - general measures of implementation 119.1. Continue with the implementation of Supported Affected persons: recommendations related to the ratification of human - general rights international instruments ( Burkina Faso ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 9 Right or area: 42. Follow-up to UPR 42 Follow-up to UPR 119.42. Inform the Council about results achieved Supported Affected persons: and lessons learnt in their mid-term UPR Report on - general the plan (Hungary); “Living Without Limits” Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 5
|
119.87. Respect the rights of Human Rights Defenders and protect them in their everyday struggle ( Poland ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 13 Supported 36 Human rights defenders 13.1 Liberty and security - general Affected persons: - human rights defenders 119.88. Intensify efforts for the security of human rights defenders and reinforce cooperation with all stakeholders, in particular, the states and military police ( Czech Republic ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 13 Supported 36 Human rights defenders 13.1 Liberty and security - general Affected persons: - human rights defenders Right or area: 37. Right to development – general measures of implementation 119.1. Continue with the implementation of recommendations related to the ratification of human rights international instruments ( Burkina Faso ); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 9 Supported 37 Right to development - general measures of implementation Affected persons: - general Right or area: 42. Follow-up to UPR 119.42. Inform the Council about results achieved and lessons learnt in their mid-term UPR Report on the “Living Without Limits” plan (Hungary); Source of position: A/HRC/21/11 - Para. 119 & A/HRC/21/11/Add.1 - Para. 5 Supported 42 Follow-up to UPR Affected persons: - general
| 0.761536
|
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MatriceBrazil.docx
|
task-1457-458
| 32
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] |
The paper cost $2.50 for every 50 cm2. How much will it cost to cover the sides of the box? (2 marks) Math 8 Unit 4: Measuring Prisms and Cylinders In-Class Assignment #1 (Mid-Unit) Multiple Choice Answer Sheet
|
The paper cost $2.50 for every 50 cm2. How much will it cost to cover the sides of the box? (2 marks) Math 8 Unit 4: Measuring Prisms and Cylinders In-Class Assignment #1 (Mid-Unit) Multiple Choice Answer Sheet
| 1
|
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] |
math_8_unit_4__mid_unit_in_class_assignment_key.docx
|
task-1457-48
| 3
|
[
[
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12.6 Conditions of detention 110.88. Consider incorporating the UN Rules for the Supported 5.2 Institutions & policies - General Treatment of Women Prisoners and Non-Custodial Affected persons: Measures for Women Offenders, otherwise known as - women the as part of its policy on the - persons deprived of their liberty “Bangkok Rules“ treatment of women prisoners (Thailand); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 13 12.6 Conditions of detention 110.89. Improve programs for social reintegration of Supported 5.2 Institutions & policies - General detainees ( Nicaragua ); Affected persons: Source of position: A/HRC/21/9 - Para. 110 & - persons deprived of their liberty A/HRC/21/9/Add.1 - Para. 13 Right or area: 12.7. Prohibition of slavery, trafficking 12.7 Prohibition of slavery, trafficking 110.72. Increase efforts to combat trafficking in Supported Affected persons: persons, particularly to protect women and children ( - children Spain ); - girls - women Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 16 12.7 Prohibition of slavery, trafficking 110.73. Continue making progress in applying the Supported Affected persons: strategy on trafficking in persons adopted in July - general 2011 ( Colombia ); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 16
|
110.88. Consider incorporating the UN Rules for the Treatment of Women Prisoners and Non-Custodial Measures for Women Offenders, otherwise known as the “Bangkok Rules“ as part of its policy on the treatment of women prisoners (Thailand); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 13 Supported 12.6 Conditions of detention 5.2 Institutions & policies - General Affected persons: - women - persons deprived of their liberty 110.89. Improve programs for social reintegration of detainees ( Nicaragua ); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 13 Supported 12.6 Conditions of detention 5.2 Institutions & policies - General Affected persons: - persons deprived of their liberty Right or area: 12.7. Prohibition of slavery, trafficking 110.72. Increase efforts to combat trafficking in persons, particularly to protect women and children ( Spain ); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 16 Supported 12.7 Prohibition of slavery, trafficking Affected persons: - children - girls - women 110.73. Continue making progress in applying the strategy on trafficking in persons adopted in July 2011 ( Colombia ); Source of position: A/HRC/21/9 - Para. 110 & A/HRC/21/9/Add.1 - Para. 16 Supported 12.7 Prohibition of slavery, trafficking Affected persons: - general
| 0.733628
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MatriceUK.docx
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task-1457-482
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826 826 12/01/2016 Added waiver service information as it is applicable to Home and Home and MAGI Medicaid. Community Community Added Aging and Disability Resource Center as Based Waiver Based Waiver another entity involved with administering waivers Services Services 12/01/2016 Rewrote section for clarity. 828 828 Removed adverse action to correct policy. Transitional Transitional Corrected example to clarify that a married couple living Medicaid Medicaid together are considered joint tax filers. 829 829 12/01/2016 Individuals Individuals Under Title IV-E Under Title IV-E Added Tlingit and Haida as an approved tribal entity Foster Care and Foster Care and that can approve Title IV-E eligibility. Adoption Adoption Assistance Assistance 12/01/2016 831 831 Clarified that applicants can apply for retroactive Emergency Emergency Medicaid per CFR 435.117 c. Treatment for Treatment For Added clarification when a new application is needed and when it is not. Aliens Aliens Addendum 1 Addendum 1 12/01/2016 Removed the annualization income standards as they MAGI Income MAGI Income are no longer applicable under the Affordable Care Act regulations. Standards Standards 12/01/2016 Excluded AmeriCorps Award if paid to an educational institution. Added as countable income: state tax refunds, Addendum 3 Addendum 3 contractual income, Veteran Survivor’s benefits, Countable and Countable and AmeriCorps awards and stipends if paid in cash. Excluded Income Excluded Added example about earned and unearned in-kind for MAGI Income for MAGI income for clarification. Medicaid Medicaid Added income of a tax dependent if the amount is under the tax filing threshold. 12/01/2016 Removed the person must have sentence “The Addendum 4 earnings in the year to qualify for the to deduction” Addendum 4 MAGI Income avoid confusion.
|
826 Home and Community Based Waiver Services 826 Home and Community Based Waiver Services Added waiver service information as it is applicable to MAGI Medicaid. Added Aging and Disability Resource Center as another entity involved with administering waivers 12/01/2016 828 Transitional Medicaid 828 Transitional Medicaid Rewrote section for clarity. Removed adverse action to correct policy. Corrected example to clarify that a married couple living together are considered joint tax filers. 12/01/2016 829 Individuals Under Title IV-E Foster Care and Adoption Assistance 829 Individuals Under Title IV-E Foster Care and Adoption Assistance Added Tlingit and Haida as an approved tribal entity that can approve Title IV-E eligibility. 12/01/2016 831 Emergency Treatment for Aliens 831 Emergency Treatment For Aliens Clarified that applicants can apply for retroactive Medicaid per CFR 435.117 c. Added clarification when a new application is needed and when it is not. 12/01/2016 Addendum 1 MAGI Income Standards Addendum 1 MAGI Income Standards Removed the annualization income standards as they are no longer applicable under the Affordable Care Act regulations. 12/01/2016 Addendum 3 Countable and Excluded Income for MAGI Medicaid Addendum 3 Countable and Excluded Income for MAGI Medicaid Excluded AmeriCorps Award if paid to an educational institution. Added as countable income: state tax refunds, contractual income, Veteran Survivor’s benefits, AmeriCorps awards and stipends if paid in cash. Added example about earned and unearned in-kind income for clarification. Added income of a tax dependent if the amount is under the tax filing threshold. 12/01/2016 Addendum 4 Addendum 4 MAGI Income Removed the sentence “The person must have earnings in the year to qualify for the deduction” to avoid confusion. 12/01/2016
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Matrix%20MAGI%20Medicaid%20%231%20.docx
|
task-1457-596
| 4
|
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MATRIX of existing Master course (Georgian Technical University) relation Number of List of between the Name of compulsory Number year Semester elective available short description contents and chair of ECTS chairs elective chairs RETHINK’s theme Environmental Design 1st 1 year semester -Business Communication (English) -Business Communication 5 (French) -Business Communication (German) Management of Entrepreneurship and 5 Innovation Technologies Providing information about and analysing issues of city colouristic; development of professional skills necessary for the assessment of separate objects of the town (for reconstruction buildings, as well as for building in the process of reconstruction) or 5 City coloristic complexes colouristic; Mastering techniques of integrating a new facility in the existing environment in terms of harmonious colouristic. The purpose of the course is to study the design of the urban environment and Design Planning Basics 5 principles, techniques and methods of planning of this environment. The goal of the training course is to prepare graduate students in relevant disciplines, to introduce specifics of the organization of the design of urban environment, functional Organization of urban 5 properties of its means - shapes, colors, textures and material types, space design application methods, advanced solution methods, their psycho-emotional impact on consumers and others.
|
MATRIX of existing Master course (Georgian Technical University) Name of compulsory chair year Semester Number of ECTS Number of elective chairs List of available elective chairs short description relation between the contents and RETHINK’s theme Environmental Design 1st year 1 semester -Business Communication (English) -Business Communication (French) -Business Communication (German) 5 Management of Entrepreneurship and Innovation Technologies 5 City coloristic 5 Providing information about and analysing issues of city colouristic; development of professional skills necessary for the assessment of separate objects of the town (for reconstruction buildings, as well as for building in the process of reconstruction) or complexes colouristic; Mastering techniques of integrating a new facility in the existing environment in terms of harmonious colouristic. Design Planning Basics 5 The purpose of the course is to study the design of the urban environment and principles, techniques and methods of planning of this environment. Organization of urban space design 5 The goal of the training course is to prepare graduate students in relevant disciplines, to introduce specifics of the organization of the design of urban environment, functional properties of its means - shapes, colors, textures and material types, application methods, advanced solution methods, their psycho-emotional impact on consumers and others.
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Five talents, two talents, one talent however much we have been given, it is enough. – Because when we get off our duffs, when we overcome our fear and trust in God’s grace, when we let God work through us, then God can double investment in us. God’s This is really what those talents signify not gifts or skills, like a or – musician’s ear a basketball not simple piles of gold or principal balances in investment player’s skill, funds, but the good news of the gospel. Talents are the treasures of the Christian faith: love, trust, hope, joy, and generosity. Those talents, those treasures, can only grow when we, like Jesus, are willing to take risks, be vulnerable, and give them away for the sake of the world. Love, trust, hope, joy, generosity these treasures are more like – muscles than money. The more we use them, the more we give them away, the more we have. Friends, the parable of the talents is ultimately a parable of invitation. The problem with the third servant is that he cannot hear or accept the invitation. not “He only has buried the talent; he has buried a self-created himself…in darkness.” Jesus invites us to follow instead the path of the first two servants, the path of gratitude, trust, and love. That is the only path which leads to the of our “joy master.” With the gifts and blessings we have been given, let us not bury them. Instead, let us put them to work.
|
Five talents, two talents, one talent – however much we have been given, it is enough. Because when we get off our duffs, when we overcome our fear and trust in God’s grace, when we let God work through us, then God can double God’s investment in us. This is really what those talents signify – not gifts or skills, like a musician’s ear or a basketball player’s skill, not simple piles of gold or principal balances in investment funds, but the good news of the gospel. Talents are the treasures of the Christian faith: love, trust, hope, joy, and generosity. Those talents, those treasures, can only grow when we, like Jesus, are willing to take risks, be vulnerable, and give them away for the sake of the world. Love, trust, hope, joy, generosity – these treasures are more like muscles than money. The more we use them, the more we give them away, the more we have. Friends, the parable of the talents is ultimately a parable of invitation. The problem with the third servant is that he cannot hear or accept the invitation. “He not only has buried the talent; he has buried himself…in a self-created darkness.” Jesus invites us to follow instead the path of the first two servants, the path of gratitude, trust, and love. That is the only path which leads to the “joy of our master.” With the gifts and blessings we have been given, let us not bury them. Instead, let us put them to work.
| 0.872565
|
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Matt%2025-14,%20The%20Problem%20with%20the%20Third%20Servant,%20Nov%2019,%202017306.docx
|
task-1457-806
| 5
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The least closely packed? Justify your answer. You have one 3g sample of Nickel and one 3g sample of Manganese. Which sample takes up more physical space? Justify your answer. Would either sample float in water? Why or why not? A graduated cylinder is filled with 50mL of water. A sample of gold with a mass of 39.5 grams is dropped into the water. What will be the new water level on the graduated cylinder? Justify your answer. Periodic Table of the Elements, Density (g/cm3) (25 oC) 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 H He 1 0.090 0.178 Li Be B C N O F Ne 2 0.53 1.85 2.34 2.26 1.251 1.429 1.696 0.900 Na Mg Al Si P S Cl Ar 3 0.97 1.74 2.70 2.33 1.82 2.07 3.214 1.784 K Ca Sc Ti V Cr Mn Fe Co Ni Cu Zn Ga Ge As Se Br Kr 4 0.86 1.55 2.99 4.54 6.11 7.19 7.44 7.874 8.89 8.91 8.96 7.13 5.91 5.32 5.78 4.79 3.12 3.75 Rb Sr Y Zr Nb Mo Tc Ru Rh Pd Ag Cd In Sn Sb Te I Xe 5 1.53 2.54 4.47 6.51 8.57 10.22 11.49 12.37 12.41 12.02 10.49 8.65 7.31 7.31 6.69 6.24 4.93 5.9 Cs Ba Lu Hf Ta W Re Os Ir Pt Au Hg Tl Pb Bi Po Rn 6 At 1.87 3.59 9.84 13.31 16.65 19.25 21.03 22.61 22.65 21.45 19.32 13.55 11.85 11.35 9.75 9.20 9.73
|
The least closely packed? Justify your answer. You have one 3g sample of Nickel and one 3g sample of Manganese. Which sample takes up more physical space? Justify your answer. Would either sample float in water? Why or why not? A graduated cylinder is filled with 50mL of water. A sample of gold with a mass of 39.5 grams is dropped into the water. What will be the new water level on the graduated cylinder? Justify your answer. Periodic Table of the Elements, Density (g/cm3) (25 oC) 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 1 H 0.090 He 0.178 2 Li 0.53 Be 1.85 B 2.34 C 2.26 N 1.251 O 1.429 F 1.696 Ne 0.900 3 Na 0.97 Mg 1.74 Al 2.70 Si 2.33 P 1.82 S 2.07 Cl 3.214 Ar 1.784 4 K 0.86 Ca 1.55 Sc 2.99 Ti 4.54 V 6.11 Cr 7.19 Mn 7.44 Fe 7.874 Co 8.89 Ni 8.91 Cu 8.96 Zn 7.13 Ga 5.91 Ge 5.32 As 5.78 Se 4.79 Br 3.12 Kr 3.75 5 Rb 1.53 Sr 2.54 Y 4.47 Zr 6.51 Nb 8.57 Mo 10.22 Tc 11.49 Ru 12.37 Rh 12.41 Pd 12.02 Ag 10.49 Cd 8.65 In 7.31 Sn 7.31 Sb 6.69 Te 6.24 I 4.93 Xe 5.9 6 Cs 1.87 Ba 3.59 Lu 9.84 Hf 13.31 Ta 16.65 W 19.25 Re 21.03 Os 22.61 Ir 22.65 Pt 21.45 Au 19.32 Hg 13.55 Tl 11.85 Pb 11.35 Bi 9.75 Po 9.20 At Rn 9.73
| 0.511174
|
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Matter%20and%20Properties%20Student%20Classwork%20and%20Homework%20NO%20answers.docx
|
task-1457-887
| 7
|
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|
Entry is complete Entry is missing most of required information. Entry includes most of the required information. Entry includes: Title, date, question, observations, hypothesis, procedure, material list, data, and conclusion. Entry includes: title, date, question observations, hypothesis, procedure, material list, data, conclusion and an analysis of findings. Diagram Diagram is hard to understand and/or missing more than 2 labels. There is no diagram. Diagram is clear and represents process but is missing 1-2 labels. Diagram is clear, completely labeled and accurately represents concept or process. Diagram is clear, completely labeled and accurately represents concept or process with extra details. Appearance Entry is messy, not organized and contains more than 4 errors in spelling and punctuation. Entry is neat and organized with 3-4 spelling and/or punctuation errors. Entry is neat, organized and shows effort with 0-2 spelling and/or punctuation errors. Entry is neat, organized and shows effort with no spelling or punctuation errors and uses color. Vocabulary Entry uses 0-1 vocabulary words in proper context. Incorrect use of vocabulary Entry uses 2-3 vocabulary words in the proper context. Entry uses 4 vocabulary words in the proper context. Entry uses more than 4 vocabulary words in the proper context. Student grade: Teacher Grade: Name______________________________________ Candy tasting Lab: Question:
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] |
and into Yanga Lake) Lower NSW Murrumbidgee 28,550 NSW HEW; 20/3-25/6 Murrumbidgee 10,000 CEWH HEW; floodplain 1,600 CEWH (Fiddlers Creek supplementary to Yanga Nature Reserve) Nimmie-Caira NSW Murrumbidgee 146 NSW HEW; 4,059 26/8-6/10 floodways CEWH HEW; 6,967 CEWH supplementary North Redbank NSW Murrumbidgee 12,825 NSW; 50,000 14/10-30/1 System CEWH Lakes, wetlands NSW Murrumbidgee 4,850 NSW HEW; 3,000 11/10-2/12 and waterways CEWH HEW west of North Redbank Channel (Western Lakes) Lakes, wetlands NSW Murrumbidgee 3,860 NSW HEW; 31/3-21/5 and waterways 10,000 CEWH west of North Redbank Channel (Western Lakes) Yanga National NSW Murrumbidgee 60,375 NSW HEW; 1/11-18/1 Park 35,000 CEWH HEW Border River NSW Border Rivers 4,000 NSW, 4000 16/08-24/08 system including CEWH floodplain QLD Border Rivers Ecosystem function 92 ML 30/3 & 1/4/2014 Not applicable River channel Mallowa Creek NSW Gwydir 20,000 CEWH HEW 25/9-1/3 and wetlands Mehi River NSW Gwydir 8,420 CEWH HEW 25/10-10/11 Carole Gil Gil NSW Gwydir 3,915 CEWH HEW 25/10-18/11 – Creek Gunbower VIC Murray 19,028 CEWH HEW 7/7-30/6 Creek
|
and into Yanga Lake) Lower Murrumbidgee floodplain (Fiddlers Creek to Yanga Nature Reserve) NSW Murrumbidgee 28,550 NSW HEW; 10,000 CEWH HEW; 1,600 CEWH supplementary 20/3-25/6 Nimmie-Caira floodways NSW Murrumbidgee 146 NSW HEW; 4,059 CEWH HEW; 6,967 CEWH supplementary 26/8-6/10 North Redbank System NSW Murrumbidgee 12,825 NSW; 50,000 CEWH 14/10-30/1 Lakes, wetlands and waterways west of North Redbank Channel (Western Lakes) NSW Murrumbidgee 4,850 NSW HEW; 3,000 CEWH HEW 11/10-2/12 Lakes, wetlands and waterways west of North Redbank Channel (Western Lakes) NSW Murrumbidgee 3,860 NSW HEW; 10,000 CEWH 31/3-21/5 Yanga National Park NSW Murrumbidgee 60,375 NSW HEW; 35,000 CEWH HEW 1/11-18/1 Border River system including floodplain NSW Border Rivers 4,000 NSW, 4000 CEWH 16/08-24/08 River channel QLD Border Rivers Ecosystem function 92 ML 30/3 & 1/4/2014 Not applicable Mallowa Creek and wetlands NSW Gwydir 20,000 CEWH HEW 25/9-1/3 Mehi River NSW Gwydir 8,420 CEWH HEW 25/10-10/11 Carole – Gil Gil Creek NSW Gwydir 3,915 CEWH HEW 25/10-18/11 Gunbower Creek VIC Murray 19,028 CEWH HEW 7/7-30/6
| 0.567051
|
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Matter-9-CEWH-2013-14.docx
|
task-1457-928
| 2
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96-gon (the polygon Archimedes used to find the approximate value of Pi) 1. (96² - 3(96))/2 2. (9216 - 288)/2 3. 8928/2 4. There are 4464 diagonals. Formula for finding how many total squares are in the diagram You have a 5 x 5 column your formula for finding how many total squares you can arrange from the diagram is: 25 + 16 + 9 + 4 + 1 = 55 total squares If you have a 4 x 5 column diagram, your formula will be: 5 x 4 = 20 4 x 3 = 12
|
96-gon (the polygon Archimedes used to find the approximate value of Pi) 1. (96² - 3(96))/2 2. (9216 - 288)/2 3. 8928/2 4. There are 4464 diagonals. Formula for finding how many total squares are in the diagram You have a 5 x 5 column your formula for finding how many total squares you can arrange from the diagram is: 25 + 16 + 9 + 4 + 1 = 55 total squares If you have a 4 x 5 column diagram, your formula will be: 5 x 4 = 20 4 x 3 = 12
| 1
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math_formulas.docx
|
task-1457-93
| 10
|
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Report on environmental water use – South Australia South on environmental water use (Schedule 12, Australia’s annual report Item 9.3) Reporting context The additional water made available for the environment under the Basin Plan is aiming to: restore and improve the resilience of rivers, wetlands and floodplains; connect rivers to their floodplains and the sea; improve the health of fish, birds and vegetation populations; and keep water fit for environmental use. In 2013-14, environmental water was delivered for the first time to meet Basin scale, or whole-of-Basin, priorities. This is a major change to the way environmental water is used in the Basin it has increased the – emphasis on managing the Basin as one system. The purpose of this report is to monitor how much water was delivered to the environment and for what purpose. This report is a requirement of Chapter 13 of the Basin Plan and relates to Matter 9.3 of Schedule 12. This report covers: held environment water (HEW) in regulated systems; where possible, Planned Environmental Water (PEW) in regulated systems (e.g., Environmental Contingency Allowance in Lachlan, Murrumbidgee and similar PEW accounts in Macquarie, Gwydir); where possible, HEW or PEW in unregulated systems (e.g. embargoed flow event). Indicators for measuring success Indicator 9.3 reports on the purpose and consequences of environmental water use. This indicator incorporates several elements: Purpose of environmental watering (Indicator 9.3.1) How watering aligned with the Basin-wide Environmental Watering Priorities (Indicator 9.3.2) How much environmental water was used to meet the purpose (Indicator 9.3.3) Consequences of environmental use of water (Indicator 9.3.4)
|
Report on environmental water use – South Australia South Australia’s annual report on environmental water use (Schedule 12, Item 9.3) Reporting context The additional water made available for the environment under the Basin Plan is aiming to: restore and improve the resilience of rivers, wetlands and floodplains; connect rivers to their floodplains and the sea; improve the health of fish, birds and vegetation populations; and keep water fit for environmental use. In 2013-14, environmental water was delivered for the first time to meet Basin scale, or whole-of-Basin, priorities. This is a major change to the way environmental water is used in the Basin – it has increased the emphasis on managing the Basin as one system. The purpose of this report is to monitor how much water was delivered to the environment and for what purpose. This report is a requirement of Chapter 13 of the Basin Plan and relates to Matter 9.3 of Schedule 12. This report covers: held environment water (HEW) in regulated systems; where possible, Planned Environmental Water (PEW) in regulated systems (e.g., Environmental Contingency Allowance in Lachlan, Murrumbidgee and similar PEW accounts in Macquarie, Gwydir); where possible, HEW or PEW in unregulated systems (e.g. embargoed flow event). Indicators for measuring success Indicator 9.3 reports on the purpose and consequences of environmental water use. This indicator incorporates several elements: Purpose of environmental watering (Indicator 9.3.1) How watering aligned with the Basin-wide Environmental Watering Priorities (Indicator 9.3.2) How much environmental water was used to meet the purpose (Indicator 9.3.3) Consequences of environmental use of water (Indicator 9.3.4)
| 0.967584
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] |
In response to the stimulus of a disappointment or failure, we can choose to think we are a disappointment or failure and give up, or we can learn from that disappointment or failure and grow. In the face of adversity, we can focus on asking, Or we can focus on asking, can I get through When there is “why me?” “how this?” reason for fear, we can let fear take over, and lash out at strangers and those who are different. Or we can let our trust in God take over, and still treat others the way Jesus would treat them. We have a choice: we can look around and find those neighbors who have more, and strive out of jealousy to get more for ourselves. Or we can look at those neighbors who have less, and strive with gratitude to share so that others have more. We cannot choose how others will treat us. But can choose how we will treat others. We can choose with Jesus to respond to others with love and grace, with faith and hope. (Holding bulletin cover up) Poor Pilate. He is so confused. He acts powerless to ignore the crowds, but then claims the power to send Jesus to the cross. He thinks he can wash his hands of Jesus. But Jesus is not so easily defeated. Pilate is amazed by silence now. Wait until he sees what Jesus does with the cross. Jesus’
|
In response to the stimulus of a disappointment or failure, we can choose to think we are a disappointment or failure and give up, or we can learn from that disappointment or failure and grow. In the face of adversity, we can focus on asking, “why me?” Or we can focus on asking, “how can I get through this?” When there is reason for fear, we can let fear take over, and lash out at strangers and those who are different. Or we can let our trust in God take over, and still treat others the way Jesus would treat them. We have a choice: we can look around and find those neighbors who have more, and strive out of jealousy to get more for ourselves. Or we can look at those neighbors who have less, and strive with gratitude to share so that others have more. We cannot choose how others will treat us. But can choose how we will treat others. We can choose with Jesus to respond to others with love and grace, with faith and hope. (Holding bulletin cover up) Poor Pilate. He is so confused. He acts powerless to ignore the crowds, but then claims the power to send Jesus to the cross. He thinks he can wash his hands of Jesus. But Jesus is not so easily defeated. Pilate is amazed by Jesus’ silence now. Wait until he sees what Jesus does with the cross.
| 0.953416
|
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Matthew%2027,%20CHARACTERS%20IN%20NEED%20OF%20RESURRECTION%20-%20Pilate,%20March%2012,%202017284.docx
|
task-1457-999
| 6
|
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Houser, Matthew Climate Change? Identifying the How and Why (2016) “Who Framed of Iowa Corn of Climate Sociologia Ruralis Farmers’ Framing Change.” DOI:10.1111/soru.12136 ARTICLES UNDER REVIEW Stuart, Diana, Riva Denny, Matthew Houser, Adam Reimer, Sandra Marquart-Pyatt (Revise and Resubmit) “ Houser, Matthew and Diana Stuart (Revise and Resubmit) Social Attractors: “Exploring What Reinforces the Resilience of Inefficient Nitrogen Fertilizer Application?” Ecology and Society Reimer, Adam, Matthew Houser and Sandra Marquart-Pyatt in a “Farming Decisions Complex and Uncertain World: Nitrogen Management in Midwestern Corn Agriculture.” Journal of Rural Studies ARTICLES IN PREPARATION Stuart, Diana and Matthew Houser Seed Companies and “Producing Compliant Polluters: Nitrogen Fertilizer Application in US Corn Agriculture.” Sociologia Ruralis Houser, Matthew, Sandra Marquart-Pyatt, Riva Denny, Adam Reimer, Diana Stuart. and Nutrient Management in the US Midwest: The Relative Importance of Key “Farmers Journal of Rural Studies Information Sources.” Houser, Matthew the Political Economy of Agriculture is Influencing “How Farmers’ Reactions to Biophysical Climate Change.” Houser, Matthew Application of Nitrogen Fertilizer as a Non-Issue: Using Lukes “Over to Explore Inaction in Corn Nitrogen Farmers’ Management.” Houser, Matthew, Diana Stuart and Riva and Denny “Biophysical Degradation Farmers’ Expressed Support for the Contemporary Capitalist Agro-Ecological System.” Gasteyer, Stephen, Jennifer Carrera, Matthew Houser and Jennifer Political Lai “The Ecology of Algae.” Houser, Matthew, Riva Denny, Diana Stuart and Sandra Marquart-Pyatt, “Proposing Synthetic Nitrogen Fertilizer Application Rate as a Measure for Nitrogen Best Management Practice Journal of Environmental Quality Adoption Research.” Houser, Matthew, Riva Denny, Adam Reimer, Sandra Marquart-Pyatt and Diana Stuart Midwestern Corn Farmers N-management: Strategies to enhance University “Informing as an information Journal of Extension Extension’s role source.”
|
Houser, Matthew (2016) “Who Framed Climate Change? Identifying the How and Why of Iowa Corn Farmers’ Framing of Climate Change.” Sociologia Ruralis DOI:10.1111/soru.12136 ARTICLES UNDER REVIEW Stuart, Diana, Riva Denny, Matthew Houser, Adam Reimer, Sandra Marquart-Pyatt (Revise and Resubmit) “ Houser, Matthew and Diana Stuart (Revise and Resubmit) “Exploring Social Attractors: What Reinforces the Resilience of Inefficient Nitrogen Fertilizer Application?” Ecology and Society Reimer, Adam, Matthew Houser and Sandra Marquart-Pyatt “Farming Decisions in a Complex and Uncertain World: Nitrogen Management in Midwestern Corn Agriculture.” Journal of Rural Studies ARTICLES IN PREPARATION Stuart, Diana and Matthew Houser “Producing Compliant Polluters: Seed Companies and Nitrogen Fertilizer Application in US Corn Agriculture.” Sociologia Ruralis Houser, Matthew, Sandra Marquart-Pyatt, Riva Denny, Adam Reimer, Diana Stuart. “Farmers and Nutrient Management in the US Midwest: The Relative Importance of Key Information Sources.” Journal of Rural Studies Houser, Matthew “How the Political Economy of Agriculture is Influencing Farmers’ Reactions to Biophysical Climate Change.” Houser, Matthew “Over Application of Nitrogen Fertilizer as a Non-Issue: Using Lukes to Explore Inaction in Corn Farmers’ Nitrogen Management.” Houser, Matthew, Diana Stuart and Riva Denny “Biophysical Degradation and Farmers’ Expressed Support for the Contemporary Capitalist Agro-Ecological System.” Gasteyer, Stephen, Jennifer Carrera, Matthew Houser and Jennifer Lai “The Political Ecology of Algae.” Houser, Matthew, Riva Denny, Diana Stuart and Sandra Marquart-Pyatt, “Proposing Synthetic Nitrogen Fertilizer Application Rate as a Measure for Nitrogen Best Management Practice Adoption Research.” Journal of Environmental Quality Houser, Matthew, Riva Denny, Adam Reimer, Sandra Marquart-Pyatt and Diana Stuart “Informing Midwestern Corn Farmers N-management: Strategies to enhance University Extension’s role as an information source.” Journal of Extension
| 0.768081
|
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Matt_Houser_Vita_2017.docx
|
task-1458-116
| 1
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innovation by reducing the requirement for preapproval of tariffs by non-dominant operators. Number of subscriptions increased by 5.4% as of 2014 from 300,200 (all broadband subscriptions) Price for broadband service per month for fixed service declined 15% (2014)from US$27.38 (2011) Price for broadband service per month for mobile service declined 48% (2014) from US$17.38 (2011). (9) Increased exports Identification and Number of tariff lines with This is a higher level indicator Lending: removal of non-tariff zero rated tariffs increased which Bank did not have any DPL series (1,2,3,4), (Achieved) barriers from 74% in 2005/06 to 88 direct control. However, Public Sector (Achieved) percent in 2014. through the program Performance DPL Bank’s 87% of tariff lines have been substantial progresses have (1,2), Manufacturing eliminated. been made in the liberalizing and Services The highest tariff rate was trade regime and simplifying Development and reduced from 60%to 30 trade regulations. Although Competitiveness percent in 2008/2009. total export did not increase The number of bands was during 2006 -2014 in parts AAA/TA: reduced from 7 to 3. due to 2008 financial crisis Skills Development and The average Most Favored and stagnant textile and sugar technology, Nation (MFN) applied tariff exports in a context of losing Competitiveness is now 3.8%. preferential access. Update, Next During 2012-13 government Based on all the progress (see Generation Business eliminated import permits for the left column) the team Reform TA, Improving 26 products decided to rate the outcome as Competitiveness TA, Cabinet has recently (2014) achieved using several proxy ICT-Sector, Improve taken decision to reduce the indicators. Regulation and raise number of products requiring value added in the import and export permits by financial sector,
|
innovation by reducing the requirement for preapproval of tariffs by non-dominant operators. Number of subscriptions increased by 5.4% as of 2014 from 300,200 (all broadband subscriptions) Price for broadband service per month for fixed service declined 15% (2014)from US$27.38 (2011) Price for broadband service per month for mobile service declined 48% (2014) from US$17.38 (2011). (9) Increased exports (Achieved) Identification and removal of non-tariff barriers (Achieved) Number of tariff lines with zero rated tariffs increased from 74% in 2005/06 to 88 percent in 2014. 87% of tariff lines have been eliminated. The highest tariff rate was reduced from 60%to 30 percent in 2008/2009. The number of bands was reduced from 7 to 3. The average Most Favored Nation (MFN) applied tariff is now 3.8%. During 2012-13 government eliminated import permits for 26 products Cabinet has recently (2014) taken decision to reduce the number of products requiring import and export permits by This is a higher level indicator which Bank did not have any direct control. However, through the Bank’s program substantial progresses have been made in the liberalizing trade regime and simplifying trade regulations. Although total export did not increase during 2006 -2014 in parts due to 2008 financial crisis and stagnant textile and sugar exports in a context of losing preferential access. Based on all the progress (see the left column) the team decided to rate the outcome as achieved using several proxy indicators. Lending: DPL series (1,2,3,4), Public Sector Performance DPL (1,2), Manufacturing and Services Development and Competitiveness AAA/TA: Skills Development and technology, Competitiveness Update, Next Generation Business Reform TA, Improving Competitiveness TA, ICT-Sector, Improve Regulation and raise value added in the financial sector,
| 0.641229
|
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Mauritius-CPF-Final-05022017.docx
|
task-1458-423
| 61
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] |
treat potential and existing suppliers with equality and fairness; not seek or receive personal gain; maintain confidentiality of Commercial-in-Confidence information such as contract prices and other sensitive information; present the highest standards of professionalism and probity; deal with suppliers in an honest and impartial manner that does not allow conflicts of interest; provide all suppliers and tenderers with the same information and equal opportunity; and be able to account for all decisions and provide feedback on them. 3.5 Conflict of Interest MAV staff shall at all times avoid situations in which private or might interest’s conflict, reasonably be thought to conflict, or have the potential to conflict, with their MAV duties. MAV staff involved in the procurement process, in particular preparing tender documentation, including writing tender specifications, tender opening, and tender evaluation panels, must declare that there is no conflict of interest or notify the appropriate MAV officer upon indentation that a conflict or potential conflict exists. Where conflicts arise, MAV Procurement staff must make their manager, or the chairperson of the relevant tender evaluation panel or board aware and allow them to decide whether the officer should continue to be involved in the specific procurement exercise. All MAV staff must comply with the MAV Staff Code of Conduct. 3.6 Gifts and Hospitality MAV staff must at all times ensure compliance with the MAV Gifts and Benefits Policy. 3.7 Internal Controls MAV Procurement will install and maintain a framework of internal controls over procurement processes that will ensure: more than one person is involved in and responsible for a transaction end to end; transparency in the procurement process; a clearly documented audit trail exists for procurement activities; appropriate authorisations are obtained and documented; systems are in place for appropriate monitoring and performance measurement; and Procurement activities shall be performed with integrity and in a manner able to withstand the closest possible audit scrutiny. 4. Procurement Process
|
treat potential and existing suppliers with equality and fairness; not seek or receive personal gain; maintain confidentiality of Commercial-in-Confidence information such as contract prices and other sensitive information; present the highest standards of professionalism and probity; deal with suppliers in an honest and impartial manner that does not allow conflicts of interest; provide all suppliers and tenderers with the same information and equal opportunity; and be able to account for all decisions and provide feedback on them. 3.5 Conflict of Interest MAV staff shall at all times avoid situations in which private interest’s conflict, or might reasonably be thought to conflict, or have the potential to conflict, with their MAV duties. MAV staff involved in the procurement process, in particular preparing tender documentation, including writing tender specifications, tender opening, and tender evaluation panels, must declare that there is no conflict of interest or notify the appropriate MAV officer upon indentation that a conflict or potential conflict exists. Where conflicts arise, MAV Procurement staff must make their manager, or the chairperson of the relevant tender evaluation panel or board aware and allow them to decide whether the officer should continue to be involved in the specific procurement exercise. All MAV staff must comply with the MAV Staff Code of Conduct. 3.6 Gifts and Hospitality MAV staff must at all times ensure compliance with the MAV Gifts and Benefits Policy. 3.7 Internal Controls MAV Procurement will install and maintain a framework of internal controls over procurement processes that will ensure: more than one person is involved in and responsible for a transaction end to end; transparency in the procurement process; a clearly documented audit trail exists for procurement activities; appropriate authorisations are obtained and documented; systems are in place for appropriate monitoring and performance measurement; and Procurement activities shall be performed with integrity and in a manner able to withstand the closest possible audit scrutiny. 4. Procurement Process
| 0.987212
|
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MAV-procurement-policy.docx
|
task-1458-487
| 9
|
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Population: 101,686 Speaking the same BALLARAT language of CITY COUNCIL respect Location: 110km west of Melbourne provision of information and gendered drivers of violence against women “The A prevention of violence against women support options also increased the and children. project focused on supporting women confidence levels of participants. a result of this, many of the “As and men from Culturally and were several unintended “There Linguistically Diverse (CALD) positive consequences including communities helped Ballarat City Council improved literacy skills, reduced social reach some of the municipality’s most marginalised groups. The project, officially titled Strengthening CALD communities by preventing violence against women and children was re-badged Happy healthy homes for people from around the world to be better understood by people from other language backgrounds. The project involved a series of six workshops aimed at skill development and expression, where the women developed DIY skills and artistic expression. Male participants took part in a separate workshop involving artistic expression and explored other topics like masculinity and respectful relationships. Interwoven throughout the workshops were informal discussions about gender stereotypes, violence against women and participants have become empowered respectful relationships. to act in ways that have enhanced their Ballarat City Council Community safety, wellbeing and connectivity with the Projects Officer Paula Roozenburg said anxiety, a said. driver’s license application Ballarat community,” she the project had wide-ranging positive and high levels of friendship and The project was delivered in outcomes for participants. support within the partnership with group.” Women’s Health project increased the “The Ms Roozenburg said the project Grampians, which employed a empowerment, agency and safety of created a welcoming and inclusive project worker, provided support she said. female participants,” environment for women to explore the and guidance for the delivery of the
|
Speaking the same language of respect Location: 110km west of Melbourne Population: 101,686 BALLARAT CITY COUNCIL A prevention of violence against women project focused on supporting women and men from Culturally and Linguistically Diverse (CALD) communities helped Ballarat City Council reach some of the municipality’s most marginalised groups. The project, officially titled Strengthening CALD communities by preventing violence against women and children was re-badged Happy healthy homes for people from around the world to be better understood by people from other language backgrounds. The project involved a series of six workshops aimed at skill development and expression, where the women developed DIY skills and artistic expression. Male participants took part in a separate workshop involving artistic expression and explored other topics like masculinity and respectful relationships. Interwoven throughout the workshops were informal discussions about gender stereotypes, violence against women and respectful relationships. Ballarat City Council Community Projects Officer Paula Roozenburg said the project had wide-ranging positive outcomes for participants. “The project increased the empowerment, agency and safety of female participants,” she said. “The provision of information and support options also increased the confidence levels of participants. “There were several unintended positive consequences including improved literacy skills, reduced social anxiety, a driver’s license application and high levels of friendship and support within the group.” Ms Roozenburg said the project created a welcoming and inclusive environment for women to explore the gendered drivers of violence against women and children. “As a result of this, many of the participants have become empowered to act in ways that have enhanced their safety, wellbeing and connectivity with the Ballarat community,” she said. The project was delivered in partnership with Women’s Health Grampians, which employed a project worker, provided support and guidance for the delivery of the
| 0.737189
|
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of waiver services or other funding sources (State Plan services, generic services and natural supports.) Significant findings from these reviews will be addressed with DSPD. A plan of correction with specific time frames for completion will be required. The SMA will conduct follow-up reviews as necessary to ensure the plan of correction is implemented and sustained. b. Monitoring Safeguards. Select one: X Entities and/or individuals that have responsibility to monitor service plan implementation and participant health and welfare may not provide other direct waiver services to the participant. Entities and/or individuals that have responsibility to monitor service plan implementation and participant health and welfare may provide other direct waiver services to the participant. The State has established the following safeguards to ensure that monitoring is conducted in the best interests of the participant. Specify: Quality Improvement: Service Plan As a distinct component of the quality improvement strategy, provide information in State’s the following fields to detail the State’s methods for discovery and remediation. a. Methods for Discovery: Service Plan Assurance The state demonstrates it has designed and implemented an effective system for reviewing the adequacy of service plans for waiver participants. i. Sub-assurances: a. Sub-assurance: Service plans address all assessed needs (including health participants’ and safety risk factors) and personal goals, either by the provision of waiver services or through other means. Performance Measures For each performance measure the State will use to assess compliance with the statutory assurance complete the following. Where possible, include numerator/denominator.
|
of waiver services or other funding sources (State Plan services, generic services and natural supports.) Significant findings from these reviews will be addressed with DSPD. A plan of correction with specific time frames for completion will be required. The SMA will conduct follow-up reviews as necessary to ensure the plan of correction is implemented and sustained. b. Monitoring Safeguards. Select one: X Entities and/or individuals that have responsibility to monitor service plan implementation and participant health and welfare may not provide other direct waiver services to the participant. Entities and/or individuals that have responsibility to monitor service plan implementation and participant health and welfare may provide other direct waiver services to the participant. The State has established the following safeguards to ensure that monitoring is conducted in the best interests of the participant. Specify: Quality Improvement: Service Plan As a distinct component of the State’s quality improvement strategy, provide information in the following fields to detail the State’s methods for discovery and remediation. a. Methods for Discovery: Service Plan Assurance The state demonstrates it has designed and implemented an effective system for reviewing the adequacy of service plans for waiver participants. i. Sub-assurances: a. Sub-assurance: Service plans address all participants’ assessed needs (including health and safety risk factors) and personal goals, either by the provision of waiver services or through other means. Performance Measures For each performance measure the State will use to assess compliance with the statutory assurance complete the following. Where possible, include numerator/denominator.
| 0.968996
|
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MAW%20Renewal%20-%20Final%20Draft%20for%20Public%20Comment.docx
|
task-1458-543
| 100
|
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and 1+ recruited to Formalized Training Programs Recruit 4+ to coach Initiatives to Achieve Goal #2: Increase and improve accessibility of regional programs, Operate Intro 4+ Intro 4+ Intro 4+ Intro 4+ Intro Increase L2W programming by working Sessions Sessions Sessions Sessions Sessions with existing clubs, Sport Manitoba simultaneously offered with offered 2X / offered 2X / offered 2X / Regional Managers, Community Rec Jamboree at year year year Directors, MASRC end 1 1+ 1+ Club survey promotional promotional promotional promotional produced materials/methods material Improve promotion of programs material of promotional materials Make Continue Continue 1 Sport Wrestlers at contacts identified to Formalized training with 1+ with 1+ with 1+ coordinate participate in 1+ Improve coordination with other sport with / sport/ programs sports: Sports Sports football, rugby, MMA, gymnastics planned with1+ club/league
|
and 1+ recruited to Formalized Training Programs Recruit 4+ to coach Initiatives to Achieve Goal #2: Increase and improve accessibility of regional programs, Increase L2W programming by working with existing clubs, Sport Manitoba Regional Managers, Community Rec Directors, MASRC Improve promotion of programs Improve coordination with other sport programs Operate Intro Sessions simultaneously promotional materials/methods Wrestlers at Formalized training participate in 1+ sport/ 4+ Intro Sessions offered with Jamboree at end 1 promotional material Make contacts with 1+ sports: football, rugby, MMA, gymnastics 4+ Intro Sessions offered 2X / year 1+ promotional material 1 Sport identified to coordinate with / planned with1+ club/league 4+ Intro Sessions offered 2X / year 1+ promotional Continue with 1+ Sports 4+ Intro Sessions offered 2X / year Club survey produced of promotional materials Continue with 1+ Sports
| 0.445959
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mawa_strategic_plan.docx
|
task-1458-548
| 12
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group) Number Cube (check out from 304A) 1 Teacher and Students Partner A 24 Teacher Partner B Exploration: “Maximize Your Product” worksheet 24 Students Partner B Elaboration: “Minimize Your Product” worksheet Evaluation: 24 Students Partner A “Maximize Your Product” Powerpoint (inserted as an Object): 5E Lesson Plan Objective Statement: Today we will practice multiplication by making generalizations from patterns in a game. ENGAGEMENT Time: 3 minutes Probing/Eliciting Questions and Students What the Teacher Will Do What the Students Will Do Responses The teacher asks engaging questions Who likes candy? Students will group answer to grab attention of students that [Students will all raise hands.] engaging question posed by the relate to the activity. teacher. What is your favorite candy? The teacher displays the “Carnival -Starbursts Candy” problem on the PPT slide. -Sour patch kids -Lollipops The teacher selects one student to Who wants as much candy as possible? read the “Carnival Candy” problem [Students will all say yes.] out loud. A student volunteer will read the “Carnival Candy” problem out loud. The teacher selects several students What is <Insert Principal’s Name> looking In pairs, students will spend 2-4 to share their suggestions or for? minutes discussing the problem questions about the “Carnival -<Insert Principal’s Name> wants to buy and if it can be done without Candy” problem. candy from a store that will give her the most doing any multiplication. lollipops. Student will share their thoughts Without doing any multiplication, which about the “Carnival Candy” store do you think has more lollipops for problem so far. <Insert Principal’s Name> to buy? Why? -The Sweet Shop because they have so many more bags of lollipops than the other store. -The Candy Shack because even though there are fewer bags, there are more lollipops in
|
group) Number Cube (check out from 304A) 1 Teacher and Students Partner A Exploration: “Maximize Your Product” worksheet 24 Teacher Partner B Elaboration: “Minimize Your Product” worksheet 24 Students Partner B Evaluation: “Maximize Your Product” 24 Students Partner A Powerpoint (inserted as an Object): 5E Lesson Plan Objective Statement: Today we will practice multiplication by making generalizations from patterns in a game. ENGAGEMENT Time: 3 minutes What the Teacher Will Do Probing/Eliciting Questions and Students Responses What the Students Will Do The teacher asks engaging questions to grab attention of students that relate to the activity. The teacher displays the “Carnival Candy” problem on the PPT slide. The teacher selects one student to read the “Carnival Candy” problem out loud. The teacher selects several students to share their suggestions or questions about the “Carnival Candy” problem. Who likes candy? [Students will all raise hands.] What is your favorite candy? -Starbursts -Sour patch kids -Lollipops Who wants as much candy as possible? [Students will all say yes.] What is <Insert Principal’s Name> looking for? -<Insert Principal’s Name> wants to buy candy from a store that will give her the most lollipops. Without doing any multiplication, which store do you think has more lollipops for <Insert Principal’s Name> to buy? Why? -The Sweet Shop because they have so many more bags of lollipops than the other store. -The Candy Shack because even though there are fewer bags, there are more lollipops in Students will group answer engaging question posed by the teacher. A student volunteer will read the “Carnival Candy” problem out loud. In pairs, students will spend 2-4 minutes discussing the problem and if it can be done without doing any multiplication. Student will share their thoughts about the “Carnival Candy” problem so far.
| 0.756181
|
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MaximizeYourProduct_Gr4.finalBB.docx
|
task-1458-628
| 1
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760,
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[
764,
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787,
823
]
] |
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