text stringlengths 6 976k | token_count float64 677 677 | cluster_id int64 1 1 |
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Maths for Edexcel: Year 1 & AS Student Book with Online Edition
New A-Level Maths for Edexcel: Year 1 & AS Student Book with Online Edition
For the new A-Levels starting in September 2017 This fantastic Student Book for AS-Level Maths covers all the Pure Maths, Statistics and Mechanics students will need to get them through the AS/Year 1 Edexcel Maths courses starting in 2017 and beyond!
It's packed full of clearly explained theory and step-by-step examples (with helpful tips along the way), as well as plenty of questions for every topic, all with fully worked answers at the back. We've even included questions and examples to cover the new modelling and problem solving themes (which we've highlighted with swanky stamps).
This book also comes with a free Online Edition (accessed using the unique code printed inside the front cover) that lets you read the entire book on a PC, Mac or tablet. | 677.169 | 1 |
Thursday, November 20, 2008
Why we need to learn this?!
Recently, one of my students in my basic skills math courses (college level) asked the question that most math instructors dread answering, "Mr. Diaz, why do I need to learn this?" I have been asked this question so many times before, but I always had the impression that my responses were not convincing enough for my students to see the importance of learning mathematics. My usual responses were "You need a solid foundation to succeed in the higher level math courses" or "What you are learning may not make sense or seem useless right now but at some point you will need it for your career." However, I decided to use the socratic method and an analogy this time around to convince my student about the importance of learning math. For the sake of making easier to follow the discussion that happened in my class, I will call "Z" for the student who questioned the purpose for learning math and "B" for another student who took interest in taking part of the discussion. Here is the dialogue that took place in my classroom.
"Z" asked at loud, "Mr. Diaz, let's be real, why do I need to learn all this Algebra?!" Mr. Diaz responded, "Well, let me answer your question with another question. What you prefer to be, an intelligent or ignorant person?" "Z" answered back but with a not convincing tone, "You're right, I prefer to be considered an intelligent person." Mr. Diaz then said, "Z, when people want to join the Marines, Air Force, Navy or the Army, what are they required to do first?" "Z" said, "Well, they teach them how to shoot." Mr. Diaz replied, "Before they are taught how to use a weapon, what these people have to experience first?" "Z" said, " Oh! They go to basic training." Mr. Diaz asked "Why they need to go basic training? To use a weapon, they do not need to do push ups, pull ups, running a mile, and so forth!" "Z" was perplexed with my question and was not able to give an answer when "B," another student, shouted "They go to basic training to build up muscles and become fit for battle!!" Mr. Diaz excited said "Exactly!!! For the same reason, you are taking this class. Your are building up the muscle you have in your head...the brain!," while pointing his index finger to his head. Mr. Diaz added "You are training your brain to think and problem solve. You are training to work smarter, not harder." The discussion ended with "Z" smiling at me and acknowledging that I had a good point that he could not argue anymore. "Z" continue doing his math work.
1 comment:
Hey Steven, Thanks for the comment. You are a student with NCU too? I like how you posted your degree plan. I am going to share the link with a few co-workers who are debating about returning to school.
I really enjoyed this post with the discussion about Algebra. It is a discussion held over and over again in many states.
I am subscribing to your blog. Thanks again for checking out the post and leaving a comment | 677.169 | 1 |
Calculus I with Analytical Geometry Advice
Showing 1 to 3 of 4
I took the honors version and had a blast. The professor is very passionate about the subject and that passion will infect you as well. Would highly recommend this Calc 1 course.
Course highlights:
I had some prior exposure to calculus, but this course helped me understand some of the trickier concepts like substitution for calculus or finding limits of infinity.
Hours per week:
6-8 hours
Advice for students:
Do all the homework. It will greatly aid you in understanding the material.
Course Term:Fall 2016
Professor:Daniel Gabilondo
Course Required?Yes
Course Tags:Math-heavyBackground Knowledge ExpectedGroup Projects
Nov 03, 2016
| Would recommend.
Not too easy. Not too difficult.
Course Overview:
Calculus is a very fun subject to study if you are math inclined! It can be used as tool that has real-life applications.
It isn't that difficult to learn, practice, practice. The key to becoming better at math, is through repetition and practice.
Course highlights:
As I mentioned with real-life applications, calculus is the measure of the rate of change. It can be used in physics to measure acceleration, distance traveled, financial modeling, etc.
Hours per week:
9-11 hours
Advice for students:
Practice, the algebra and trig will get to you if don't have a solid foundation in the former, but the key is repetition and practice, you will understand the patterns that go into solving the problem. | 677.169 | 1 |
Overview
The Heart of Mathematics: An Invitation to Effective Thinking emphasizes math appreciation and the development of critical thinking skills. The text is noted for its readable writing style, broad range of topics, and presentation of classic mathematical ideas in a fun and interesting way. Topic coverage is more traditional "skill-drill topics," such as graph theory and algebra with an entirely graph theory section and computational exercises to the end of each section. | 677.169 | 1 |
destiny.sezon-ohoty.com
art of problem solving wiki
Art of Problem Solving - Official Site
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Receive live instruction with outstanding teachers and an amazing peer group. Share your ideas with tens of thousands of math lovers from all over the world. Much of the aops curriculum is now available online.
Mit primesaops crowdmath is an open project that gives all high school students the opportunity to collaborate on a large, research project with top-tier research mentors and an exceptional peer group. Learning centers offering math and language arts classes for high-performing students in grades 2-12. Our classes offer a wide variety of learning avenues and opportunities for students to interact with each other and with our instructors.
Compete with middle school students from around the world with for the win! (ftw), inspired by the mathcounts countdown round. Woot is our 7-month high school math olympiad preparation and testing program. . Our elementary school curriculum currently covers grades 3 through 5, and will span grades 2 through 5 upon completion. | 677.169 | 1 |
There are also three activities to provide users with step-by-step instructions for creating various iterations from scratch. You can use these activities to learn how to do iteration in Sketchpad as you create a spiral design, a Fibonacci series, and an Euler's-method approximation of the anti-derivative.
Iteration in Mathematics
There are several big ideas in mathematics that form unifying themes across different branches of mathematics, including functions, transformations, proof, and data. Iteration is also such a topic, with important applications throughout the curriculum. Understanding iteration, the way in which systematically repeated simple operations can build complex structures, can shed light on many important concepts in arithmetic, algebra, geometry, fractals, calculus, and mathematical modeling.
Iteration is also at the heart of the distinction between discrete and continuous processes. This distinction begins with the concept of number and comes into play throughout mathematics. Even the process of graphing a continuous function (whether it's done by hand, by graphing calculator, or by Sketchpad), is accomplished in practice by plotting a discrete set of points and interpolating between data points. This interplay is fundamental to mathematics: The definition of continuity itself depends on the concept of a limit, involving ever-smaller discrete intervals.
Because iteration allows us to move from the discrete to the continuous, it is a powerful tool for elucidating many mathematical topics, ranging from the counting numbers to calculus.
Iteration and Technology
Iteration often involves large numbers of operations that would be difficult and time-consuming to carry out by hand, so it's particularly suited to the use of technology. The value of graphing calculators lies in their ability to perform the iterations required to graph and manipulate functions. Similarly, Sketchpad makes it possible, by means of iteration, to investigate mathematical phenomena that would be computationally intractable without technology.
Iteration in Precalculus
In addition to the many topics where iteration is an implicit part of the mathematics studied in precalculus, there are a number in which iteration plays a more explicit role. We will look at a few of those today, using prepared student activities and sketches.
Materials
The downloadable sketches and student sheets contain the following activities:
Generating Arithmetic/Geometric Sequences Numerically: Students develop an understanding of arithmetic and geometric sequences by building and modifying them with Sketchpad.
A Sequence Approach to Logs: In this activity students graph geometric sequences against arithmetic sequences to obtain good approximations of log curves.
Compound Interest: In this activity students use iterated calculations to compute and plot the value of a compound interest investment. This is connected to the constant e and the general formula for continuous compounding.
A Geometric Approach to e^(i*pi): Students use a limit definition of e, along with multiplication on the complex plane, to find the value of e^(i*pi).
The Logistic Function: In this activity students build a Sketchpad model of a population for which the growth is restrained by some factor. In the process, students explore the sensitivity of the long-term behavior to the initial size of the population and to the parameters that determine the growth.
The Taylor Series: In this activity students explore how adding terms to a Taylor series approximation increases the accuracy of the approximation.
The Sierpinski Gasket: In this activity students create various fractal designs (including the Sierpinski triangle and Mira, Julia, and Mandelbrot fractals) as strange attractors.
Barnsley's Fern: Students plot points using four pairs of iterated functions. By choosing randomly among the function pairs, they create a fractal Barnsley's Fern. | 677.169 | 1 |
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Investigating visual attention while solving college algebra problems
Johnson, Jennifer E.
This study utilizes eye-tracking technology as a tool to measure college algebra students' mathematical noticing as defined by Lobato and colleagues (2012). Research in many disciplines has used eye-tracking technology to investigate the differences in visual attention under the assumption that eye movements reflect a person's moment-to-moment cognitive processes. Motivated by the work done by Madsen and colleagues (2012) who found visual differences between those who correctly and incorrectly solve introductory college physics problems, we used eye-tracking to observe the visual attention difference between correct and incorrect solvers of college algebra problems. More specifically, we consider students' visual attention when presented tabular representations of linear functions. We found that in several of the problems analyzed, those who answered the problem correctly spend more time looking at relevant table values of the problem while those who answered the problem incorrectly spend more time looking at irrelevant table labels x, y, y = f(x) of the problem in comparison to the correct solvers. More significantly, we found a noteworthy group of students, who did not move beyond table labels, using these labels solely to solve the problem. Future analyses need to be done to expand on the differences between eye patterns rather than just focusing on dwell time in the relevant and irrelevant areas of a table. | 677.169 | 1 |
Guys, I am in need of help on algebraic signs, quadratic formula, parallel lines and cramer's rule. Since I am a beginner to Intermediate algebra, I really want to learn the basics of Pre Algebra completely. Can anyone recommend the best resource with which I can begin reading the fundamental principles? I have the final next week.
It seems like you are not the only one facing this problem. A friend of mine was in the same situation last month. That is when he came across this software known as Algebra Helper . It is by far the best and cheapest piece of software that can help you with problems on glencoe logarithm practice . It won't just find a solution for your problems but also give a step by step explanation of how it arrived at that solution.
Hello there. Algebra Helper is really fantastic! It's been weeks since I tried this software and it worked like magic! Math problems that I used to spend answering for hours just take me 4-5 minutes to answer now. Just enter the problem in the software and it will take care of the solving and the best thing is that it displays the whole solution so you don't have to figure out how did the software come to that answer.
I remember having often faced difficulties with trigonometry, perpendicular lines and matrices. A truly great piece of algebra program is Algebra Helper software. By simply typing in a problem homework a step by step solution would appear by a click on Solve. I have used it through many math classes – Algebra 2, Algebra 2 and College | 677.169 | 1 |
Recommended Book(s)
Reference Book(s)
Course Objectives
The principle aim of this course is to understand several important concepts in linear algebra, including systems of linear equations and their solutions; matrices and their properties; determinants and their properties; vector spaces; linear independence of vectors; subspaces, bases, and dimension of vector spaces; inner product spaces; linear transformations; and Eigen values and eigenvectors. These concepts are then implemented in a MATLAB to give them a broader view of the course.
Course Learning Outcomes (CLO)
CLO:1. Illustrate how to solve a system of linear equations that appears in circuit analysis, electromagnetic fields and waves, antenna theory, microwaves, etc. (Level: C2)
CLO:2. Interpret the vector equations and linear transformations which are used in image processing, Control theory, etc. (Level: C3)
CLO:3. Apply the basic knowledge of vector spaces, Eigen value and Eigen vectors which are help full in image processing, control theory, etc. (Level: C3)
CLO:4. Develop a solid understanding of the course by implementing the key concepts in MATLAB environment. (Level: P2)
Course Contents
System of Linear Equations and Matrices
Introduction to system of linear equations
Matrix form of system of Linear Equations
Gaussian Elimination method
Gauss-Jorden Method
Consistent and inconsistent systems
Homogeneous system of equations
Vector Equations
Introduction to vector in plane
Vector in RPn
Vector form of straight line
Linear Combinations
Geometrical interpretation of solution of Homogeneous and Non-homogeneous equations | 677.169 | 1 |
MAT 511 Fundamental Concepts of Mathematics Fall 2006
Syllabus and Schedule
Date
Topics
Reading
Homework
9/6
Introduction and Administrivia.
Inductive vs. Deductive reasoning. Brief historical overview of the
rise and importance of mathematical proof and logic. Review of
propositional logic and introduction to quantifiers.
Chapter 1 of the text.
None assigned.
9/13
Logic and Proofs.
Read all of chapter 1 in the text. Read Ch. 2 as preparation for
next week. | 677.169 | 1 |
print for over 75 years -- and continually updated to reflect the contemporary work world and the changing needs of technical/trades workers -- this book provides an accessible, comprehensive survey of all the practical mathematical skills required on the job in industry today. Using clear, uncomplicated explanations, an abundance of illustrations, and example problems drawn from the technical and trade professions, it helps readers gain competence and confidence in a broad range of mathematical problem-solving skills -- from addition of whole numbers to problems concerning threads and gearing. Features convenient-reference comprehensive tables and formulas in the back of the book.
Student Edition. Light wrinkling from liquid damage. Does not affect the
[...]
Student Fair | 677.169 | 1 |
Learn to write programs to solve linear algebraic problemsThe Second Edition of this popular textbook provides a highly accessible introduction to the numerical solution of linear algebraic problems. Readers gain a solid theoretical foundation for all the methods discussed in the text and learn to write FORTRAN90 and MATLAB(r) programs to solve problems. This new edition is enhanced with new material and pedagogical tools, reflecting the author's hands-on teaching experience, including:* A new chapter covering modern supercomputing and parallel programming* Fifty percent more examples and exercises that help clarify theory and demonstrate real-world applications* MATLAB(r) versions of all the FORTRAN90 programs* An appendix with answers to selected problemsThe book starts with basic definitions and results from linear algebra that are used as a foundation for later chapters. The following four chapters present and analyze direct and iterative methods for the solution of linear systems of equations, linear least-squares problems, linear eigenvalue problems, and linear programming problems. Next, a chapter is devoted to the fast Fourier transform, a topic not often covered by comparable texts. The final chapter features a practical introduction to writing computational linear algebra software to run on today's vector and parallel supercomputers.Highlighted are double-precision FORTRAN90 subroutines that solve the problems presented in the text. The subroutines are carefully documented and readable, allowing students to follow the program logic from start to finish. MATLAB(r) versions of the codes are listed in an appendix. Machine-readable copies of the FORTRAN90 and MATLAB(r) codes can be downloaded from the text's accompanying Web site.With its clear style and emphasis on problem solving, this is a superior textbook for upper-level undergraduates and graduate students.
Rezensionen ( 0 )
Every Friday we give gifts for the best reviews.
The winner is announced on the pages of ReadRate in social networks. | 677.169 | 1 |
Teaching of mathematics
J. of Online MathematicsProject Mathematics!Mathesis (L'Aquila)
A solid foundation of knowledge,
extending far beyond what is being
spoken of at the moment, is essential
to one's presentation. This foundation
is like the roots of a tree. You don't
see the roots, but they determine the
health of the tree.
Ralph de Laubenfels, 1995.
The math gene Deutsche Mathematik-Olympiade 1995Risorse in rete (Fardiconto)Pathways to school improvementWomen in mathematicsEnsuring equity and excellence in
mathematics. All students, regardless
of race, ethnic group, gender,
socioeconomic status, geographic
location, age, language, disability,
or prior mathematics achievement,
deserve equitable access to challen-
ging and meaningful mathematics
learning and achievement. This concept
has profound implications for teaching
and learning mathematics throughout
the school community.
Educators, researchers, and other
partners in education reform have
carefully articulated a new vision
of mathematics learning and curriculum
in the National Council of Teachers
of Mathematics' (NCTM's) Curriculum
and Evaluation Standards for School
Mathematics (1989).
The Internet provides educators with
access to many mathematics resources
beyond the boundaries of their class-
rooms and offers them opportunities to
integrate technology into mathematics
lessons.
Teaching Math. Appl.
Mathematics education, unlike mathematics
itself, is not an exact science; it is
much more empirical and inherently multi-
disciplinary. Its aims are not intellectual
closure but helping other human beings,
with all of the uncertainty and tentativeness
that it entails. It is a social science.
8838 Bass. | 677.169 | 1 |
Courses Numerical Linear Algebra or Modern Algebra
So I am working out a course schedule for my last two years of undergrad and have room for only one more math class but do not know which would be more beneficial. The two courses are Intro to Modern Algebra or Numerical Linear Algebra. I am working towards a bachelors degree in physics and plan to continue onto graduate school for physics or applied physics. Which one of these do you think would be more beneficial to take?
I took abstract algebra as it was then called as an undergrad physics/math major. Numerical linear algebra was not offered and computers were mainly mainframe and new at the time. Nevertheless, numerical linear algebra should be a lot more beneficial. I never used the abstract algebra for anything in physics.
Sure, I understood SU2 and SU3 underlying high energy physics had roots in group theory, and basic ideas of Lie algebra in QM used group theory and I got some benefit from that exposure. But Abstract algebra contains stuff like Sylow theorems, division rings, principle ideal domains, ideals, categories, etc, that never made their appearance in any depth at all which was covered in the math departments.
Numerical Linear algebra will allow you to program effectively should you use the computer to analyze data in your research (almost a sure thing) | 677.169 | 1 |
Intermediate Algebra
Browse related Subjects ...
Read More and online courses. As a result, they set out to create course materials that help todays students not only learn the mathematical concepts but also build life skills for future success. Understanding the time constraints for instructors, these authors have worked to integrate success strategies into both the print and digital materials, so that there is no sacrifice of time spent on the math. Furthermore, Andrea and Pauline have taken the time to write purposeful examples and exercises that are student-centered, relevant to todays students, and guide students to practice critical thinking skills. Intermediate Algebra and its supplemental materials, coupled with ALEKS or Connect Math Hosted by ALEKS, allow for both full-time and part-time instructors to teach more than just the math in any teaching environment without an overwhelming amount of preparation time or even classroom time.
Read Less
Fair. Noticeable wear with some damage to binding (repaired and intact), but still very usable. Interior is free fromFine. 0073384267 ANNOTATED INSTRUCTOR'S EDITION contains the COMPLETE STUDENT TEXT with some instructor comments or answersGood. 0073384267 Instructors edition, same content as the student but may have answers/notes for the professor. WILL NOT include student supplements. Great opportunity to save on this book. We ship daily! ! ! FOR QUICK DELIVERY PLEASE CHOOSE EXPEDITED SHIPP | 677.169 | 1 |
Category: Math & Science
Master all basic math formulas and solve problems easily What are the requirements? Students should have basic math knowledge like Number Systems. They need not know any formulas for taking this course. What am I going to get from this course? Master most of the important Math skillsSolve mathematical problems easily and quicklyKnow the formulas for calculating various quantitiesFind areas, circumference of figuresMaster concepts and solve problems of Fractions, Arithmetic and Geometric Sequences, Geometry, Coordinate Geometry and Trigonometry Continue reading Learn Math
Data science: Learn linear regression from scratch and build your own working program in Python for data analysis. What are the requirements? How to take a derivative using calculusBasic Python programming What am I going to get from this course? Derive and solve a linear regression model, and apply it appropriately to data science problemsProgram your own version of a linear regression model in Python Continue reading Deep Learning Prerequisites: Linear Regression in Python
Discover all of the universes unique mysteries with expert Neil deGrasse Tyson What are the requirements? No prior knowledge is required What am I going to get from this course? Learn about the mind-boggling fundamentals of matter and once-unexplainable scientific concepts.Investigate staggering ideas and elements of our universe such as quantum foam, dark matter, antimatter, dark energy, string theory, and how life developed from non-life.Consider the existence of multiple universes, what it would hypothetically be like to travel through a black hole, and mysteries science still has yet to uncover.By course end, you'll have a new appreciation for the complexity … Continue reading The Inexplicable Universe with Neil deGrasse Tyson
This workshop will teach you the fundamentals of statistics in order to give you a leg up at work or in school. What are the requirements? Knowledge of basic algebraMicrosoft Excel (recommended) What am I going to get from this course? By the end of this workshop you should be able to pass any introductory statistics courseThis workshop will teach you probability, sampling, regression, and decision analysis Continue reading Workshop in Probability and Statistics | 677.169 | 1 |
ISBN 13: 9780785435655
PRE-ALGEBRA SKILL TRACK SOFTWARE, SITE LICENSE | 677.169 | 1 |
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this file type before downloading and/or purchasing.
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Algebra 1 Performance Tasks on Distance/Calories (Common Core)
Part 1 - Students will use different versions of the D=RT formula to analyze a 3 city road trip.
Part 2 – Students will use equations/functions to describe the number calories a person should consume to maintain/lose weight. The formula includes inputs for weight, height, and age. Students will also convert from customary to metric units. Students will write equations and make conclusions based on their work.
I use this performance task (aka investigative task) for Algebra 1 Chapter 1. This is perfect if you are trying to prepare students for Common Core performance tasks or the PARCC, SBAC, AIR Tests. I usually have students complete these in groups (collaborative learning). All tasks have a key included.
The goal is to prepare students for the type of questions found on common core standardized assessments like the PARCC/Smart Balanced/AIR/STAAR
I will be creating similar products for each chapter and all will be included in my algebra bundle. If you want to save money and purchase the bundle, you will be able to receive all the new products as they are created. You will also get all my common core practice tests, midterms, and exams. | 677.169 | 1 |
Orbits of Difference Equations
COMMENTS:
Our teaching materials are designed to be part of the
long overdue revision of school and freshman mathematics. They start
with new aims from some genuinely unifying points of view.
In contrast to the verbally posed problems found in common
textbooks computer technology allows for visual communication. These
pictures and animations are a nonverbal invitation to ask relevant
questions and to look around for answers -- possibly making use of
sources such as 'Mathematica', 'Maple', Dictionaries,.... common
sense and friends.
The power of visual communication is used for an efficient
revitalising of geometric and analytic problem solving.
The rich concept of a 'curve' serves as a common focus for
isolated parts of school mathematics: Geometry, Algebra,
Trigonometry, Analytical Geometry, Calculus. Using computer graphics
and animation, geometrical methods, particularly so called obsolete
precalculus methods of the 17th century, will gain renewed
educational importance. The material on curves in Newton's Lucasian
Lectures on Algebra, or the problems in the Calculus textbooks of
Johann Bernoulli can be exploited using kinematic computer
representations like the ones on DEMODISK1. | 677.169 | 1 |
Math 481/581 Lecture 13: Maple & Mathematica
Introduction
Maple and mathematica are programs that are principally used
for doing symbolic mathematical calculations. If you want to
calculate the eigenvalues of a 4x4 matrix, get the roots
of a cubic polynomial, etc. then these are the programs for
you.
With suitable coaching, you can make these programs perform
fairly sophisticated analyses for you; however, you will
find that doing so often takes considerable skill.
The reason that this is the case is threefold. First, it is
fairly easy to come problems that you can do by hand that
these programs cannot do. Second, there exist problems for
which these programs actually return an incorrect
answer. Finally, there are "easy" problems for which you
know that there is a solution, but the program fails to
find it.
In other words, you have to be a little careful. Whenever
either of these programs gives you an answer, you should put
it to the test -- this may involve a bit of extra work, but it
could save you a lot of embarrasment. If the program returns
a "root" of a polynomial, you should plug the "root" back into
the polynomial and make sure that you get zero. Corresponding
techniques should be used for "integrals" of functions,
"solutions" of linear systems, and so on.
If you are interested in getting numerical solutions to
larger problems, you should probably have a look at something
like Matlab or IDL. These packages are optimized for numerical
operations (in terms of memory usage and speed), unlike the
symbolic packages. Also, the numerical packages tend to
document the numerical methods they employ. Symbolic packages
tend to "black box" such details; this is dangerous and evil.
The Basics
The following "tutorials" were created as worksheets in
maple and mathematica. The content is more or less derived
from the mathematica tutorial on the SWIG page (see link
below). The latest versions of these programs have the
ability to save your worksheet as HTML --- this is how
the following documents were generated: | 677.169 | 1 |
Teaching Secondary Mathematics as if the Planet Matters
Paperback | September 19, 2013
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about
¿This book moves us beyond a theoretical pondering of the issues and makes concrete suggestions for teachers and students for how things can be different in mathematics classrooms. This is long overdue.¿
Peter Gates, University of Nottingham
Teaching Mathematics as if the Planet Mattersexplores how Mathematics teachers can develop approaches to curriculum and learning which help students understand the nature of the contemporary world. It sets out a model for teaching and learning that allows teachers to examine existing approaches to teaching and draw upon the insights of mathematics as a discipline to help students relate classroom mathematics to global issues such as climate change, the economy, food supplies, biodiversity, human rights, and social justice.
Including practical examples, suggestions for teaching activities and detailed further reading sections, the book covers:
the mathematics of description in the measuring, recording and statistical analysis that informs our knowledge of climate change, consumption and sustainability;
the mathematics of prediction in the modelling used by governments, scientists and businesses to plan roads, power stations and food supplies and their effects;
the mathematics of communication in the news reports, blogs and environmental campaigns, incomplete without graphs, charts and statistics.
The true worth of a school subject is revealed in how far it can account for and respond to the major issues of the time. The issue of the environment cuts across subject boundaries and requires an interdisciplinary response. Mathematics teachers are part of that response and they have a crucial role in helping students to respond to environmental issues and representations.
About The Author
Alf Colesis Senior Lecturer in Education at the University of Bristol, UK.Richard Barwellis Professor of Education at the University of Ottawa, Canada.Tony Cotton, now retired, was Associate Dean of the Carnegie Faculty of Sport and Education at Leeds Metropolitan University, UK.Jan Winter, now retired, wasSenior Lecturer in Mathematic 1. A Critical Stance on Global Issues 1. The Role of Mathematics in Shaping our World 2. The Ecomony 3. Climate Change 4. Food 5. Biodiversity 6. Towards a Mathematics for Human Rights and Social Justice Section 2. Into the Classroom as if the Planet Matters 7. Critical Mathematics Education ¿ from theory to practice 8. Starting from Statistics 9. Starting from Algebra 10. Starting from Number 11. Starting from Geometry 12. Starting from Probability | 677.169 | 1 |
ACTUARIAL EXAMINATION PREPARATION
ACTUARIAL EXAMINATION PREPARATION
2017 Fall Term
1 Units
Mathematics 449
This course is designed to prepare students for Exam FM/2, the second acturial exam which tests students' knowledge and understanding of the fundamental concepts of financial mathematics. Derivatives are introduced, interest theory is reviewed, and sample questions from previous exams and practice exams from other sources are discussed.
Other Requirements: PREREQ: MATH 346
Class Schedule
There are no sections offered for this course and term that meet your criteria. | 677.169 | 1 |
9780131953338
01319533Unique and enthusiastic in its approach, Lehmann's book is a rich combination of important skills, concepts, and applications. This book captivates readers'interestunderstanding as they investigate mathematics with graphing calculator and pencil and paper activities.TopicsFor individuals interested in deepening their understanding of algebra. | 677.169 | 1 |
Category Archives: machine learning the hard way !
It has been 3 years since I have steered my interests towards Machine Learning. I had just graduated from college with a Bachelor of Engineering in Electronics and Communication Engineering. Which is, other way of saying that I was:
a toddler in programming.
little / no knowledge of algorithms.
studied engineering math, but it was rusty.
no knowledge of modern optimization.
zero knowledge of statistical inference.
I think, most of it is true for many engineering graduates (especially, in India !). Unless, you studied mathematics and computing for undergrad.
Lucky for me, I had a great mentor and lot of online materials on these topics. This post will list many such materials I found useful, while I was learning it the hard way !
All the courses that I'm listing below have homework assignments. Make sure you work through each one of them.
1. Learn Python
If you are new to programming, I recommend that you learn python. It's an easy language to learn and lot of courses that I'll suggest in this post use python in their assignments. You need to be able to get things done, not just learn the syntax .
Here are few excellent resources to learn python:
Google's Python Class – This is a short course. But teaches you all you need to know to code up something quick.
Every Machine Learning algorithm requires optimization. Foundation for which is a solid knowledge of Multivariate Calculus and Linear Algebra. I love this course, if you like Math, I'm sure you will too !
If you have not taken any calculus before, then you may want to consider taking Calculus One.
3. Learn / Brush up Linear Algebra
We all know how to multiply matrices, take inverses and calculate determinants. To understand Machine Learning algorithms, that's not enough ! You need sound understanding of geometric interpretations of these operations. Prof. Gilbert Strang lectures are an excellent resource to learn Linear Algebra the right way.
It is vital to understand probability theory well, to understand why any machine learning algorithms work ! I haven't taken this version of the course. But the contents of the course below look very relevant.
Just with the skills you have learnt so far, you may be able to land a handsome paying job with the sexy title "Data Scientist" ! You can impress your cocktail party friends!
But, you have a long way to go ! You are nowhere near calling yourself "an expert" in Machine Learning. You won't be able to pick a paper from ICML / NIPS conference and understand it !
If you want to separate yourself from the crowd ! If you want to be able to understand, implement and may be some day suggest an improvement to advances in Machine Learning read my 2nd post on the same topic ! | 677.169 | 1 |
B.F., Vermont
Teachers used to pick on me because I didn't do my homework, but now the Algebrator does my homework for me, and the funny thing is that I actually understand where those results came from. Joanne Ball, TX
The way this tool works, the step-by-step approach it provides to complicated equations it makes learning enjoyable. Great work! C.B., Oklahoma | 677.169 | 1 |
Prime Obsession taught us not to be afraid to put the math in a math book. Unknown Quantity heeds the lesson well. So grab your graphing calculators, slip out the slide rules, and buckle up! John Derbyshire is introducing us to algebra through the ages -- and it promises to be just what his die-hard fans have been waiting for. "Here is the story of algebra." With this deceptively simple introduction, we begin our journey. Flanked by formulae, shadowed by roots and radicals, escorted by an expert who navigates unerringly on our behalf, we are guaranteed safe passage through even the most treacherous mathematical terrain. Our first encounter with algebraic arithmetic takes us back 38 As we travel through the ages, it becomes apparent that the invention of algebra was more than the start of a specific discipline of mathematics -- Written
Descripción Atlantic, London, 2007. Cloth. Estado de conservación: New. Estado de la sobrecubierta: New. First British Edition. In this elegant and engaging book, the author of Prime Obsession gives form to the beauty and mystery of that most abstract of mathematical disciplines, algebra. Derbyshire brings to life the extraordinary historical characters who, through the centuries and around the world, played a role in its genesis: Diophantus, the ancient father of algebra; the dazzling and tragic Hypatia, perhaps the only mathematician in history to be skinned alive by an angry mob; and the dashing, romantic Evariste Galois, who developed algebra to higher levels of abstraction before being killed, at age 20, in a pistol duel. Nº de ref. de la librería 014659 | 677.169 | 1 |
HS Subjects/Courses
High School – English Language Arts
English IThe English I course provides a foundational study of literary genres (novels, short stories, poetry, drama, literary nonfiction). It should include influential U.S. documents and one Shakespearean play.
English II II introduces literary global perspectives focusing on literature from the Americas (Caribbean, Central, South, and North), Africa, Eastern Europe, Asia, Oceania, and the Middle East. Influential U.S. documents and a Shakespearean play should be included.
English III III is an in-depth study of U.S. literature and U.S. literary nonfiction especially foundational works and documents from the 17th century through the early 20th century. At least one Shakespearean play should be included.
English IV IV completes the global perspective initiated in English II. Though its focus is on European (Western, Southern, Northern) literature, this course includes important U.S. documents and literature (texts influenced by European philosophy or action). At least one Shakespearean play should be included.
High School – Math
Algebra I
Algebra 1 continues the study of algebraic concepts. It includes operations with polynomials and matrices, creation and application of linear functions and relations, algebraic representations of geometric relationships, and an introduction to nonlinear functions. Students will be expected to describe and translate among graphic, algebraic, numeric, tabular, and verbal representations of relations and use those representations to solve problems. Appropriate technology, from manipulatives to calculators and application software, should be used regularly for instruction and assessment.
Geometry
Geometry continues students' study of geometric concepts building upon middle school topics. Students will move from an inductive approach to deductive methods of proof in their study of two- and three-dimensional geometric figures. Reasoning skills will be emphasized and students will broaden their use of the coordinate plane. Appropriate technology, from manipulatives to calculators and graphics software, should be used regularly for instruction and assessment.
Algebra II
Algebra 2 continues students' study of advanced algebraic concepts including functions, polynomials, rational expressions, systems of functions and inequalities, and matrices. Students will be expected to describe and translate among graphic, algebraic, numeric, tabular, and verbal representations of relations and use those representations to solve problems. Emphasis should be placed on practical applications and modeling. Appropriate technology, from manipulatives to calculators and application software, should be used regularly for instruction and assessment.
Pre-Calculus
Pre-Calculus provides students an honors-level study of trigonometry, advanced functions, analytic geometry, and data analysis in preparation for calculus. Applications and modelling should be included throughout the course of study. Appropriate technology, from manipulatives to calculators and application software, should be used regularly for instruction and assessment.
High School – Science
Physical Science
The Physical Science curriculum is designed to continue the investigation of the physical sciences begun in earlier grades. The Physical Science course will build a rich knowledge base to provide a foundation for the continued study of science. The investigations should be approached in both a qualitative and quantitative manner in keeping with the developing mathematical skills of the students. The unifying concepts and program strands forces and motion, energy and its conservation, electricity and magnetism, the structure and properties of matter, the regularities in chemistry.
Biology
Learners will study biological systems. The strands and unifying concepts provide a context for teaching content and process skill goals. Instruction should focus on the following unifying concepts: Systems, Order and Organization, Evidence, Models, and Explanation, Constancy, Change, and Measurement, Evolution and Equilibrium, Form and Function.
Students will cover the following topics: scientific inquiry, the physical, chemical and cellular basis of life, continuity of life and the changes of organisms over time, the unity and diversity of life and the ecological relationships among organisms.
Earth Science
The Earth/Environmental science curriculum focuses on the function of Earth's systems. Emphasis is placed on matter, energy, plate tectonics, environmental awareness, materials availability, and the cycles that circulate energy and material through the earth system. Learners will study natural and technological systems. The program strands and unifying concepts lithospheric materials, tectonic process, human and environmental impacts of natural and human-induced changes in the lithosphere, the origin and evolution of the earth system, the hydrosphere and its interactions and influences on the lithosphere, the atmosphere and environmental quality, the dynamics and composition of the atmosphere and its local and global processes influencing climate and air quality, the earth in the solar system and its position in the universe.
High School – Social Studies
World History
World History at the ninth grade level is a survey course that gives students the opportunity to explore recurring themes of human experience common to civilizations around the globe from ancient to contemporary times. An historical approach will be at the center of the course. The application of the themes of geography and an analysis of the cultural traits of civilizations will help students understand how people shape their world and how their world shapes them. As students examine the historical roots of significant events, ideas, movements, and phenomena, they encounter the contributions and patterns of living in civilizations around the world. Students broaden their historical perspectives as they explore ways societies have dealt with continuity and change, exemplified by issues such as war and peace, internal stability and strife, and the development of institutions. To become informed citizens, students require knowledge of the civilizations that have shaped the development of the United States. World History provides the foundation that enables students to acquire this knowledge which will be used in the study of Civics and Economics and United States History.
Civics and Economics
Through the study of Civics and Economics, students will acquire the skills and knowledge necessary to become responsible and effective citizens in an interdependent world. Students will need a practical understanding of these systems of civics and economics that affect their lives as consumers and citizens. Furthermore, this course serves as a foundation for United States History. It is recommended that this tenth grades course, Civics and Economics, directly precede the eleventh grade United States History survey course to maintain continuity and build historical perspective. As informed decision makers, students will apply acquired knowledge to real life experiences. When studying the legal and political systems, students will become aware of their rights and responsibilities and put this information into practice. The economic, legal, and political systems are balanced for presentation and, like other social studies subjects, this course lends itself to interdisciplinary teaching. The goals and objectives are drawn from disciplines of political science, history, economics, geography, and jurisprudence.
U.S. History
The study of United States History in the eleventh grade is designed as a survey course and a continuation of the Civics and Economics curriculum. After the study of Civics and Economics, this survey course will begin with the national period and the administration of George Washington. Throughout the competency goals, there will be some overlap of time periods to allow for teacher flexibility and to address the complexity of the issues and events. The overall curriculum continues to current times. The focus of this course provides students with a framework for studying political, social, economic, and cultural issues, and for analyzing the impact these issues have had on American society. This course goes beyond memorization of isolated facts to the development of higher level thinking skills, encouraging students to make historical assessments and evaluations.
High School – Foreign Languages
French and Spanish I
This course is an introduction to the study of the target language and its culture. Students perform the most basic functions of the language and become familiar with some elements of its culture. The emphasis is placed on the development of the four skills of listening, speaking, reading, and writing within a given context extending outside of the classroom setting when possible. The context focuses on the students' lives and experiences and includes an exposure to everyday customs and lifestyles. Grammar is integrated throughout the course and is selected according to the language conventions (functions).
A general introduction to the culture, its products (e.g., literature, laws, foods, games,) perspectives (e.g., attitudes, values, beliefs,) and practices (patterns of social interaction) is integrated throughout the course. Students acquire some insight into how languages and cultures work by comparing the target language and culture(s) to their own. Integration of other disciplines is on-going throughout the course.
French and Spanish II
Students enrolled in this course have either successfully completed the level I course at the high school or the middle school or have placed out of level I due to previous language study at the elementary and/or middle grades.
This course provides students with opportunities to continue the development of their listening, speaking, reading, and writing skills. Students participate in simple conversational situations by combining and recombining learned elements of the language orally and in writing. They are able to satisfy basic survival needs and interact on issues of everyday life in the present time and past time inside and outside of the classroom setting.
They compose related sentences, which narrate, describe, compare, summarize familiar topics from the target culture. Focus is placed on understanding main ideas. They develop a better understanding of the similarities and differences between cultures and languages and they examine the influence of the beliefs and values on the target culture(s). Integration of other disciplines is on-going throughout the course.
Physical Education and Healthful Living
Students will cover the following topics: apply competent motor skills and movement patterns needed to perform a variety of physical activities ; understand concepts, principles, strategies, and tactics that apply to the learning and performance of movement; understand the importance of achieving and maintaining a health-enhancing level of physical fitness; use behavioral strategies that are responsible and enhance respect of self and others and value activity. | 677.169 | 1 |
MAT 0221 - Foundations of Algebra
Credits:3This beginning course in algebra provides a foundation for further study of mathematics as well as for course work in many technical and scientific fields. Topics include algebraic laws, polynomials, exponents, linear equations, and factoring. Basic math skills are recommended. Credits earned in this course do not apply to the associate degree. | 677.169 | 1 |
Pages
Wednesday, May 22, 2013
Beginning and Intermediate Algebra 3rd Edition, Miller
Beginning and Intermediate Algebra 3rd Edition PDF Download Ebook. Julie Miller, Molly O'Neill and Nancy Hyde offer an enlightened approach grounded in the fundamentals of classroom experience. The practice of many instructors in the classroom is to present examples and have their students solve similar problems. This is realized through the Skill Practice Exercises that directly follow the examples in the textbook.
Throughout the text, the authors have integrated many Study Tips and Avoiding Mistakes hints, which are reflective of the comments and instruction presented to students in the classroom. In this way, the text communicates to students the very points their instructors are likely to make during lecture, and this helps to reinforce the concepts and provide instruction that leads students to mastery and success.
The authors included in this edition Problem-Recognition Exercises, that many instructors will likely identify to be similar to worksheets they have personally developed for distribution to students. The intent of the Problem-Recognition Exercises is to help students overcome what is sometimes a natural inclination toward applying problem-solving algorithms that may not always be appropriate. In addition, the exercise sets have been revised to include even more core exercises than were present in the previous edition.
This permits instructors to choose from a wealth of problems, allowing ample opportunity for students to practice what they learn in lecture to hone their skills and develop the knowledge they need to make a successful transition into College Algebra. In this way, the book perfectly complements any learning platform, whether traditional lecture or distance-learning; its instruction is so reflective of what comes from lecture, that students will feel as comfortable outside of class as they do inside class with their instructor.
For even more support, students have access to a wealth of supplements, including McGraw-Hill's online homework management system, MathZone. Worked Examples provide an "easy-to understand" approach, clearly guiding each student through a step-by-step approach to master each practice exercise for better comprehension.
TIPs offer students extra cautious direction to help improve understanding through hints and further insight. Avoiding Mistakes boxes alert students to common errors and provide practical ways to avoid them. Both of these learning aids will help students get better results by showing how to work through a problem using a clearly defined step-by-step methodology that has been class tested and student approved. | 677.169 | 1 |
Multimedia MathPro 4 Student Version (for Miami Dade Only)
Description
Angel's text is one that students can read, understand, and enjoy. This edition places a stronger emphasis on problem-solving, incorporating it as a theme throughout the text. Angel's solid exercise sets have been expanded to include new Conceptual/Writing Exercises, Practice the Skills Exercises, Problem Solving Exercises, and Group Activities. 4-color hardback text w/complete text-specific instructor and student print/media supplement package AMATYC/NCTM Standards of Content and Pedagogy integrated in preview and Perspective Chapter Openers, Graded Exercise Sets, Real-World Applications, Writing Exercises, Group Activity/Challenge problems and Calculator Corners Boxes Many step-by-step worked-out examples provide students with detailed explanation throughout the sections Helpful Hints, Common Student Error Boxes, Chapter Summaries and Practice Tests included in each chapter help students study math and review for tests Cumulative Reviews are included in every other chapter and a unique Section 1.1 - Study Skills for Success in Mathematics, preps students with a study skills discussion and exercise set.show more | 677.169 | 1 |
Write clearly on 8.5" x 11" paper. You may write in
either pencil or pen (though I highly recommend pencil).
If you use ink that bleeds through, please use only one side
of the paper. If you use a spiral notebook, tear off
those annoying little tabs (failure to do so will result in
a deduction of 10% of the total points possible for the
assignment).
Work in NEAT column(s), at most 2 per side—this is not a
contest to see how much you can fit on one piece of
paper. Leave at least one line between problems.
Always write the problem number and enough of the statement
of the problem to know what is being solved. This will
aid you in studying for exams.
If the problem involves several steps, either circle, box, or
highlight your final answer. The grader may deduct
points if he/she doesn't know where your problem ends.
Show your work correctly and clearly. No one should
have to squint at, or decipher what you have written.
Not only will the grader have to read your assignments, you
will have to study from them. If you make a mistake,
erase it completely or cross it out neatly. Note: if the
grader cannot read your homework she/he will not grade it and
will give you no credit for the assignment.
If the problem involves a graph or drawing, sketch it neatly
and label appropriately. Graphs should be big enough so
that the graph and the labels are clearly understood.
Feel free to tape or glue graphs/drawings into your homework
(say if you use graph paper), or attach graphs/drawings at the
end of your assignment with the reference clearly stated in
the appropriate problem.
"Explain" means one or two sentences. All will be
graded for grammar and spelling.
Staple all pages together. I will not bring a stapler
to class; it is your responsibility to have your homework
stapled. Failure to staple homework may result in a
deduction of up to 20% of the total points possible for the
assignment.
Please print your name, and the HW number and/or sections due
at the top right corner of the top sheet. Do not fold
your homework.
You should consider the problems I assign to be the absolute
minimum work given to help you grasp the material. You
should do as many problems as needed so you feel comfortable
with the material. You may ask me about any problem,
whether it is assigned or not.
It might be a good idea to work out some of the problems on
scratch paper as a "rough draft," and then re-write a neat
final version. That way if you get stuck on a problem in
the middle, you don't have to leave a blank space for it and
then run out of room when you go back to finish the problem. | 677.169 | 1 |
Transcription
1 Content Area: Mathematics Grade Level Expectations: High School Standard: Number Sense, Properties, and Operations Understand the structure and properties of our number system. At their most basic level numbers are abstract symbols that represent real-world quantities 1. The complex number system includes real numbers and imaginary numbers a. Show that between any two rational numbers there are an infinite number of rational numbers, and that between any two irrational numbers there are also an infinite number of irrational numbers (DOK 1-2) b. Express the square root of a negative number using imaginary numbers (DOK 1) SE/TE: 11-17, 41-47, , , , SE/TE: , 265 Are fluent with basic numerical and symbolic facts and algorithms, and are able to select and use appropriate (mental math, paper and pencil, and technology) methods based on an understanding of their efficiency, precision, and transparency 2. Formulate, represent, and use algorithms with real numbers flexibly, accurately, and efficiently a. Use appropriate computation methods that encompass estimation and calculation (DOK 2-3) b. Use technology to perform operations (addition, subtraction, multiplication, and division) on numbers written in scientific notation (DOK 1-2) c. Describe factors affecting take-home pay and calculate the impact (PFL) (DOK 2-3) d. Design and use a budget, including income (net take-home pay) and expenses (mortgage, car loans, and living expenses) to demonstrate how living within your means is essential for a secure financial future (PFL) (DOK 2-4) SE/TE: 11-17, , , , Students perform computations with numbers in scientific notation in Prentice Hall Algebra 1. SE/TE: 18, 23, 576, 716 SE/TE: 18-19, 23, 53, 187, 576, 579, 599 1
2 Recognize and make sense of the many ways that variability, chance, and randomness appear in a variety of contexts 3. Systematic counting techniques are used to describe and solve problems a. Use combinatorics (Fundamental Counting Principle, permutations and combinations) to solve problems in real-world contexts (DOK 1-2) SE/TE: Content Area: Mathematics Grade Level Expectations: High School Standard: Patterns, Functions, and Algebraic Structures Make sound predictions and generalizations based on patterns and relationships that arise from numbers, shapes, symbols, and data 1. Functions model situations where one quantity determines another and can be represented algebraically, graphically, and using tables a. Determine* when a relation is a function using a table, a graph, or an equation (DOK 1-2) b. Demonstrate the relationship between all representations of linear functions using point-slope, slope-intercept, and standard form of a line (DOK 1-2) c. Represent* linear, quadratic, absolute value, power, exponential, logarithmic, rational, trigonometric (sine and cosine), and step functions in a table, graph, and equation and convert from one representation to another (DOK 1-3) d. Determine the inverse (expressed graphically or in tabular form) of a function from a graph or table (DOK 1-2) e. Categorize sequences as arithmetic, geometric, or neither and develop formulas for the general terms related to arithmetic and geometric sequences (DOK 1-3) SE/TE: 60-67, 68-73, 74-80, 81-88, 92-98, , , , , , , , , , SE/TE: 68-73, 74-80, 81-88, 92-98, , SE/TE: 60-67, 68-73, 74-80, 81-88, 92-98, , , , , , , , , , SE/TE: , 413, , 508, , 922 SE/TE: , 578, , , 594,
6 Communicate effective logical arguments using mathematical justification and proof. Mathematical argumentation involves making and testing conjectures, drawing valid conclusions, and justifying thinking 2. The design of an experiment or sample survey is of critical importance to analyzing the data and drawing conclusions a. Identify the characteristics of a welldesigned and well-conducted survey (DOK 1-2) b. Identify the characteristics of a welldesigned and well-conducted experiment (DOK 1-2) c. Differentiate between the inferences that can be drawn in experiments versus observational studies (DOK 1-3) SE/TE: SE/TE: , 725, 728 SE/TE: 719 Solve problems and make decisions that depend on understanding, explaining, and quantifying the variability in data 3. Visual displays and summary statistics condense the information in data sets into usable knowledge a. Identify and choose appropriate ways to summarize numerical or categorical data using tables, graphical displays, and numerical summary statistics (describing shape, center and spread) and accounting for outliers when appropriate (DOK 1-3) b. Define and explain how sampling distributions (developed through simulation) are used to describe the sample-to-sample variability of sample statistics (DOK 1-2) c. Describe the relationship between two categorical variables using percents (DOK 1-2) d. When the relationship between two numerical variables is reasonably linear, apply* the least-squares criterion for line fitting, use Pearson's correlation coefficient as a measure of strength, and interpret the slope and y-intercept in the context of the problem (DOK 1-3) SE/TE: , , , 724, , , SE/TE: , 724 SE/TE: 692, SE/TE:
7 Recognize and make sense of the many ways that variability, chance, and randomness appear in a variety of contexts 4. Randomness is the foundation for using statistics to draw conclusions when testing a claim or estimating plausible values for a population characteristic a. Define and explain the meaning of significance (both practical and statistical) (DOK 1-2) b. Explain the role of p-values in determining statistical significance (DOK 1-2) c. Determine the margin of error associated with an estimate of a population characteristic (DOK 1-2) In Prentice Hall Prentice Hall Algebra 2, students use z-scores to transform normal distributions into standard normal distributions and approximate binomial distributions. SE/TE: In Prentice Hall Prentice Hall Algebra 2, students use z-scores to transform normal distributions into standard normal distributions and approximate binomial distributions. SE/TE: SE/TE: Recognize and make sense of the many ways that variability, chance, and randomness appear in a variety of contexts 5. Probability models outcomes for situations in which there is inherent randomness, quantifying the degree of certainty in terms of relative frequency of occurrence a. Develop* simulations that demonstrate probability as a long-run relative frequency (DOK 2-3) b. Apply and solve problems using the concepts of independence and conditional probability (DOK 1-3) c. Apply and solve problems using the concept of mutually exclusive properties when combining probabilities (DOK 1-3) d. Evaluate* and interpret probabilities using a normal distribution (DOK 1-3) e. Find* and interpret the expected value and standard deviation of a discrete random variable X (DOK 1-3) SE/TE: 682, 685, SE/TE: , SE/TE: SE/TE: , SE/TE: , 724 7
10 d. Using construction tools, including technology, make conjectures about relationships among properties of shapes in the plane including those formed through transformation. Justify these conjectures using two-column proofs, paragraph proofs, flow charts, and/or illustrations (DOK 2-3) Students use construction tools, including compass and straightedge, paper folding, and computer technology, in Prentice Hall Geometry. Use critical thinking to recognize problematic aspects of situations, create mathematical models, and present and defend solutions 4. Right triangles are central to geometry and its applications a. Apply right triangle trigonometry (sine, cosine, and tangent) to find indirect measures of lengths and angles (DOK 1-2) b. Apply the Pythagorean theorem and its converse to solve real-world problems (DOK 1-2) c. Determine the midpoint of a line segment and the distance between two points in the Cartesian coordinate plane (DOK 1-2) Right triangle trigonometry is applied extensively in Prentice Hall Geometry. SE/TE: 879, The Pythagorean Theorem is applied extensively in Prentice Hall Geometry. SE/TE: 379, 411, 640, 801, 827, 898 The midpoint and distance formulas are used more extensively in Prentice Hall Algebra 1 and Prentice Hall Geometry. SE/TE:
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* Students who scored a Level 3 or above on the Florida Assessment Test Math Florida Standards (FSA-MAFS) are strongly encouraged to make Advanced Placement and/or dual enrollment courses their first choices
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Pennsylvania System of School Assessment The Assessment Anchors, as defined by the Eligible Content, are organized into cohesive blueprints, each structured with a common labeling system that can be read
PowerTeaching i3: Algebra I Mathematics Alignment to the Common Core State Standards for Mathematics Standards for Mathematical Practice and Standards for Mathematical Content for Algebra I Key Ideas and
MATHEMATICS: THE LEVEL DESCRIPTIONS In mathematics, there are four attainment targets: using and applying mathematics; number and algebra; shape, space and measures, and handling data. Attainment target
A Correlation of Pearson Texas Geometry Digital, 2015 To the Texas Essential Knowledge and Skills (TEKS) for Geometry, High School, and the Texas English Language Proficiency Standards (ELPS) Correlations
6-7 Blueprint V.5.7.6 The Smarter Balanced Interim Assessment Blocks (IABs) are one of two distinct types of interim assessments being made available by the Consortium; the other type is the Interim Comprehensive
COURSE OVERVIEW The geometry course is centered on the beliefs that The ability to construct a valid argument is the basis of logical communication, in both mathematics and the real-world. There is a need
A Correlation of Prentice Hall Mathematics Courses 1-3 Common Core Edition 2013 to the Topics & Lessons of Pearson A Correlation of Courses 1, 2 and 3, Common Core Introduction This document demonstrates
Unit 1 Topic: Solving Linear Equations N-Q.1. Reason quantitatively and use units to solve problems. Use units as a way to understand problems and to guide the solution of multi-step problems; choose and
PROCESS STANDARDS To help New Mexico students achieve the Content Standards enumerated below, teachers are encouraged to base instruction on the following Process Standards: Problem Solving Build new mathematical
Infinite Algebra 1 Kuta Software LLC Common Core Alignment Software version 2.05 Last revised July 2015 Infinite Algebra 1 supports the teaching of the Common Core State Standards listed below. High School
High School Algebra 1 Common Core Standards & Learning Targets Unit 1: Relationships between Quantities and Reasoning with Equations CCS Standards: Quantities N-Q.1. Use units as a way to understand problems | 677.169 | 1 |
STAGE 4: AGENTLE
SLOPE
In Stage 3 we learned the concept and definition of limit. We have become good at guessing limits on the basis of numerical and graphical data. In this stage we will learn to compute limits exactly using algebra and properties of the Field Guide functions.
In many cases, the limit of a function at a point coincides with the value of the function at that point. This property is called continuity. Continuity is used in computing limits, but it is also the property
needed to guarantee the existence of solutions to equations and to maximize or minimize quantities such as profits, volume, or times.
The related ideas of the limit and of continuity will complete our climb to the beginning of Differential Calculus proper. Understanding and computing limits is prerequisite to understanding and computing derivatives, while continuity lurks in almost all of the problems which differential Calculus is designed to solve. | 677.169 | 1 |
SOAR 2000 Mathematical Sciences Summer Camp
SummerOpportunityinAppliedResearch
Teacher
Recommendation
Form
The
ideal SOAR participant is a bright, self-motivated student who has a
strong interest in Mathematical Sciences and has the maturity necessary to
benefit from learning in a university-style environment.Please explain why you feel this student is a good candidate
for SOAR, by addressing each of the following areas:
Exceptional mathematical
or analytical skills:
Maturity and ability to
work independently and as a team member:
Good communication
skills and leadership qualities:
Other skills (e.g.
Computer science):
(Note:
If you are not the student's teacher in that area, please have that teacher
comment here, including their signature.) | 677.169 | 1 |
Linear algebra is a branch of mathematics which deals with the study of linear sets of equations and their transformation properties. It allows the analysis of rotations in space, least squares fitting, solution of coupled differential equations, determination of a circle passing through three given points, as well as many other problems in mathematics, physics, and engineering. Linear algebra technique is used in analytic geometry, engineering, physics, natural sciences, computer science, and the social sciences.
Topics of Linear Algebra
1. Linear equations
2. Matrices
3. Matrix decompositions
4. Relations
5. Computations
6. Vectors
7. Vector spaces
Applications of Linear Algebra
Elimination Theory
Genetics
Geometry
Graph theory
Heat distribution
Image compression
Linear Programming
Networks
Sociology
The Fibonacci numbers
Solution of linear systems
Least-squares best fit line
Fourier series expansion
Quantum mechanics
Abstract Thinking
Chemistry
Coding theory
Coupled oscillations
Cryptography
Economics, and research labs of multinational companies. | 677.169 | 1 |
I started study of Mathematics(9 Jan 2008). The conceptual portion is very limited in TMH book. But the first problem in the examples itself is complicated. Every problem thereon is a complicated problem.
In Mathematics and Physics, the conceptual portion is going to be limited but the problems are going to be complicated. One has to sit down and do all the problems in examples and exercises to develop the sharp brain that can discover the structure in the problem given in the examination.
Matrices as a rectangular array of real numbers, equality of matrices, addition, multiplication by a scalar and product of matrices, transpose of a matrix, inverse of a square matrix of order up to three, properties of these matrix operations, diagonal, symmetric and skew-symmetric matrices and their properties, solutions of simultaneous linear equations in two or three variables. ------------------
Determin ---------
Let (x,y) be such that Sin‾¹(ax) + Cos‾¹(y)+Cos‾¹(bxy) = π/2 Match the statements in Column I with statements in Column II and indicate your answer by darkening the appropriate bubbles in the 4 × 4 matrix given in the ORS------------ JEE Question
Tangents are drawn from the point (17, 7) to the circle x^2 + y^2 = 169.
Statement - 1 The tangents are mutually perpendicular.
Because
Statement - 2 The locus of the points from which mutually perpendicular tangents can be drawn to the given circle is x^2 + y^2 = 338 -------------------. -----------------------
definite integrals and their properties, application of the Fundamental Theorem of Integral Calculus. Integration by parts, integration by the methods of substitution and partial fractions, application of definite integrals to the determination of areas involving simple curves. ------------------- JEE question If f″(x) = − f(x) and g(x) = f′(x) and F(x) = [f(x/2)]^2 + [g(x/2)]^2 and given that F(5) = 5 then F(10) is equal to geometry
Two dimensions: Cartesian coordinates, distance between two points, section formulae, shift of origin Locus Problems.
Three dimensions: Direction cosines and direction ratios, equation of a straight line in space, equation of a plane, distance of a point from a plane.
Differential calculus
Limit and continuity of a function, limit and continuity of the sum, difference, product and quotient of two functions, l applications of Rolle's Theorem and Lagrange's Mean Value Theorem.
Integral calculus
Integration as the inverse process of differentiation, indefinite integrals of standard functions, definite integrals and their properties, application of the Fundamental Theorem of Integral Calculus. Integration by parts, integration by the methods of substitution and partial fractions, application of definite integrals to the determination of areas involving simple curves.
Wednesday, May 16, 2007
In the physics of book of H C Verma, in the second chapter, there is a brief explanation of differentiation and integration. I explained this to my daughter, and she was able to read all the chapters in the physics book with this simple explanation of the concepts of differentiation and integration. | 677.169 | 1 |
Algebra 2 Teachers
Course Description
Recommended: C or better in Geometry with teacher recommendation.
This course expands and reviews the mathematical content of Algebra 1 and Geometry. Emphasis is placed on abstract thinking skills, the function concept including domain and range, extension from the real to the complex number system, and the algebraic solution of problems in various content areas. Polynomial, logarithmic, exponential, rational, and conic functions and relations comprise the core material through which equations and graphs are studied and applied. Additional topics include combinatorics, probability, basic statistics, sequences, and series. Calculators are used to aid in the solution of problems and in making estimates for realistic solutions | 677.169 | 1 |
The Second Unit to help people pass their High School Equivalency Math test (GED, TASC, HiSET)
In this course specifically, we will be discussing Word Problem Terminology and Key Words. The course is broken up into individual lessons on Addition Word Problems, Subtraction Word Problems, Multiplication Word Problems, and Division Word Problems | 677.169 | 1 |
Overview:
This engaging and fun Grade 9 Academic (Advanced) math video-course covers all the main concepts per the curricula commonly taught both in Ontario and throughout North America for 9th grade math. It even expands some topics into 10th grade.
+
This 30 lesson course is the equivalent of a semester long course that a student would take in high school. Each lesson includes a review exercise and a lesson quiz. Each unit concludes with a unit assessment.
+ | 677.169 | 1 |
I propose here ideas teachers need to know and pay attention to when teaching mathematical proofs and how to prove. A. What is a (mathematical) proof? I define proof as a relational network of claims (propositions and conclusions), substantiation (established knowledge that makes the claim legitimate) and appropriate connectives so sequenced to justify why the conclusion is a…
Whether a mathematical notation is a variable, parameter, or constant depends on what you mean by it. If you intend to represent the value of a quantity whose measure varies within a situation, then you are using that notation as a variable. If you intend to represent the value of a quantity whose measure is the…
Most Grade 10 syllabus do not yet include the concept and calculation of derivative. At this level, the study of function which started in Year 7 and Year 8 on linear function is simply extended to investigating other function classes such as polynomial function to which linear and quadratics belong, the exponential function and its… | 677.169 | 1 |
Ideas for iPads
Friday, August 14, 2009
How to Learn Algebra
Algebra is central to all Mathematics. However, many people find it incredibly difficult to master algebra while others don't even need to try. For those who find algebra difficult, you have come to the right place, hopefully, this will help with your questions.
Steps
Begin by knowing how to do multiplication, division, addition and subtraction and handle exponents, ratios and fractions.
When doing exercises in Algebra, ask yourself, What am I suppose to be learning from this?
Do the work until you fully understand the concept behind the exercises you are doing.
Do not skip over sections in your book, unless instructed to by your teacher. (Of course, you can skip over the review section in the front of the book).
You should not expect answers to always be clean in algebra.
Progress in algebra (and any other kind of math) requires work! Failure to work is why most algebra students fail.
Ask your teacher to help you receive a better understanding of algebra. If your parents don't know, then your teacher is the next person you should turn to. After a maths lesson, ask your teacher for help, either explaining the topic and giving extra work to max out the algebra methods.
Tips
You can search the internet (or Wikihow) for other tips and ways to do Algebra. There's more than one way!
Be patient. Learning things can take time so don't quit
If you discover a serious mistake in your work, DON'T ERASE IT! Put a line through it and write farther down the page. Expect to have to use a lot of paper.
Remember what Einstein said," Do not be concerned with your difficulties in math. I can assure you that mine are still greater." | 677.169 | 1 |
The importance of discrete and combinatorial mathematics has increased dramatically
within the last few years. The purpose of the Handbook of Discrete and Combinatorial
Mathematics is to provide a comprehensive reference volume for computer scientists,
engineers, mathematicians, and others, such as students, physical and social scientists,
and reference librarians, who need information about discrete and combinatorial math-
ematics.
This book is the first resource that presents such information in a ready-reference form
designed for use by all those who use aspects of this subject in their work or studies.
The scope of this book includes the many areas generally considered to be parts of
discrete mathematics, focusing on the information considered essential to its application
in computer science and engineering. Some of the fundamental topic areas covered
include:
Logic and set theory graph theory
Enumeration trees
Integer sequences network sequences
Recurrence relations combinatorial designs
Generating functions computational geometry
Number theory coding theory and cryptography
Abstract algebra discrete optimization
Linear algebra automata theory
Discrete probability theory data structures and algorithms.
Format:
The material in the Handbook is presented so that key information can be located
and used quickly and easily. Each chapter includes a glossary that provides succinct definitions of the most important terms from that chapter. Individual topics are cov-ered in sections and subsections within chapters, each of which is organized into clearly identifiable parts: definitions, facts, and examples. The definitions included are care-fully crafted to help readers quickly grasp new concepts. Important notation is also highlighted in the definitions. Lists of facts include:
• Information about how material is used and why it is important
• Historical information
• Key theorems
• The latest results
• The status of open questions
• Tables of numerical values, generally not easily computed
• Summary tables
• Key algorithms in an easily understood pseudocode
• Information about algorithms, such as their complexity
• Major applications
• Pointers to additional resources, including websites and printed material.
Facts are presented concisely and are listed so that they can be easily found and understood. Extensive cross-references linking parts of the handbook are also provided.
Readers who want to study a topic further can consult the resources listed.
The material in the Handbook has been chosen for inclusion primarily because it is important and useful. Additional material has been added to ensure comprehensiveness so that readers encountering new terminology and concepts from discrete mathematics in their explorations will be able to get help from this book.
Examples are provided to illustrate some of the key definitions, facts, and algorithms. Some curious and entertaining facts and puzzles that some readers may find intriguing are also included. Each chapter of the book includes a list of references divided into a list of printed resources and a list of relevant websites. | 677.169 | 1 |
Taiwan Mathematics School was established by NCTS in 2017. It is a co-teaching platform designed by four organizers: Tsung-Ming Huang from NTNU, Wen-Wei Lin from NCTU, Yu-Chen Shu form NCKU, and Weichung Wang from NTU. This school is meant to cultivate talent, lead the new Taiwanese generation towards the world stage and strengthen the Taiwan Mathematics community. Taiwan Mathematics School is a joint co-teaching school that covers all aspects of learning that instills knowledge, skills in students, and to broaden their horizons. The concept of Taiwan Mathematics School originates in its Berlin predecessor, the latter gathered teachers from all over the world and partner in teams to demonstrate their specialties to students. Their cooperation is likely to inspire each other and come up with many different teaching approaches that would benefit students most.
Besides better education through co-teaching, Taiwan Mathematics School also seeks to promote the goal of "3 I", which is "Inter-discipline", "Internationalization", and "Industry". We plan to develop a mutually beneficial cooperative relation and a coordinated system which links companies and different universities together and transmits feedback between different parties. Our teaching team wishes to instill the "3 I" core value into the upcoming or still-planning courses. With so many great opportunities offered by the rich and diverse mathematics teaching and research environment, we hope we can better prepare our students in future professional achievements and career developments.
First Year Course Plan (2017 Fall ~ 2018 Spring)
With the approaching fall semester of 2017, six mathematics departments of Taiwan universities including National Taiwan University, National Taiwan Normal University, National Cheng Kung University, National Chengchi University, National Central University and National Sun Yat-sen University have cooperated to design the curriculum for the first year based on "High -performance Computing for Tomorrow". Mathematics and computers have always been important tools for solving many scientific and engineering problems. Especially in the age with prevalent big data usage and parallel computers, combining high-efficiency numerical methods and high-speed computers we can explore and unveil the mysteries of nature to build a better tomorrow! Entering high-speed parallel computing and learning to use multi-core CPU and GPU is not as difficult as one may imagine. These courses will guide students to understand the important applications of contemporary issues and to research the internal mathematical structure for the further use of high-speed computer of numerical methods. | 677.169 | 1 |
Introductory Algebra for College Students (6th Edition)
Introductory Algebra for College Students (6th Edition)
by Robert F. Blitzer
ISBN-10: 0321758951
ISBN-13: 9780321758958
Publisher: Pearson
Edition: 6 - 2012
Book Description
The Blitzer Algebra Series combines mathematical accuracy with an engaging, friendly, and often fun presentation for maximum appeal. Blitzer's personality shows in his writing, as he draws readers into the material through relevant and thought-provoking applications. Every Blitzer page is interesting and relevant, ensuring that students will actually use their textbook to achieve success! | 677.169 | 1 |
Pre-requisites
Restrictions
Overview
Combinatorics is a field in mathematics that studies discrete, usually finite, structures, such as graphs. It not only plays an important role in numerous parts of mathematics, but also has real world applications. In particular, it underpins a variety of computational processes used in digital technologies and the design of computing hardware.
Among other things, this module provides an introduction to graph theory. Graphs are discrete objects consisting of vertices that are connected by edges. We will discuss a variety of concepts and results in graph theory, and some fundamental graph algorithms. Topics may include, but are not restricted to: trees, shortest paths problems, walks on graphs, graph colourings and embeddings, flows and matchings, and matrices and graphs.
In addition to graphs, the module may cover other topics in combinatorics such as: problems in extremal set theory, enumerative problems, Principle of Inclusion and Exclusion, and, for M-level students, Ramsey theory, computational complexity and the P versus NP problem.
Learning outcomes
On successful completion of this module, students will:
1 have gained knowledge of the fundamental concepts and results in graph theory and combinatorics;
2 be able to describe and solve a mathematical problem using graphs and combinatorial arguments;
3 have gained further knowledge of discrete structures in mathematics;
4 have gained a working knowledge of various fundamental graph algorithms;
5 have an ability to understand constructive proofs and to be able to use them to design algorithms.
University of Kent makes every effort to ensure that module information is accurate for the relevant academic session and to provide educational services as described. However, courses, services and other matters may be subject to change. Please read our full disclaimer. | 677.169 | 1 |
Quantitative Reasoning
Students will demonstrate the ability to make analytical comparisons, conjectures, interpretations, predictions, and generalizations. Students will choose appropriate mathematical tools and effectively apply a strategy for a solution.
History of Assessment of Quantitative Reasoning
Numeracy was assessed among sophohmore students (those with 25 or more Maricopa Community College credits) in both the Spring 2008 and spring 2009 using the College Basic Academic Subjects Exam (CBASE).
Numeracy was assessed in the spring 2013 using the curriculum-integrated assessment approach and a common numeracy rubrics, but due to the low participation rate (two faculty had their classes complete the assessment), a comprehensive report is not available.
The ability "Numeracy" was changed to "Quantitative Reasoning" in Fall 2013 in order to emphasize that this ability was not solely focused on mathematics courses but could be used in courses across the curriculum that use quantitative data to facilitate reasoning. Quantitative reasoning assessments are being implemented during the Fall 2015 semester, and results will be posted as soon as they are available.
Future of Assessment of Quantitative Reasoning
According to the General Education Assessment Cycle, Quantitative Reasoning is scheduled to be reassessed throughout the general education program during Fall 2018. | 677.169 | 1 |
This course will need your attention early and often. Experience has shown that the workshops are enjoyed by students and they benefit from the learning experience. The workshops are not a replacement for homework but will hopefully equip you with the tools to study more effectively. Attendance is mandatory with 10% of the course
grade based on the workshops.
The workshops should help you to judge in advance what is a suitable solution method. And after solving a problem, you should be more able to judge if the solution makes sense.
Make the most of this experience. We have identified that the activity of students working on problems, asking questions of themselves as they go forward, working with others, carefully writing solutions are all very useful activities especially when assisted by our able TA's.
Activities in workshops.
During the workshops the students will be
actively thinking about and solving problems involving calculus
practicing doing calculations
interacting with peers to solve problems involving Mathematics
receiving feedback to help them identify and work on correcting possible weaknesses
Learning Goals for workshops.
From the activities in the workshops students will be able to:
after reading a problem, be able to correctly state in their own words what the problem is asking and what information is given that is needed in order to solve the problem.
after restating the problem, be able to identify which mathematical techniques and concepts are needed to find the solution.
be able to apply those techniques and concepts and correctly perform the necessary algebraic steps to obtain a solution.
Page maintained by Shawn Desaulniers and last modified on Sep. 2, 2016. | 677.169 | 1 |
Functions Downloadable Poster
Provide A Quick And Easy Algebra Reference With This Downloadable Poster
Help students discover and explain patterns in arithmetic. The table and function machine graphic help students clearly see the process for determining algebraic rules. Print the poster in full color to display or in black and white to provide individual copies for students.
Suggested Products
Product Information 11" by 8½", 2-page pdf format 1 page is a full-color version, the other is a grayscale (black-and-white) version | 677.169 | 1 |
Create Your Own Test Project Rubric
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This rubric was used to provide information and grade a project where students must create their own questions covering the first quarter of material in Algebra 2. However, it could be easily altered and used for any math class during a specific quarter or unit of material. | 677.169 | 1 |
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Buy 1, Get 1 50% Off!
Electricity and Magnetism for Mathematicians : A Guided Path from Maxwell's Equations to Yang-Mills by Thomas A. Garrity
Overview - This text is an introduction to some of the mathematical wonders of Maxwell's equations. These equations led to the prediction of radio waves, the realization that light is a type of electromagnetic wave, and the discovery of the special theory of relativity.Read more...
This text is an introduction to some of the mathematical wonders of Maxwell's equations. These equations led to the prediction of radio waves, the realization that light is a type of electromagnetic wave, and the discovery of the special theory of relativity. In fact, almost all current descriptions of the fundamental laws of the universe can be viewed as deep generalizations of Maxwell's equations. Even more surprising is that these equations and their generalizations have led to some of the most important mathematical discoveries of the past thirty years. It seems that the mathematics behind Maxwell's equations is endless. The goal of this book is to explain to mathematicians the underlying physics behind electricity and magnetism and to show their connections to mathematics. Starting with Maxwell's equations, the reader is led to such topics as the special theory of relativity, differential forms, quantum mechanics, manifolds, tangent bundles, connections, and curvature. | 677.169 | 1 |
Standards for the lesson plan Algebra: Cell Phone PlansBenchmark 7: Understands connections between equivalent representations and corresponding procedures of the same problem situation or mathematical concept (e.g., a zero of a function corresponds to an x-intercept of the graph of the function, the correspondence of binary multiplication to a series electrical circuit and the logical operation "and")
Standard 4: Understands and applies basic and advanced properties of the concepts of measurement | 677.169 | 1 |
The Maths Handbook Everyday Maths Made Simple
Sue Baker's view...
A new edition of a self-help book that starts with the very basic of mathematical concepts and proceeds clearly and carefully through to more complicated maths, it's an up-to-date and thorough grounding in the subject. It'll help with work, allow you to give the children a hand with homework or even start you on the road to mathematical qualifications.
Synopsis
The Maths Handbook Everyday Maths Made Simple by Dr. Richard Elwes
This is the perfect introduction for those who have a lingering fear of maths. If you think that maths is difficult, confusing, dull or just plain scary, then The Maths Handbook is your ideal companion. Covering all the basics including fractions, equations, primes, squares and square roots, geometry and fractals, Dr Richard Elwes will lead you gently towards a greater understanding of this fascinating subject. Even apparently daunting concepts are explained simply, with the assistance of useful diagrams, and with a refreshing lack of jargon. So whether you're an adult or a student, whether you like Sudoku but hate doing sums, or whether you've always been daunted by numbers at work, school or in everyday life, you won't find a better way of overcoming your nervousness about numbers and learning to enjoy making the most of mathematics.
Reviews
'Elwes takes the key concepts, perfectly illustrates them with practical examples and easy-to-follow explanations, tests us with quizzes, and applies the principles to everyday situations. The effect is strangely liberating, and you might soon find yourself acquiring a love of logarithms and a respect for reflex quadrilaterals' Good Book Guide
About the Author
Dr Richard Elwes is a writer, teacher and researcher in Mathematics and a Visiting Fellow at the University of Leeds. He contributes to New Scientist and Plus Magazine and publishes research on model theory. He is the author of Mathematics 1001 published by Quercus. | 677.169 | 1 |
Science Articles You Can Use. Authors welcome
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MATHEMATICS Class XII
As per syllabus, you will learn the following: 1) Probability: Conditional Probability, Multiplication theorem on probability, Independent events, total probability, Baye's Theorem, Random variable and its probability distribution, mean and variance of random variable, Repeated Independent (Bernoulli) trials, Binomial Distribution. 2) Applications of derivatives: Rate of change of bodies, increasing/ decreasing functions, tangents and normals, use if derivatives in approximation, maxima and minima and simple problem. 3) Differential Equations: Definition, order and degree, general and particular solutions of differential equations, formation of differential equations whoses general solution is given, solution of differential equations by method of separation of variables if homogeneous differential equations of first order and first degree and solution of various differential equations. 4) Integrals: Integration of various trigonometric function, logarithm, exponential and polynomials. | 677.169 | 1 |
College Mathematics Course Code: 40810
This course is designed for those students who need a more comprehensive review of algebra and geometry before studying college level mathematics. Students will review Algebra I, Geometry, and Algebra II topics during the first semester of the course. Algebra and Trigonometry topics that appear in the first half of the Precalculus outline will be presented during the second semester. Upon completion of this course, students will be prepared to take a full semester of Precalculus in college.
Some of the topics covered are: Arithmetic; Intermediate algebra including factoring and radical expressions; operations with polynomials; solving and graphing linear and quadratic equations and inequalities; complex numbers; graphing the twelve basic functions and their transformations; the unit circle; functions of acute angles; solving triangles and functions of any size angle; graphing trigonometric functions. | 677.169 | 1 |
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This is a tremendous opportunity to integrate subjects in an Algebra 2 or PreCalculus classroom. Hands-on STEM based learning for hands-on student. Along using quadratic functions skills to solve projectile motion physics problems, students will engage in reflective writing and construction and design.
In this 25 page document you will be given a mapping to the Content Standards, an outline for how to implement the project, handout resources for students to use in collecting data and an optional follow-up inquiry.
Of course I did not invent the idea of the Catapult Project, but I have extended it into my Algebra 2 / Pre-Calculus classroom.
Download the Preview to see everything that is included (besides the answers!)
-- In "Weapons Test", students begin practicing using quadratic equations to model position functions. Students will determine which of the 6 functions has a path that goes over a castle wall. Determining the vertex is an important skill that they must practice.
-- In "Incoming", students use the Kinematic Projectile Motion Formulas. A reference sheet to describe the variables is included and careful explanation of these are suggested.
-- and finally in "Quadratic Catapult", students will design and build their own catapult device for a competition. | 677.169 | 1 |
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Analysis Studio provides the researcher a fast reliable way to create and manage data mining projects and includes automated methods for gaining a high level of accuracy and model stability. The softw... | 677.169 | 1 |
Teaching Retail, Retail Strategy, & Retail Math
Retail Math Books
Over the years I have had to do some real digging to come up with good retail math books. There are several out there, and I thought I'd list a few of my favorites. Some of them are out of print now, but the mathematical information in them is as good as ever. This is by no means a comprehensive list, rather it is a listing of those books I tend to use for reference purposes in teaching my classes. (The below are in no particular order.)
1. Retail Merchandise Management by Wingate, Schaller & Miller – This is my all-time favorite. The version I use was given to me by one of my professors (thank you Dr. Ashton!) It never wanders too far from my desk. While many parts of the book are dated, the math concepts are as solid as ever. And, the many examples it offers are extremely valuable. The best part of this book is the extreme breadth and depth of coverage it gives to retail math concepts and formulas. (Note: this book is out of print, but can be found on Wingate, J.W., Schaller, E.O., & Miller, F.L. (1972). Retail Merchandise Management. Englewood Cliffs, N.J.: Prentice-Hall, Inc.
2. Problems in Retail Merchandising, 6th edition by Wingate, Schaller & Bell – Dr. Ashton gave this workbook to me also. It was written as a compliment to Retail Merchandise Management, covering the same concepts but giving many more examples and homework problems. I have found these problems and examples to be very helpful when I need to go deeper into retail math for my graduate level classes. (Note: this book is out of print, but can be found on Wingate, J.W., Schaller, E.O., & Bell, R.W. (1973). Problems in Retail Merchandising, 6th Edition. Englewood Cliffs, NJ: Prentice-Hall, Inc.
3. The Buyer's Manual by the Merchandising Division of the National Retail Merchants Association – There are many versions of this particular book. The one I use is from 1965. I have tried some of the later versions and have not found them to be as helpful in their coverage of math concepts. Much like Retail Merchandise Management, this book is dated concerning other concepts, but I have found many parts of it to be helpful in understanding how math principles and formulas apply to analyzing a retail operation. National Retail Merchants Association. (1965). The Buyer's Manual, Revised Edition. New York, NY: The Merchandising Division of the National Retail Merchants Association.
4. Math for Merchandising by Moore – I really like the way Moore takes a section of each chapter to explain industry jargon to students. This is something that I often overlook doing in class. This text also does a very nice job explaining profit measures. However, I feel it lacks in the areas of asset efficiency. Moore, E. (2005). Math for Merchandising, Third Edition. Upper Saddle River, NJ: Pearson Education, Inc.
5. Merchandising Math by Kincade, Gibson & Woodard – Like most books about retail math, this one has a distinct fashion orientation. The book includes an interesting chapter on fashion forecasting where it looks at some of the more qualitative aspects of this task. From a math perspective, I found the book to have good coverage of pricing and P&L statements. Kincade, D.H., Gibson, F.Y., Woodard, G.A. (2004). Merchandising Math: a managerial approach. Upper Saddle River, NJ: Pearson Education, Inc.
6. Mathematics for Retail Buying by Tepper – This book has been around for some time and has gone through many editions. It is a favorite in many apparel studies programs. I appreciate the author's simple explanations and many examples throughout the book. Tepper, B.K. (2008). Mathematics for Retail Buying, 6th Edition. New York, NY: Fairchild Books, Inc.
7. & 8. I really can't end up this post without mentioning Retailing Management by Levy & Weitz and Retail Management by Berman & Evans. Both of these books are good general retailing texts and have begun to include more and more retail math with each edition. I have used each as the main retail textbook for my classes at different points in time.
**Please note that I have cited the edition of each book that I have on my shelves, newer editions may be available in several cases.
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4 thoughts on "Retail Math Books"
Came across this blog looking for a sell thru formula. I took your class sometime between 2008-2010!! Your cheat sheet is pinned to my desk a foot away from me right now. I still use it! The sheet I have doesn't have sell thru though
Funny your class(retail strategy) is the only class I took that truly applies to my profession, yet it's the only class I didn't need to graduate. Finance major. Marketing minor. Somehow took an extra marketing. Fate?! Fell in to the industry and love it!!
Great class! Very helpful! Wish I would have take more retail classes. Thanks Professor Cox!
– Jenna
Jenna, it's great to hear from you. I'm so happy to hear you're doing well, and that you enjoy retailing. Having folks like you in my classes are what make teaching retail so much fun. I'll actually be putting up a post on sell-thru tomorrow.
I'm afraid I've never found a good book on retail mathematics that was geared toward a food retailer. The better retail math books on the market seem to be written primarily for fashion retailers. Although the basic concepts should still be relevant, the focus will tend to be more on margin instead of volume | 677.169 | 1 |
Fortunately, there's Schaum'sFully compatible with your classroom text, Schaum's highlights all the important facts you need to know. Use Schaum's to shorten your study time--and get your best test scores!
Schaum's Outlines--Problem Solved.
"Sinopsis" puede pertenecer a otra edición de este libro.
About the Author:
John J. Schiller is an associate professor of mathematics at Temple University. He received his Ph.D. at the University of Pennsylvania.
R. Alu Srinivasan is a professor of mathematics at Temple University. He received his Ph.D. at Wayne State University and has published extensively in probability and statistics.
Murray R. Spiegel (deceased) received the M.S. degree in physics and the Ph.D. in mathematics from Cornell University. He had positions at Harvard University, Columbia University, Oak Ridge and Rensselaer Polytechnic Institute, and served as a mathematical consultant at several large companies. His last position was professor and chairman of Mathematics at the Rensselaer Polytechnic Institute, Hartford Graduate Center. Paperback. Estado de conservación: New. 4th. Paperback. Tough Test Questions? Missed Lectures? Not Enough Time?Fortunately, there's Schaum's. This all-in-one-package includes more than 750 fully solved problems, examples, and practice exercises.Shipping may be from multiple locations in the US or from the UK, depending on stock availability. 432 pages. 0.644. Nº de ref. de la librería 9780071795579 | 677.169 | 1 |
Series of lessons on polynomials
recommended order
Factor Theorem
Factor Theorem 2 (completely factorising)
Remainder Theorem
aimed at KS4 IGCSE Further Pure Maths but usuable with KS5
full worked examples on each with work included within the presentations in most cases. All answers provided.
Hope you enjoy
please leave feedbackThis is a set of 6 sheets of increasingly difficult simultaneous equations designed to make students think and discuss how to work through their solutions by giving them different parts of the process. They include simultaneous equations that involve a linear and a non-linear equation. This is also designed to stretch at GCSE or could be used at the start of A level.
50 slide Powerpoint on the topic of Logs and Exponentials, which is intended to challenge more able Higher Maths students who may be considering continuing their Maths studies by taking the Advanced Higher course.
The Powerpoint begins with a brief revision of the main rules, followed by 30 multi-part questions. Many of these problem solving questions are multi-topic (such as relating to composite functions, transformations of functions, inverse functions, circles, quadratic theory, cubics and synthetic division, straight line theory, proofs, surds, indices etc) and some require changes of log base, the use of exponential substitutions, and the factorising of exponential and logarithmic functions. There are several examples of finding constants and plotting graphs for log-linear functions.
Fully Worked Solutions (including many graphs) included.
Aimed at KS5 pupils and pupils doing further maths IGCSE an introduction to the factor theorem
Starter to remind how to divide polynomials, discussion task on what makes a factor.
Full worked example on how to use the factor theorem to show something is a factor
Full worked example on how to use the factor theorem to find missing coefficients
Follow up tasks for all of this with fully worked solutions
hope you find it useful and enjoy
please leave feedback
(will do one on remainder theorem next)
This is a whole lesson on looking at proof. This lesson comes with lots of examples and activities to get pupils thinking and excellent clear teaching slides and this has helped my classes to understand proof. It comes with some exam questions, which are great and exactly what they face in the exams with answers. 17 slides!!
It comes with a starter, learning objectives, key words, examples, key tips, questions, answers and two plenaries. Also included an additional starter activity that I often use with weaker groups.
NOTE: Feel free to browse my shop for more excellent free and premium resources,This particular compilation helps students practice TOPIC is a whole lesson. 20 slides.
It starts looking at drawing cubic graphs, before quickly moving on to looking at sketching them and developing the understanding and skills to do so. It looks at working out the key points needed and using the factor theorem and factorising in order to do so. The lesson comes with a starer, several little MWB activities, worksheet, excellent teaching slides, a handout of all the different graphs and plenary.
NOTE: Feel free to browse my shop for more excellent free and premium resources focus on changing the subject of formulae. The questions start with formulae that can be rearranged in two steps and then progress to ones which take up to five steps.
I usually print these questions as an A5 booklet and issue them in class or give them out as a homework. I also make them available for a student who wants to do independent study.
This is a lesson on even more demanding straight line equations application problems - perpendicular bisectors, more intersections, triangular areas etc
These are two starter lessons on equations of straight lines. The first is on sketching, and focus on gradient interpretation and the connection between a line and its equation. The second is on finding line equations in general | 677.169 | 1 |
Linear Functions Applications Notes & Practice (8.5B, 8.5I, A3C)
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This is a set of 4 full pages containing Linear Functions Applications word problems. The first example can be covered with a whole group, the second example students can work in pairs and finally the last two are intended to be used as independent practice or homework.
The purpose of these pages is for the student to make real-life connections amongst a linear situation such as "Andrew has $100 in his savings account. Each month he deposits $40 to save up for a new cell phone" and the function rule that represents the situation, the variables, a table of values and the graph. Then they use the function rule, table of values or graph to answer some questions about the situation. Please download the preview to see one of the examples. This is great for applying linear functions concepts! Key included. 8 pages
This resource is a part of my Linear Functions Complete Unit Bundle which contains 33 resources for a complete unit on linear functions including projects, foldables, quizzes and a test among other items. All the work is done for you in this bundle!
All of my products are color-coded and sorted by topic. To find more products on Linear Functions, Function Rules, Graphing Lines, Slope, etc., please return to my store and look for the turquoise blue background or choose the Linear Functions, Slope, Intercepts Graphing Lines category on the left-hand side. | 677.169 | 1 |
Each Instruction Pack, with explicit lesson-by-lesson instruction, includes an Instruction Manual and a DVD of video lessons. The Instruction Manual provides a written explanation and additional examples for each lesson. Step-by-step solutions for the Student Workbook and test booklet are also included. The DVD lessons are designed to prepare the home educator to teach the new concept for each lesson and to demonstrate this with the appropriate manipulatives. However, you may find that some students can also benefit from watching the video lesson as a supplement.
The Student Pack includes the Student Workbook and the test booklet. The Student Workbook typically has six worksheets per lesson — three Lesson Practice sheets focusing on the new concept and application, and three Systematic Review worksheets covering the new material as well as review of math concepts previously studied. Our updated Greek letter series also includes one Application & Enrichment page per lesson. The test booklet typically includes one test per lesson, four unit tests, and a final exam. These can be used to help determine mastery or as extra worksheets. In Secondary Math materials — Pre-Algebra through Calculus — there may be slight variations in the numbers of worksheets, lessons, and unit tests. | 677.169 | 1 |
Geometric Sequences & Series Guided Notes
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These guided notes begin with students comparing and contrasting arithmetic and geometric sequences using a Venn Diagram. They then use the formulas for geometric sequences and series to solve problems, including finding the nth term of a sequence, the common ratio, the sum of the first n terms, and more. The back side of the notes includes applications and a geometric series problem that must be solved using a system of equations. | 677.169 | 1 |
About
The purpose of this NSF-sponsored research is to use visual exploration to help students develop a deeper understanding of multivariable calculus concepts and to conduct and publish research on the effects of visualization on student understanding of these concepts.
This project will build upon the success of the CalcPlot3D multivariable calculus exploration applet, an award-winning, interactive Java applet that is already widely used across the US to facilitate the teaching and learning of multivariable calculus. The CalcPlot3D applet is designed to improve students' geometric intuition about surfaces, vectors, vector fields, and curves, thereby preparing students to more fully understand engineering and physics problems in further STEM coursework. This project will greatly enhance the use of CalcPlot3D by creating a series of visual concept explorations for multivariable calculus and expand CalcPlot3D to facilitate visualization of concepts in physics, engineering, differential equations and linear algebra courses. It also will fill a gap in the existing educational research by addressing the effects of visualization on student understanding of three-dimensional concepts.
The project team will
design and test a series of new visual concept explorations and applications in CalcPlot3D to improve student understanding of multivariable calculus;
expand the features of CalcPlot3D to accommodate the new concept explorations and address applications in differential equations, linear algebra, physics, and engineering;
create new visualization apps, including a new version of CalcPlot3D, that work on more platforms, including tablets and phones;
conduct and publish research investigating how student understanding of multivariable calculus concepts changes through the use of visualization and dynamic concept explorations; and
extend and diversify the user base by disseminating project materials through papers, workshops and conferences, by creating a Spanish language version of project materials, and by promoting the exchange of user suggestions and research.
The project team is made up of an Advisory Board led by the PIs:
Lead PI: Paul Seeburger at Monroe Community College
Co-PI: Deb Moore-Russo at University of Buffalo, SUNY
Co-PI: Monica VanDieren at Robert Morris University. | 677.169 | 1 |
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Description
This lucid and balanced introduction for first year engineers and applied mathematicians conveys the clear understanding of the fundamentals and applications of calculus, as a prelude to studying more advanced functions. Short and fundamental diagnostic exercises at the end of each chapter test comprehension before moving to new material.
Key Features
Provides a clear understanding of the fundamentals and applications of calculus, as a prelude to studying more advanced functions
Includes short, useful diagnostic exercises at the end of each chapter
Readership
First year undergraduate students studying engineering and applied mathematics
Details
About the Author
R. M. Johnson
Reviews
I have decided to use this book as a core text for a basic module in the first year of BSc and Higher National Diploma engineering courses. This text is suited in pace, content, range of well-chosen examples, etc., for students needing a high level of support., Dr John Baylos, Nottingham Trent University, UK
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Activity Based Learning with Task Cards really works to help reinforce your lessons. Task & station cards get your students engaged and keep them motivated.
This activity is designed for first semester Calculus and PreCalculus in some schools.
This resource is end of unit, before the derivative, and does not include L'Hopital's Rule nor limits as x approaches infinity. Problems include substitution, graphical, factoring, conjugate, and special rules.
The solutions are also included in QR form. Students do not need to be on the internet to use the QR's but do need to have a device with a QR reader app installed.
With four assessments and 25 different task cards, the possibilities are almost endless on how you can use this resource. If you teach more than one section, you can vary how this topic is taught and assesses.
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Gregory F Lawler Vlada Limicsrandom Walk A Modern Introduction Cambridge Studies In Advanced Mathematics Hardcover2010 can be very useful guide, and gregory f lawler vlada limicsrandom walk a modern introduction cambridge studies in advanced mathematics hardcover2010 play an important role in your products. The problem is that once you have gotten your nifty new product, the gregory f lawler vlada limicsrandom walk a modern introduction cambridge studies in advanced mathematics hardcover2010 gets a brief glance, maybe a once over, but it often tends to get discarded or lost with the original packaging. | 677.169 | 1 |
GSCI0010 Mathematics for Scientists
Module Overview
This module is designed to provide students with the mathematics knowledge and skills required for a successful transition to degree-level study in disciplines related to the chemical and biological sciences. The material covered is at a level corresponding to pre-university qualifications such as ASlevel in the UK.
Module Details
Semester:
Whole Academic Year
CATS points:
15
ECTS points:
7.5
Level:
Level 4
Module Lead:
Jean Oldman
Aims and Objectives
Module Aims
• Stimulate interest in and to promote the study of mathematical processes that will enhance the student's studies in the sciences.
• Develop understanding of mathematical techniques and their application through use of basic number, algebra, trigonometry, matrices, logarithms and calculus.
• Extend the range of mathematical skills available to students and enable them to gain confidence in the use of mathematical techniques.
• Prepare learners for application of mathematical techniques appropriate to their selected area of study in higher education.
Learning Outcomes
Knowledge and Understanding
Having successfully completed this module, you will be able to demonstrate knowledge and understanding of:
recall, select and use knowledge of mathematical techniques appropriate to the study of the sciences;
demonstrate knowledge and understanding of mathematical processes.
Transferable and Generic Skills
Having successfully completed this module you will be able to:
manage your own learning;
apply mathematical methods to solve simple problems.
Subject Specific Intellectual and Research Skills
Having successfully completed this module you will be able to:
apply mathematical processes, skills and knowledge to some real scientific situations and to solve simple problems;
interpret data and a variety of graphs and communicate information mathematically.
Syllabus
Topic 1 :Revision
Revision of numerical & algebraic skills
Note: Numerical fractions, algebraic fractions, cancelling & crossmultiplication, transposition of formulae, indices and surds.
Topic 2: Equations and Polynomials
• set up and solve simple equations as well as linear simultaneous equations in two unknowns using substitution and elimination
• set up and solve quadratic equations using factorisation and formula . Note: do not need to be able to use completing the square
Topic 3: Indices and Logarithms
• understand rational indices (positive, negative & zero) including indices expressed as fractions and use them to simplify algebraic expressions
• be able to express a number in the form x´10n
• understand the relationship between indices and logs with special reference to log10 and loge (ln)
• use the laws of logarithms to simplify expressions
• be able to change the base of logs
• be familiar with graphs of e x and e-x use logs to solve equations of the form ax = b and a 2x + ax + b = 0
Topic 4: Graphs
• use coordinates to plot graphs of algebraic equations
• find gradients and equations of straight lines
• understand the relationship between gradients of parallel and perpendicular lines
• plot graphs of pairs of equations
Topic 5: Linear laws
• use the equation of the straight line y = mx+ c in determining a linear law
• determine non-linear laws reducible to linear form, such as y = ax 2 + b, y =
Topic 6: Trigonometry
• be aware of the 6 trigonometric functions, and use sin, cos and tan to solve problems in 2D and 3D
• know forms of graphs for sin, cos and tan and understand the derivation of the positive and negative values
• know the values of sin, cos and tan for common angles in the range 0o £x £ 360 o e.g. 0o, 30o, 45o,etc in surd form
• be able to use the sine and cosine rules
• know that area of triangle = ½ bh = ½ absinC
• understand definition of a radian and be able to convert degrees«radians
• use formulae s = rq and A = ½r 2q
Topic 7: Statistics
• promote understanding of statistical terms, the ways of gathering and displaying data as well as an awareness of bias
• use analytical techniques to explain, justify and predict from data
Topic 8: Matrices
• add subtract and multiply matrices
• identify null and identity matrices
• evaluate determinant of 2x2 matrices
• understand and use AA-1 = A -1A = I
• formulate and solve linear simultaneous equations for 2 unknowns as matrix equations and solve using the inverse matrix method
Topic 9: Differentiation
• understand the gradient of a curve at a point as the limit of the gradients of a sequence of chords
• Notes: should understand how to find derivatives of simple functions from first principles
• use the derivative of x n, lnx, ex, sinx, cosx, tanx and constant multiples, sums/differences of these
• find gradient of a curve at a point
• find equation of tangent/normal to a curve at a point
• use the product and quotient rules
• use the chain rule to differentiate functions of the form f(g(x))
• understand that a derivative gives a rate of change
• find the second derivative of a function
• locate stationary points and distinguish between maxima and minima (by any method)
Note: should know that not all stationary points are maxima or minima but don't need to know conditions for points of inflexion
Topic 10: Integration
• understand integration as the reverse of differentiation; integrate xn (including n = -1) ex sinx cosx sin2x together with sums/differences and constant multiples of these
• use integration to find a region bounded by a curve and two ordinates or by two curves
• use the trapezium rule and Simpson's rule to obtain approximate values for definite integrals
• apply integration to find volumes of revolution about the x-axis | 677.169 | 1 |
Mathematics for Dyslexics: Including Dyscalculia
"synopsis" may belong to another edition of this title.
From the Back Cover:
This book, first published in 1993 has become the standard teaching text for mathematics and dyslexia. It provides a background understanding of why difficulties may occur and structured ideas for addressing the individual needs of the learner. It also outlines a detailed diagnostic protocol, which has been the basis for subsequent protocols from other workers in this field.
Topics such as accessing basic facts, when unable to retrieve them from memory, are addressed mathematically, rather than by some less developmental method such as singing the facts.
This third edition has been expanded to take into account new developments in teaching mathematics to dyslexic and dyscalculic pupils. The four operations: addition, subtraction, multiplication and division are all dealt with using linked and mutually supporting methods. The development of maths from basic understanding of number to algebra is covered in a coherent and inter-related manner.
Mathematics for Dyslexics Third Edition provides a unique mix of background theory and practical classroom ideas that are structured and mathematically developmental. It is written in a jargon-free, accessible style presenting maths in a non-threatening way.
About the Author:
Dr Chinn is an internationally recognised authority on both mathematics and dyslexia. Apart from his general work on dyslexia as exemplified in Mark College, his specific expertise in mathematics is widely known and appreciated.
Book Description John Wiley and Sons Ltd, United Kingdom, 2006. Paperback. Book Condition: New. 3rd Revised edition. Language: English . Brand New Book ***** Print on Demand *****. Mathematics John Wiley and Sons Ltd, United Kingdom, 2006. Paperback. Book Condition: New. 3rd Revised edition. Language: English . Brand New Book ***** Print on Demand *****.2699780470026922 | 677.169 | 1 |
The goal of this textbook is to be a source for a first undergraduate course in abstract algebra. Topics progress from the structure of mathematical proof, to groups, fields, and then rings. The unive...
Introductory Algebra is a primer for students considering an entrance level college algebra course. The textbook's goal is to teach a set of problem solving skills in fundamental areas of algebra.... | 677.169 | 1 |
Intermediate Mathematics: Understanding Stochastic Calculus
The use of probability theory in financial modeling can be traced back to the work on Bachelier at the beginning of last century with advanced probabilistic methods being introduced for the first time by Black, Scholes and Merton in the seventies.
Modern financial quantitative analysts make use of sophisticated mathematical concepts, such as martingales and stochastic integration, in order to describe the behavior of the markets or to derive computing methods.
This course bridges the gap between mathematical theory and financial practice by providing a hands-on approach to probability theory, Markov chains, and stochastic calculus. Participants will practice all relevant concepts through a batch of Excel based exercises and workshops. | 677.169 | 1 |
Intermediate Algebra by Charles P. McKeague - Read Online
Learn about the basic principles of intermediate algebra with these video lessons.
Algbera.com includes practical resources on intermediate algebra, algebra and assessment and other algebra topics.
Intermediate algebra tussy | Compare Prices at Nextag
Intermediate Algebra problems you can use for practice
Find great deals on eBay for intermediate algebra 5th edition and intermediate algebra by alan tussy.Use this course to study the equations, functions and theorems.
Algebra II | Khan Academy
It is taught to students who are presumed to have no knowledge of mathematics beyond the basic principles of.
Sections, chapters, or the entire book can be downloaded for free, or you can order printed.We offer comprehensive Intermediate Algebra help featuring a personal math teacher in every lesson.
Intermediate algebra problems are presented with their answers.
Elementary algebra encompasses some of the basic concepts of algebra, one of the main branches of mathematics.Gregg Waterman Oregon Institute of Technology c 2015 Gregg Waterman This work is licensed under the Creative Commons Attribution-NonCommercial.
Intermediate Algebra, 11th Edition - Fox eBook
Learn and enjoy algebra the easier way from a variety of sources and with an automated calculator to answer simple and complex math equations.This Intermediate Algebra textbook is designed as a chronological course to guide you through High School Algebra (sometimes called Algebra II in some locations).
Intermediate Algebra - Basic Algebra Review
Intermediate Algebra: Intermediate Algebra is a branch of mathematics that substitutes letters for numbers and uses simplification techniques to solve equations.If you need help in intermediate algebra, you have come to the right place.
West Texas A&M: Intermediate Algebra Tutorial 2 - wtamu.edu
Intermediate Algebra - Math Portal - Miami Dade College
Find great deals on eBay for intermediate algebra and intermediate algebra lial.Parts of the object are similar in form but on different scales.Diagnostic Pretest. 1. Basic Concepts. 1.1 The Real Number System. | 677.169 | 1 |
March 1, 2010
This book is designed to introduce fundamental theories and numerical methods for use in computational mechanics. These theories and methods can be used to develop computer programs for analyzing the response of simple and complex mechanical systems. In such programs the equations of motion are formulated systematically, and then solved numerically. Because they are relatively easy to use, the book focuses on Cartesian coordinates for formulating the equations of motion. After the reader has become familiar with this method of formulation, it can serve as a stepping stone to formulating the equations of motion in other sets of coordinates. The numerical algorithms that are discussed in this book can be applied to the equations of motion when formulated in any coordinate system | 677.169 | 1 |
In Advanced Quantitative Reasoning, students
continue to build upon the K-8, Algebra I, Algebra II, and Geometry foundations
as they expand their understanding through further mathematical experiences.
Advanced Quantitative Reasoning includes the analysis of information using
statistical methods and probability, modeling change and mathematical
relationships, and spatial and geometric modeling for mathematical reasoning.
Students learn to become critical consumers of real-world quantitative data,
knowledgeable problem solvers who use logical reasoning, and mathematical
thinkers who can use their quantitative skills to solve authentic problems.
Students develop critical skills for success in college and careers, including
investigation, research, collaboration, and both written and oral communication
of their work, as they solve problems in many types of applied situations.
As students work with these mathematical
topics, they continually rely on mathematical processes, including
problem-solving techniques, appropriate mathematical language and communication
skills, connections within and outside mathematics, and reasoning. Students
also use multiple representations, technology, applications and modeling, and
numerical fluency in problem-solving contexts
EXPECTATIONS FOR STUDENTS
All students will actively
participate in class.
All students will present work
to class.
All students will present work
that reflects their best abilities.
All students will be responsible
to complete any outside work.
All students will be challenged.
All students will experience
successful problem solving.
Supplies
3-Ring Binder or FolderNotebook paper
PencilsRed
Pen
Highlighters
4 AAA Batteries – students must
bring batteries to use the calculators. Students who have their own graphing
calculator may bring it instead of batteries.
Class Rules and Expectations
1. Be on time.
1st
Tardy = Warning
2nd
Tardy = 10 min. detention with teacher AND parent contact
3rd
Tardy and beyond = Referral to Principle
More
than 15 minutes late is an absence.
2. Pay attention in class.
Ask
questions when you don't understand.
Cell phones, iPods, and other non-instructional items should be
kept put away or they will be confiscated.
3. Complete the homework yourself.
Show
work on all assignments, quizzes and tests. No work = no credit. Partial credit may be given for incorrect
answers.
Getting
answers from someone is not "getting help" and giving the answers to someone is
not "helping," it is cheating.
Copying
someone else's homework will result in a grade of zero (0) for the person who
copied AND the person who let their
work be copied.
4. Come to tutoring when necessary.
You must
come to tutoring to be able to retest. No
tutoring = No Retest
5. Demonstrate respect for people and
property.
Stay
seated.
Raise
your hand.
Use appropriate language.
Don't
touch other people or their things.
Don't
write on or otherwise damage school property, including books, desks, and
calculators.
Abide by
the Student Handbook and Code of Conduct.
No food or drinks allowed in the classroom.
Grading System
6 weeks GradeSemester
Grade
60%-Tests/Projects/Presentations85%-6
weeks Grades Avg.
40%-Quizzes/Daily Work/Homework15%-Semester Exam
First Semester
Topics Covered / Units of Study
Unit VII: Networks
and Graphs
Circuits, Paths, and Graph Structures
Spanning Trees
Graph Coloring
Program Evaluation and Review Technique
Unit I: Analyzing Numerical Data
Estimating Large Numbers
Using Ratios, Rates, and Percents
Using Averages, Weighted Averages, and Indices
Using Check Digits to Validate Identification
Numbers
Unit II: Probability
Determining Probabilities
Everyday Decisions Based on Probabilities
Expected Value
Make-Up Work
AQR is a rigorous course and much
of what we learn in this class will come from in-class projects, group discussions, and collaborative projects.Regular attendance in this class is crucial to students' success. Students with an excused absence from school
are expected to make up work missed.Students who are absent but had prior notice of upcoming assignments or
tests must complete the assignment or test on the first day back to
school.Being absent the day before a test does not excuse a student from
taking the test. Students shall receive a grade of zero (0) for any
assignment or test not made up within the allotted time.
Retesting (Grade Reporting Handbook pg.
18-20)
A student will be given the opportunity to retest within 5 school days if the student:
1. Makes below 85 on the
first test AND
2. Attends tutoring to
improve mastery of the concepts and material prior to the deadline.
No
tutoring = No Retest
• A student will not be allowed to redo an assignment for which he/she
received a zero or to retake a test for which the student received a zero. In
addition, the student must have made an attempt on the initial
assignment/assessment.
• The highest available grade on the retest for a failing grade is a
70%.
• The highest available grade on the redo/retest of a passed major
graded assignment or assessment for an initial grade of 70-84 is an 85.
• The opportunity to redo/retest on a passed major graded assignment or
assessment is a one-time offering per assignment/assessment.
• Reteaching and redo/reassessing provisions do not apply to daily
assignments, quizzes, six-weeks test given last week of six weeks, and semester
final examinations.
Late Work (Grade Reporting Handbook pg.13-14)
• An assignment may
be turned in under the following guidelines:
o 1 school day late – maximum score is 85
A 100 would record as an 85 (100 x .85)
An 80 would record as a 68 (80 x .85)
o 2 school days late – maximum score is 70
A 100 would record as a 70 (100 x .70)
An 80 would record as a 56 (80 x .70)
o 3 school days late – maximum score of 60
A 100 would record as a 60 (100 x .60)
An 80 would record as a 48 (80 x .60)
• No late work
accepted after 3 school business days and a zero is recorded in the grade book.
Tutoring Times
Tutoring should be
utilized to clarify concepts that were not grasped in class, to get help with
homework, and to make corrections on quizzes and tests.You may choose to attend tutoring in the
morning or afternoon, whichever is most convenient.
DaysMorningAfternoon
M-F
8:30-9:00 4:20-4:50
Extra Credit is not offered.
From time to time
there may be bonus questions on tests or quizzes, but in general no extra
credit will be offered.Complete your assignments,
come to tutoring, retest when necessary, and you will be successful. | 677.169 | 1 |
Consumer Math
Consumer Math Course Description: This course is designed to teach you about math that will be relevant to you in your future endeavors. Topics that we will be covering will include banking services, consumer credit, automobile ownership, employment basics, income taxes and independent living. Expectations: My personal belief is that learning is both a process and a partnership. So I am confident that through a partnership with me you will be successful in this course, as long as we both do our best! Your best means coming to class on-time, prepared and ready to do the work that lay ahead. My best means planning and teaching the content of this course in a way that will allow you to be successful as a learner. Grading: In this course you will be graded on how well you've mastered the content of consumer math. There will be monitored work throughout our units as well as test and quizzes. The breakdown of your grade is as follows: Tests: 40% Quizzes: 35% Monitored Work: 25% Extra Help: I am available for extra help every day during first lunch in my room C216. If you would like to make an appointment for extra help either after school or during second lunch, I would be happy to accommodate that.
Office Hours:
2nd lunch everyday or after school by appointment
Mission Statements:
The Mission of Regional School District 17 is to engage our students in an educational community that challenges students with high standards and builds their capacity to succeed and their aspiration to improve themselves and their society. | 677.169 | 1 |
Search La Trobe
GENERAL ALGEBRA
MAT4GA
2018
Credit points: 15
Subject outline
General algebra, otherwise known as universal algebra, provides a theory within which to study the common features of all algebraic systems such as vector spaces, groups, rings, lattices and semigroups. The subject will present all of the basic results in the theory as well as providing an intoduction to important recent developments. The close relationship between general algebra and lattice theory will be emphasised throughout.
SchoolSchool Engineering&Mathematical Sciences
Credit points15
Subject Co-ordinatorKatherine Seaton
Available to Study Abroad StudentsYes
Subject year levelYear Level 4 - UG/Hons/1st Yr PG
Exchange StudentsYes
Subject particulars
Subject rules
Prerequisites MAT3DS and requires co-ordinators approval
Co-requisitesN/A
Incompatible subjectsN/A
Equivalent subjectsN/A
Special conditions Offered subject to sufficient enrolments.
Graduate capabilities & intended learning outcomes
01. Demonstrate advanced theoretical and technical knowledge in General Algebra.
Activities:
Class discussions and assignment work, class presentations
02. Use advanced cognitive and technical skills to select and apply methods to critically analyse, evaluate and interpret tasks relevant to General Algebra
Activities:
Class discussions and assignment work, class presentations
03. Use advanced cognitive and technical skills to analyse, generate and transmit solutions to complex problems relevant to General Algebra.
Activities:
Class discussions and assignment work, class presentations
04. Use advanced communication skills to transmit mathematical knowledge and ideas, in particular those of General Algebra, to others. | 677.169 | 1 |
Tag: angles
This post describes foundational reasoning abilities and mathematical knowledge students need to develop before beginning a course in calculus. 1. Covariational reasoning This type of reasoning involves recognition of two quantities that are changing together. A student who considers how two quantities in a dynamic situation change together is said to be engaging in covariational…
Variation theory of learning was developed by Ference Marton of the University of Gothenburg. One of its basic tenets is that learning is always directed at something – the object of learning (phenomenon, object, skills, or certain aspects of reality) and that learning must result in a qualitative change in the way of seeing this "something" (Ling & Marton, 2011)….
GeoGebra is a great tool to promote a way of thinking and reasoning about shapes. It provides an environment where students can observe and describe the relationships within and among geometric shapes, analyze what changes and what stays the same when shapes are transformed, and make generalizations. When shapes or objects are transformed or moved,… | 677.169 | 1 |
Similar
Elementary Differential Equations with Linear Algebra, Third Edition provides an introduction to differential equation and linear algebra. This book includes topics on numerical methods and Laplace transforms. Organized into nine chapters, this edition begins with an overview of an equation that involves a single unknown function of a single variable and some finite number of its derivatives. This text then examines a linear system of two equations with two unknowns. Other chapters consider a class of linear transformations that are defined on spaces of functions wherein these transformations are essential in the study of linear differential equations. This book discusses as well the linear differential equations whose coefficients are constant functions. The final chapter deals with the properties of Laplace transform in detail and examine as well the applications of Laplace transforms to differential equations. This book is a valuable resource for mathematicians, students, and research workers.
Introduction to Ordinary Differential Equations, Second Edition provides an introduction to differential equations. This book presents the application and includes problems in chemistry, biology, economics, mechanics, and electric circuits.
Organized into 12 chapters, this edition begins with an overview of the methods for solving single differential equations. This text then describes the important basic properties of solutions of linear differential equations and explains higher-order linear equations. Other chapters consider the possibility of representing the solutions of certain linear differential equations in terms of power series. This book discusses as well the important properties of the gamma function and explains the stability of solutions and the existence of periodic solutions. The final chapter deals with the method for the construction of a solution of the integral equation and explains how to establish the existence of a solution of the initial value system.
This book is a valuable resource for mathematicians, students, and research workers. | 677.169 | 1 |
Math 160: Study Guide - Final Exam
List the requirements for a linear programming problem to be in standard form.
Solve a 3x3 system of linear equations using Gauss-Jordan elimination. You may use the pivot
program on the calculator.
Find the payment of a present value problem.
Create a payoff table for a game. Then create a probability distribution and find the expected
value. Identify whether the game is fair or not.
Solve the matrix equation for X. Two parts.
Take a tableau from a Dual problem and identify the values of the variables for the dual and
primal problems.
Given P(A), P(B) and one more probability, complete a probability distribution and then find
several probabilities from the probability distribution.
Solve a game matrix, giving the optimal row and column strategies, and the value of the game.
Leontief input output problem.
Maximize or minimize a non-standard linear programming problem.
Markov chain problem. Write the initial state matrix, the transition matrix. Find the first state
matrix, and the steady state matrix.
Decision Theory. Create the payoff table and the opportunistic loss table. Then give the value
and optimal action under each criteria.
Probability problem. Two bags with different types of coins in them. Draw a coin out of bag 1
and place it into bag 2 and then find some probabilities. Also randomly select a bag and draw a
coin from it and find some probabilities.
Absorbing Markov chain problem. Write the initial state matrix and the transition matrix.
Then find the expected number of transient states before leaving the matrix.
Retirement problem. Figure out what the need to retire and what it will take each month to
save that.
Find the mean, median, and sample standard deviation for a set of data.
Complete a truth table.
Notes:
The test is open notebook. Make sure that your notes are complete in the sections covered on
the exam.
After approximately one hour, you will be able to get into groups of up to three people.
However, when you get into groups, you lose your notebooks. For this reason, get as much of
the information transferred from your notes onto your test as necessary before you get into
groups.
You do not have to get into groups when permission is granted. You may continue to work
alone with your notes until you're ready to get into groups. | 677.169 | 1 |
Number System
Simplification
Square and Square Root
Cube and Cube Root
Indices and Surds
HCF and LCM
Fraction
Percentage
Profit and Loss
Discount
Partnership
Simple Interest
Compound Interest
Average
Age Relation Problems
Ratio and Proportion
Alligation
Work and Time
Speed and Time
Permutations and Combinations
Probability
Area and Perimeter
Volume and Surface Area
Data Interpretation
Miscellaneous
Part 4: General English | 677.169 | 1 |
Product details
ISBN-13: 9780805370027
ISBN: 0805370021
Edition: 2nd
Publisher: W.A. Benjamin
AUTHOR
Jon Mathews, Robert L. Walker
SUMMARY
This well-known text treats a variety of essential topics, ranging in difficulty from simple differential equations to group theory. Physical intuition, rather than rigor, is used to develop mathematical facility, and the authors have kept the text at a level consistent with the needs and abilities of upper-division students. This book covers subjects which are often ignored in traditional texts; for example, statistics and the fitting of experimental data, dispersion relations and super-convergence relations and the group SU(3).Jon Mathews is the author of 'Mathematical Methods of Physics (2nd Edition)' with ISBN 9780805370027 and ISBN 08053700 | 677.169 | 1 |
Jordan C.
Algebra is a key fundamental into all progressive programs in mathematics. As | 677.169 | 1 |
Detailed Course Information
In-depth treatment of concepts underlying common topics in the elementary mathematics curriculum including concepts in number, operations, and algebraic reasoning. Participants engage in purposeful activities that grow out of problem situations that require reasoning and creative thinking, gathering and applying information, discovering, inventing, communicating ideas, and testing those ideas through critical reflection and discussion. Prerequisite: appropriate score on the SAT/ACT, or appropriate score on the mathematics placement test, or credit in MATH 108, or permission of the department chairperson. Open only to concentration 1 mathematics teaching majors, or majors in elementary, special, or early childhood education.
4.000 Credit hours
4.000 Lecture hours | 677.169 | 1 |
's plastic toy in blue, gold, red and silver; an aeroplane that can be turned into a robot and vice versa. Date: 1980 - 1989 - from the The Betty Smithers Design Collection at Staffordshire University.
Introduction to the concept of poverty. Includes sections on the effects of poverty, life on a low income, work and employment patterns and the effects of poverty on children. Provides study materials and interactive self assessment exercises.
Word document, showing examples of two charts: The first is what should be a simple bar chart comparing values over a period of years. The second is the slightly more difficult chart showing the same data as a line and also featuring a line for the number of transactions over the same period.
This unit is designed to give candidates knowledge and understanding and an ability to apply differential and integral calculus to engineering problems. The unit will enable candidates to: • carry out the differentiation and integration of standard functions; • use numerical and computer techniques to solve problems which can be applied to engineering. On completion of the unit candidates should be able to: • differentiate standard functions; • perform definite and indefinite integration of standard functions; • use differentiation to solve problems which involve rates of change, maxima and minima, and the Newton–Raphson method; • use integration of functions to solve problems of area, volumes, averages, centroids, radius of gyration, boundary value problems, and to make use | 677.169 | 1 |
Student book - Hodder Education Our Student Book will also be available in two digital formats via Dynamic Learning: Student eTextbooks ... new specification courses. For more information ... Edexcel International GCSE (9-1) Mathematics Student Book Third Edition ...... examining. #....
Student Book Unit 3 ESOL Customer Service Training: Unit 3. 3: 1. Student Book. Unit 3: Working at a
Store ... 10. Name two departments on level 2 in J.C. Penney's. ... You look at
your store day after day and get used to what you see. But it is important to try to
...
Steps to Successful Student Book Review Blogging 1. Steps to Successful Student Book Review Blogging. Abstract: In order to ... Learning Objectives: As part of this book review and blogging unit, students will: ... Lesson 2—Blog Introduction (30 minutes): During this lesson, students will lear...iMaths Student Book 6 - Firefly Education a Which city on the Prime Meridian has the same time zone as Greenwich? b
Name a pair of .... 154 iMaths 6 Student Book. Mental computation strategies. 2 4.
8.... | 677.169 | 1 |
Calculus
This essay Calculus has a total of 568 words and 3 pages.
Calculus
"One of the greatest contributions to modern mathematics, science, and
engineering was the invention of calculus near the end of the 17th century,"
says The New Book of Popular Science. Without the invention of calculus, many
technological accomplishments, such as the landing on the moon, would have been
difficult.
The word "calculus" originated from the Latin word meaning pebble. This is
probably because people many years ago used pebbles to count and do arithmetic
problems.
The two people with an enormous contribution to the discovery of the
theorems of calculus were Sir Isaac Newton of England and Baron Gottfried
Wilhelm of Germany. They discovered these theorems during the 17th century
within a few years of each other.
Isaac Newton was considered one of the great physicists all time. He
applied calculus to his theories of motion and gravitational pull. He was able
to discover a function and describe mathematically the motion of all objects in
the universe.
Calculus was invented to help solve problems dealing with "changing or
varying" quantities. Calculus is considered "mathematics of change." There are
some basic or general parts of calculus. Some of these are functions,
derivative, antiderivatives, sequences, integral functions, and multivariate
calculus.
Some believe that calculus is too hard or impossible to learn without much
memorization but if you think that calculus is all memorizing then you will not
get the object of learning calculus. People say that calculus is just the
revision or expansion of old or basic equations and I believe that also.
In economics and business there are some uses for calculus. One important
application of integral calculus in business is the evaluation of the area under
a function. This can be used in a probability model. Probability is another
uses in integral calculus for business because you could find how often
something will appear in a certain range in a certain time. A function used for
probability in uniform distribution. The function is f(x) = 1 (b - a) for a <
x >= b. Some economics uses is figuring marginal and total cost. The function
is TC = MC = TVC + FC. Another is the demand on a sales product. ex. Demand on
Beer that brings in different variables to see how the consumption of beer is.
The function is a multivariate function f(m, p, r, s) = (1.058)(m^.136)(p^-
.727)(r^.914)(s^.816) where m = aggregate real income : p = average
retail price of beer r = average retail price level of all other consumer goods
s = measure of strength of beer (how consumers like it) as you can see if
everything but r stays constant then the demand will go up.
Some terms used in calculus frequently used to learn you need to know what
they are. Derivative is the fundamental concept of calculus that is how things
change. (ex. instantaneous velocity) Functions are always used in all
applications. A function is an equation with one or more variables where only
one x value will produce only one y value is a function. Also you will need to
learn and memorize some theorems and identities to be able to expand and
breakdown equations.
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Sofia Vasilyevna KovalevskayaSofia Vasilyevna Kovalevskaya On January 15, 1850 in Moscow, Russia, Sofia Vasilyevna Kovalevskaya was born as the second child of Vasily Korvin-Krukovsky and Velizavela Shubert, both well-educated members of Russian nobility. Sofia was educated by tutors and governesses in her family\'s country estate in Palabino and St. Petersburg. Sofia became interested in mathematics at a very young age. Her uncle, Pyotr Vasilievich Krukovsky, spoke about mathematics to her. When Sofia was 11 years old, her | 677.169 | 1 |
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In certain programs, all it will require to go an examination is observe using, memorization, and remember. Having said that, exceeding within a math course requires a unique type of effort and hard work. You can not simply just clearly show up for your lecture and watch your teacher "talk" about geometry and . You learn it by doing: being attentive at school, actively learning, and solving math challenges – even though your teacher hasn't assigned you any. In the event you end up having difficulties to perform very well within your math class, then stop by finest internet site for solving math troubles to learn how you can become a greater math scholar.
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Math sample algebra problems with solutions programs observe a natural development – each builds on the know-how you've received and mastered from your past class. Should you are locating it hard to follow new principles at school, pull out your old math notes and assessment earlier content to refresh yourself. Be sure that you meet the conditions right before signing up for a course.
Evaluation Notes The Night Prior to Course
Loathe every time a trainer calls on you and you have forgotten tips on how to address a specific trouble? Steer clear of this second by examining your math notes. This tends to assist you establish which principles or questions you'd wish to go about in class the subsequent working day.
The thought of executing homework each individual night time could appear troublesome, however, if you wish to succeed in , it really is important that you consistently exercise and learn the problem-solving approaches. Make use of your textbook or on the web guides to operate as a result of prime math complications on the weekly basis – even if you have no research assigned.
Use the Dietary supplements That come with Your Textbook
Textbook publishers have enriched present day publications with additional material (for example CD-ROMs or on the net modules) which will be utilized to enable learners achieve additional follow in . A few of these materials may additionally involve an answer or explanation guide, which might enable you to with performing by means of math difficulties all by yourself.
Go through In advance To stay In advance
If you need to minimize your in-class workload or even the time you expend on research, make use of your spare time following college or about the weekends to read through forward to the chapters and concepts that should be protected the following time you are in school.
Assessment Aged Checks and Classroom Examples
The work you are doing in class, for research, and on quizzes can supply clues to what your midterm or last exam will look like. Make use of your old exams and classwork to make a personalized study guideline to your forthcoming test. Seem within the way your teacher frames questions – this really is probably how they are going to surface with your check.
Learn how to Work Via the Clock
This is a popular analyze tip for men and women getting timed tests; specially standardized tests. For those who have only forty minutes for the 100-point check, then you can optimally invest 4 minutes on every 10-point dilemma. Get details regarding how very long the examination are going to be and which types of inquiries will likely be on it. Then strategy to assault the simpler concerns first, leaving on your own sufficient time to devote over the additional demanding kinds.
Improve your Methods to obtain math research assist
If you're acquiring a hard time knowing concepts in school, then make sure to get aid beyond class. Question your folks to create a study team and stop by your instructor's business office hours to go over difficult challenges one-on-one. Go to study and review classes when your teacher announces them, or employ the service of a private tutor if you want 1.
Chat To By yourself
After you are examining complications for an exam, consider to explain out loud what approach and strategies you used to obtain your alternatives. These verbal declarations will come in handy throughout a exam whenever you ought to recall the steps you need to choose to find a solution. Get further observe by hoping this tactic that has a close friend.
Use Research Guides For Further Practice
Are your textbook or class notes not encouraging you recognize what you needs to be learning in class? Use analyze guides for standardized tests, such as the ACT, SAT, or DSST, to brush up on old materials, or . Examine guides typically arrive equipped with comprehensive explanations of the way to clear up a sample dilemma, , and you simply can often find where by may be the better acquire mathissues. | 677.169 | 1 |
NOTE:† In addition,
worksheets, quizzes, tests and cumulative reviews are posted on this web-page.†
These assignments are posted well in advance of being assigned in class.† When
the assignments are assigned it is the responsibility of the student to print
these assignments, complete them or to complete the assignments at a computer
and bring the completed assignments to class when they are due.† If a student
does not have access to a computer at home, the student can print the
assignments in the schoolís library or Room 03-030 before or after school or
the student can obtain the assignments by a variety of other means. Since these
assignments are posted well in advance of their being assigned, the student has
sufficient time to gain access to these assignments.† †If there is a problem,
please contact Mr. Kenney so a strategy can be developed to ensure success on
these assignments.
The parent(s)/guardian(s)
is(are) encouraged to use this web-page in order to keep track of their student's
progress in this class and are strongly encouraged to pursue correspondence at
the earliest possible time to insure their student's success in this class.
I have read and understood
the Grading Procedure/Late Work Policy and the information referenced/contained
on this page for the A-Algebra III class with the teacher Mr. Kenney | 677.169 | 1 |
Rockwell the 20T 20T
The Rockwell the 20T 20T
is
an arithmetic
calculator with 8 digits precision
and
algebraic logic.
It has
6 functions, 23 keys
and
a VFD (vacuum fluorescent) display. The power source is
3xAAA batteries. | 677.169 | 1 |
Chapter 8-9 Study Guide
Use sigma notation to write the given sum. Look at problems 1 - 4 in the chapter 9 review.*
Find the sum. Look at problems 5 - 8 in the chapter 9 review.*
Write the first five terms of an arithmetic sequence given two terms. Look at 15 - 18 in the chapter 9 review.*
Write the first five terms of a geometric sequence given two terms. Concentrate on example 5 in section 9.3 and problems of this nature. The difference being that this problem asks for the first five terms instead of a specific term.
Find the sum of an arithmetic series. You are given the first term and the last term and enough terms to figure out what the common difference is. You will need to find n, and then use the formula. An example of what this problem would look like is: 2 + 5 + 8 + ... + 23
Find the sum of a geometric series. Short and all terms are given for you. You could use the formula or digress and just add them together. Example: 9 + 3 + 1 + 1/3 + 1/9 + 1/27
Find the sum of an infinite geometric series written in sigma notation. Look at problems 9 and 10 in the chapter 9 review.
Use the binomial expansion theorem to expand a binomial. Look at problems 41 - 46 in the chapter 9 review.*
Find a specific term of a binomial expansion. Look at example 6 in section 9.5.
Multiply two matrices.
Multiply a scalar and a matrix.
Find the transpose of a matrix.
Find the determinant of a 2x2 matrix.
Use Cramer's Rule to solve a 2x2 system of linear equations. No credit will be given if you don't use Cramer's Rule.
Find the determinant of a 3x3 matrix (if you know the shortcuts, this is really easy)
Find the inverse of a 3x3 matrix (again, much easier than it could be).
Find the sum of a 3x3 matrix with it's transpose.
Solve a 2x2 system of equations using Gauss-Jordan elimination. No credit will be given if you don't use Gauss-Jordan elimination. You don't have to pivot (please do, though), but you have to use Gauss-Jordan elimination.
Use mathematical induction to prove a given formula. Study the text (not the exercises) of section 9.4.*
Use mathematical induction to prove a given formula. Look at problems 21 - 24 in the chapter 9 review.*
Problems denoted with a * are directly from the problems I asked you to look at. It might be even or odd. | 677.169 | 1 |
Overview
A Survey of Mathematics with Applications / Edition 9Product Details
Read an ExcerptFirst ChapterNOTE: Before purchasing, check with your instructor to ensure you select the correct ISBN. Several
versions of Pearson's MyLab & Mastering products exist for each title, and registrations are not transferable. To register for and use Pearson's MyLab & MasteringThis book is part of the Pearson Automotive Professional Technician Series, which provides full-color, media-integrated
solutions for today's students and instructors covering all eight areas of ASE certification, plus additional titles covering common courses. Peer reviewed for technical accuracy, the ...
The Akst/Bragg series' success is built around clear and concise writing, a side-by-side "teach by
example" approach, and integrated applications throughout that help students achieve a conceptual understanding. The user-friendly design offers a distinctive side-by-side format that pairs examples ...
Early Childhood Mathematics, Fifth Edition is the most widely used guide for educators on teaching
mathematics to young children in Kindergarten through Third Grade. Practical and applied, this trusted and research-based book encourages teachers and teacher candidates to create an ...
KEY BENEFIT: Essential business lessons for turning today's scientists and engineers into entrepreneurs in new
technology companies. In today's global and interconnected world, students with a science or engineering background have ample opportunity to mesh their technical know-how with the ...
/*0019N-8, 0-13-100191-4, Tannenbaum, Peter, Arnold, Robert, Excursions In Modern Mathematics, 3/E*/ This collection of excursions
into modern mathematics is written in an informal, very readable style, with features that make the material interesting, clear, and easy-to-learn. It centers on an ...
Offering the most geometric presentation available, Linear Algebra with Applications, Fifth Edition emphasizes linear transformations
as a unifying theme. This elegant textbook combines a user-friendly presentation with straightforward, lucid language to clarify and organize the techniques and applications of ... | 677.169 | 1 |
Learning mathematics is one of the most important aspects that determine the future of learners. However, mathematics as one of the subjects is often perceived as being complicated and not liked by the learners. Therefore, we need an application with the use of appropriate technology to create visualization effects which can attract more attention from… (More) | 677.169 | 1 |
Monday, February 3, 2014
Featured: 2-3-2014 Grapher
Grapher is a free tool bundled with Mac OS X (10.4+) that enables graphing and analyzing implicit and explicit equations in two or three dimensions. The results can be visualized as an animation or image.
Grapheris a graphing calculator, capable of creating both 2-D graphs including classic (linear-linear), polar coordinates, linear-logarithmic, log-log, and polar log as well as 3-D graphs including standard system, cylindrical system, and spherical system.
You can find Grapherin the Utilities folder within the Applications folder. The easiest way to launch Grapher, though, is using Spotlight.
To use Grapher, first choose the type of graph you want to create. You can select from a variety of 2-D and 3-D templates. Choose New Equation to create your own equation, or choose New Equation From Template to add parametric equations, differential equations, vector field equations, or series from templates. Select an equation in the equations list to edit or delete the equation.
Grapher supports multiple equations in one graph, exporting equations to LaTeX format, and includes several pre-made equation examples. It is capable of easily exporting vector art for use in printed documents. QuickTime animation of graphs is also supported in both 2-D and 3-D.
Grapher's equation menu includes functions for evaluating equations, performing integration, and finding intersections. You can click any point of an equation to view its evaluation or find an approximate intersection | 677.169 | 1 |
This grade 9 maths worksheet covers transformation geometry for term 4. It tests the definitions of reflections, rotations and translations, as well as enlargements and reductions. It then asks for for the images of the points affected by these transformations and then for the rules for given points. Finally there are application questions and questions […]
This grade 8 worksheet is for the last section of term 2 according to the CAPS curriculum, on straight line geometry. It includes questions on parallel and perpendicular lines, corresponding, alternating and co-interior angles, as well as vertically opposite, supplementary and corresponding angles. There is also a fully worked out memorandum. Please note that with […]
These notes cover everything covered in the grade 10 section of Measurement for CAPS, including revision of grade 9 work (perimeter and area) and surface area and volume of 3D shapes. The Measurement notes also include practice exercises so that students can follow their learning with practice. The answer sheet is also available separately. Download […]
Binary numbers are based on the concept of ones and zeros or something similar to on and off. The base used to count in binary number is 2 and the one and zero says whether that 2 is on or off. The position of the one or zero in the binary number tells you to […]
This revision worksheet for CAPS term 1 tests all the skills that should have been learnt in the first term. The worksheet tests exponents, surds, equations including inequalities, completing the square, trinomials, and exponentials. It also tests simultaneous equations skills before looking at nature of roots. Finally revision on linear and quadratic patterns is given. […] | 677.169 | 1 |
Prerequisite Knowledge
What you'll learn
Learn how to work with tensors
Understand some of the key techniques for implementing AI, including the chain rule, broadcasting, and principal component analysis
Gain exposure to PyTorch
Description
If the math used in AI seems intimidating, this tutorial is for you. Rachel Thomas walks you through working with arrays of different dimensions and how broadcasting handles data dimensions. As a fun application of linear algebra, you'll learn how to create a deep neural network from scratch and use it to recognize handwritten digits. You'll also gain hands-on experience with PyTorch, the Python framework for GPU computing developed by Facebook.
Rachel Thomas
fast.ai
Rachel Thomas is the cofounder of fast.ai and a researcher in residence at USF Data Institute, where she teaches numerical linear algebra. Rachel helped create the free Practical Deep Learning for Coders MOOC, which 50,000 students have started. Previously, she worked as a quant in energy trading, a data scientist and engineer at Uber, and a senior instructor at Hackbright. Rachel is a popular writer on data science and diversity in tech. Her writing has made the front page of Hacker News and Medium, has been included in newsletters by O'Reilly, Fortune, crunchbase, and Mattermark, and has been translated into Spanish, Portuguese, and Chinese. Rachel holds a PhD in mathematics from Duke. | 677.169 | 1 |
This audiobook contains proven steps and strategies to organize your mind to help you overcome bad habits. It will help you understand how your mind works....How to Bake Pi
An Edible Exploration of the Mathematics of Mathematics
By:
Eugenia Cheng
Narrated by:
Tavia Gilbert
Length: 8 hrs and 18 mins
Unabridged
Overall
242
Performance
214
Story
208
In How to Bake Pi, math professor Eugenia Cheng provides an accessible introduction to the logic of mathematics....
Mathematics is easy, life is hard.
By
Bonny
on
08-06-15
Summary and Analysis of a Mind for Numbers: How to Excel at Math and Science by Barbara Oakley
By:
Summary Station
Narrated by:
Justin M. Grant
Length: 34 mins
Unabridged
Overall
5
Performance
2
Story
2
Barbara Oakley shares with listeners how she came to understand how to use these learning strategies. She tells about how she thought she was not good at math or scienceStory
A fine layout of very standard study skills
A person who listens closely and actually applies these techniques will likely join the crowd at the upper end of any class (the person has a reasonable aptitude for). All other things being equal, students who study any subjects like this steadily will excel. The trick is in actually sticking with all of it; but no single part is frankly that hard. (It might seem so, for a student habituated to all the noise and distractions of the modern cluttered life.) As to math and science specifically, I did not find any new revelations here. It seems to me a generic set of tips, and subject to that, a fine set. Good studiers already do most all of this.
Very Interesting and informative.
This book is filled with very creative ways of learning truly any subject. Although, it's main focus is math and science the skills taught and once learned will be extremely helpful across the educational criculum. Ryan E. Strickland Author of Is Your Mind Shackle Free!
very poor value/all content was obvious.
Hmmm...Can I get a refund? LOL
I feel robbed! There is absolutely nothing said in this book that you haven't already heard from your professors, parents, tutors or mentor. Just focus on your study material, READ your textbook, do your homework, eat right, exercise, get plenty of rest and relax when taking exams. That's about it.
I read other reviews about this book that said the exact same thing that I just typed, and was SURE that there was more to it than they had mentioned...But there really isn't. Save your money. Look elsewhere if you want actual study tips or tricks for doing better in math and science, cuz this isn't it!
Excellent, short book with great tips
This is a really good, short, and inexpensive book with a lot of really good tips about studying.
The author presents 30 tips about how to approach study. The focus is on math and science, but the tips can be applied to study and review of any type.
There were some really good ideas based on particular preferred styles of learning that aren't as well presented in other books, and I particularly enjoyed the part about how to read a math book. Mnemonics, study techniques, time management, organization, and preparation for study are also addressed, and the concepts are well presented.
Again, this is a good audiobook for study of any type and well worth the inexpensive price and the short time required to go through it. You will get a lot of bang for your buck out of this one. | 677.169 | 1 |
Please note that the above specification is currently a proposed version awaiting final approval by QCA for teaching from September 2017.
Course aims:
Encourage students to develop their understanding of mathematical processes.
Improve the ability to reason logically.
Extend skills and techniques for use within unstructured problems. Understand the difference between 'real-world' problems and modelling.
Develop an awareness of the relevance of maths to other fields of study.
Entry requirements:
Knowledge of the complete content of the IGCSE Higher syllabus, especially algebra, is essential. If a student has not managed to achieve at least a grade A at IGCSE they will find the AS course extremely challenging.
Key features:
While studying Mathematics, students will be expected to use mathematical arguments, skills, knowledge and logic to solve problems. Many of the ideas met in Pure Mathematics also serve as important foundations for other branches of mathematics. Mechanics enables modelling of systems, describing the motion of objects and calculating the forces upon them. Statistics involves learning how to analyse and summarise numerical data in order to arrive at conclusions.
Higher Education
A level Mathematics is taken by a wide range of students, from those intending to read the subject at university, to those needing particular techniques to support another subject of their chosen career and it can sensibly be taken in conjunction with any other A level subject. It is a sought after qualification not only for the work place but also in Higher Education. | 677.169 | 1 |
LeoCalculator 2.3
LeoCalculator is an application for performing calculation of mathematical expressions that could include not only basic operations but also functions and brackets.
Edit box "Expression" has to contain a string of mathematical expression that is supposed to be calculated.
It can contain:
numbers in with or without decimal point and with or without a power of 10 like 1.2e-2 or 3.E3;
pi in this application is equal to 3.141592653;
basic mathematical operations +,-,*,/;
power of grade operation ^ used like 2^3 = 8;
brackets determining order of operation execution;
major functions: sin, cos, tan, asin, acos, atan, ln, log10, exp, pow10, abs, sqrt. Arguments of the functions have to be an expression surrounded brackets;
variables determined in the edit box "Definitions";
Edit box "Expression" can contain definitions of variables:
variables can be any combinations of letters and numbers without spaces and reserved words: e, E, pi, sin, cos, tan, asin, acos, atan, ln, log10, exp, pow10, abs, sqrt (not case sensitive);
value expressions as usual are numbers but in most cases it could be mathematical expressions too. Tip: variable expression that contains other variables should be longer than them.
To perform calculation press key "Enter" or print letter "=" after expression you want to calculate. The result will appear after mark "=". You can do standard manipulation with "Expression" edit box such as copy/paste operation. Editing "Expression" box just after calculation will force the disappearance of result. The main idea is that the result value has to correspond with the expression. | 677.169 | 1 |
Synopses & Reviews
Publisher Comments
The subject of partial differential equations has an unchanging core of material but is constantly expanding and evolving. Introduction to Partial Differential Equations with MATLAB is a careful integration of traditional core topics with modern topics, taking full advantage of the computational power of MATLAB to enhance the learning experience. This advanced text/reference is an introduction to partial differential equations covering the traditional topics within a modern context. To provide an up-to-date treatment, techniques of numerical computation have been included with carefully selected nonlinear topics, including nonlinear first order equations. Each equation studied is placed in the appropriate physical context. The analytical aspects of solutions are discussed in an integrated fashion with extensive examples and exercises, both analytical and computational. The book is excellent for classroom use and can be used for self-study purposes. Topic and Features: • Nonlinear equations including nonlinear conservation laws; • Dispersive wave equations and the Schrodinger equation; • Numerical methods for each core equation including finite difference methods, finite element methods, and the fast Fourier transform; • Extensive use of MATLAB programs in exercise sets. MATLAB m files for numerical and graphics programs available by ftp from this web site. This text/reference is an excellent resources designed to introduce advanced students in mathematics, engineering and sciences to partial differential equations. It is also suitable as a self-study resource for professionals and practitioners.
Review
"Cooper's book stands out among a host of PDE works. It not only adequately treats traditional core partial differential equation methods but also integrates analytic solutions with numerical schemes through the implementation of MATLAB routines. As an application-oriented book that provides the basic definitions, theorems, and analyses of the solutions, it contains the core topics needed for a sound background in partial differential equations.... One of the book's excellent features is the availability of illustrative and challenging problems, some of which have been cast in the form of MATLAB projects. Such features undoubtedly make this a suitable work for a laboratory component of an introductory PDEs course. Recommended. Undergraduates through faculty." --Choice
Synopsis
Overview The subject of partial differential equations has an unchanging core of material but is constantly expanding and evolving. The core consists of solution methods, mainly separation of variables, for boundary value problems with constant coeffi- cients in geometrically simple domains. Too often an introductory course focuses exclusively on these core problems and techniques and leaves the student with the impression that there is no more to the subject. Questions of existence, uniqueness, and well-posedness are ignored. In particular there is a lack of connection between the analytical side of the subject and the numerical side. Furthermore nonlinear problems are omitted because they are too hard to deal with analytically. Now, however, the availability of convenient, powerful computational software has made it possible to enlarge the scope of the introductory course. My goal in this text is to give the student a broader picture of the subject. In addition to the basic core subjects, I have included material on nonlinear problems and brief discussions of numerical methods. I feel that it is important for the student to see nonlinear problems and numerical methods at the beginning of the course, and not at the end when we run usually run out of time. Furthermore, numerical methods should be introduced for each equation as it is studied, not lumped together in a final chapter. | 677.169 | 1 |
Chapter 7 - Polynomial Models
"This chapter provides opportunities for students to solve polynomial inequalities algebraically and graphically. Lessons present various problem situations and ask students to use a graphing calculator to determine the polynomial regression function that best models the data. Students then use their regression functions to answer questions. Piecewise functions are introduced for situations where a single polynomial function is not the most appropriate model for a set of data. At the end of the chapter, the lesson provides opportunities for students to compare properties of two functions each represented in a different way. Questions present functions that are represented using a graph, table of values, equation, or description of its key characteristics."
Carnegie Textbook
"Price changes for unleaded and diesel gas are difficult to model with simple functions from year to year."
Lesson 7.1 - Solving Polynomial Inequalities "This lesson presents a real-world situation represented by a fourth degree function for students to explore intervals where the function is greater than, less than, or equal to zero. " - Carnegie Textbook
Lesson 7.3 - Piecewise Functions "This lesson provides opportunities for students to understand that sometimes a single polynomial function is not the most appropriate model for a set of data. " - Carnegie Textbook
Lesson 7.4 - Modeling Polynomial Data "This lesson provides opportunities for students to analyze data and use a graphing calculator to determine the regression function that best models the data. Students will use their regression functions to answer questions." - Carnegie Textbook
Lesson 7.5 - Comparing Polynomials in Different Representations "This lesson provides opportunities for students to compare properties of two functions each represented in a different way. Questions present functions that are represented using a graph, table of values, equation, or description of its key characteristics." - Carnegie Textbook | 677.169 | 1 |
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