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การทดสอบของกอร์ดอนสามารถแสดงอะไรได้บ้างต่อไปนี้
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B
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาแนวทางแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าแนวทางแก้ไขที่เป็นไปได้นั้นตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบแนวทางแก้ไขปัญหา อ่านข้อความแล้วตอบคำถามด้านล่าง
กอร์ดอนเป็นวิศวกรด้านการบินและอวกาศที่กำลังพัฒนาชูชีพสำหรับยานอวกาศที่จะลงจอดบนดาวอังคาร เขาจำเป็นต้องเพิ่มช่องระบายอากาศตรงกลางชูชีพเพื่อให้ยานอวกาศลงจอดได้อย่างราบรื่น อย่างไรก็ตาม ยานอวกาศจะต้องเดินทางด้วยความเร็วสูงก่อนลงจอด หากช่องระบายอากาศมีขนาดใหญ่หรือเล็กเกินไป ชูชีพอาจแกว่งอย่างรุนแรงด้วยความเร็วนี้ การเคลื่อนไหวนั้นอาจทำให้ยานอวกาศเสียหายได้
ดังนั้น เพื่อช่วยตัดสินใจว่าช่องระบายอากาศควรมีขนาดเท่าใด กอร์ดอนจึงนำชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร ไปใส่ในอุโมงค์ลม อุโมงค์ลมทำให้ดูเหมือนว่าชูชีพกำลังเคลื่อนที่ด้วยความเร็ว 200 กิโลเมตรต่อชั่วโมง เขาเฝ้าสังเกตชูชีพเพื่อดูว่าแกว่งมากแค่ไหน
รูปภาพ: ชูชีพของยานอวกาศในอุโมงค์ลม
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Engineering practices
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Evaluate tests of engineering-design solutions
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People can use the engineering-design process to develop solutions to problems. One step in the process is testing if a potential solution meets the requirements of the design. How can you determine what a test can show? You need to figure out what was tested and what was measured.
Imagine an engineer needs to design a bridge for a windy location. She wants to make sure the bridge will not move too much in high wind. So, she builds a smaller prototype, or model, of a bridge. Then, she exposes the prototype to high winds and measures how much the bridge moves.
First, identify what was tested. A test can examine one design, or it may compare multiple prototypes to each other. In the test described above, the engineer tested a prototype of a bridge in high wind.
Then, identify what the test measured. One of the criteria for the bridge was that it not move too much in high winds. The test measured how much the prototype bridge moved.
Tests can show how well one or more designs meet the criteria. The test described above can show whether the bridge would move too much in high winds.
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test
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หากยานอวกาศได้รับความเสียหายเมื่อใช้ร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร ด้วยความเร็ว 200 กิโลเมตรต่อชั่วโมง
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ความมั่นคงของร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร ที่ความเร็ว 200 กิโลเมตรต่อชั่วโมงเป็นอย่างไร
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ร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร จะแกว่งมากเกินไปที่ความเร็ว 400 กิโลเมตรต่อชั่วโมงหรือไม่
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ชื่อของอาณานิคมที่แสดงคืออะไร
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B
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|
closed choice
|
grade5
|
social science
|
us-history
|
English colonies in North America
|
Identify the Thirteen Colonies
| null |
The colony is New Hampshire.
During the colonial era, New Hampshire and New York both claimed the territory that would later become the state of Vermont. Vermont was never its own colony.
|
test
|
แมริแลนด์
|
นิวแฮมป์เชียร์
|
โรดไอแลนด์
| 2
|
เวอร์มอนต์
| null | 1
|
สิ่งมีชีวิตใดในบรรดานี้มีสสารที่เคยเป็นส่วนหนึ่งของไลเคน?
|
B
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ด้านล่างนี้คือเครือข่ายอาหารจากระบบนิเวศทุ่งทุนดราในนูนวุต เขตปกครองในแคนาดาตอนเหนือ
เครือข่ายอาหารเป็นแบบจำลองที่แสดงให้เห็นว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในเครือข่ายอาหารแสดงให้เห็นว่าสสารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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closed choice
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grade5
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natural science
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biology
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Ecosystems
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Interpret food webs II
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A food web is a model.
A food web shows where organisms in an ecosystem get their food. Models can make things in nature easier to understand because models can represent complex things in a simpler way. If a food web showed every organism in an ecosystem, the food web would be hard to understand. So, each food web shows how some organisms in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one organism to another. Each arrow shows the direction that matter moves when one organism eats another organism. An arrow starts from the organism that is eaten. The arrow points to the organism that is doing the eating.
An organism in a food web can have more than one arrow pointing from it. This shows that the organism is eaten by more than one other organism in the food web.
An organism in a food web can also have more than one arrow pointing to it. This shows that the organism eats more than one other organism in the food web.
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Use the arrows to follow how matter moves through this food web. For each answer choice, try to find a path of arrows that starts from the lichen.
No arrow points to the bilberry. So, in this food web, matter does not move from the lichen to the bilberry.
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test
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บลูเบอร์รี
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เห็ด
| null | 3
| null | null | 2
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อัตราส่วนที่คาดหวังของลูกหลานที่มีขนแกะหนาต่อลูกหลานที่มีขนหยาบคือเท่าใด? เลือกอัตราส่วนที่น่าจะเป็นไปได้มากที่สุด
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B
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ข้อความนี้อธิบายลักษณะขนแกะ:
ขนแกะ หรือขนชั้นนอกของแกะ มักถูกตัดออกและนำไปทำเป็นเส้นด้ายสำหรับผ้าและสิ่งทออื่นๆ ขนแกะแบบขนปุย ซึ่งมีขนสั้นกว่า มักใช้ทำเสื้อผ้าและผ้าห่ม ขนแกะแบบขนยาว ซึ่งมีขนยาวกว่า มักใช้ทำพรม
ในกลุ่มแกะ บางตัวมีขนแกะแบบขนยาว และบางตัวมีขนแกะแบบขนปุย ในกลุ่มนี้ ยีนสำหรับลักษณะขนแกะมีอัลลีลสองชนิด อัลลีลสำหรับขนแกะแบบขนยาว (F) จะเด่นกว่าอัลลีลสำหรับขนแกะแบบขนปุย (f)
ตารางพันเน็ตต์นี้แสดงการผสมข้ามระหว่างแกะสองตัว
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closed choice
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grade8
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natural science
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biology
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Genes to traits
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Use Punnett squares to calculate ratios of offspring types
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Offspring phenotypes: dominant or recessive?
How do you determine an organism's phenotype for a trait? Look at the combination of alleles in the organism's genotype for the gene that affects that trait. Some alleles have types called dominant and recessive. These two types can cause different versions of the trait to appear as the organism's phenotype.
If an organism's genotype has at least one dominant allele for a gene, the organism's phenotype will be the dominant allele's version of the gene's trait.
If an organism's genotype has only recessive alleles for a gene, the organism's phenotype will be the recessive allele's version of the gene's trait.
A Punnett square shows what types of offspring a cross can produce. The expected ratio of offspring types compares how often the cross produces each type of offspring, on average. To write this ratio, count the number of boxes in the Punnett square representing each type.
For example, consider the Punnett square below.
| F | f
F | FF | Ff
f | Ff | ff
There is 1 box with the genotype FF and 2 boxes with the genotype Ff. So, the expected ratio of offspring with the genotype FF to those with Ff is 1:2.
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To determine how many boxes in the Punnett square represent offspring with a woolly fleece or a hairy fleece, consider whether each phenotype is the dominant or recessive allele's version of the fleece type trait. The question tells you that the F allele, which is for a hairy fleece, is dominant over the f allele, which is for a woolly fleece.
A woolly fleece is the recessive allele's version of the fleece type trait. A sheep with the recessive version of the fleece type trait must have only recessive alleles for the fleece type gene. So, offspring with a woolly fleece must have the genotype ff.
All 4 boxes in the Punnett square have the genotype ff.
A hairy fleece is the dominant allele's version of the fleece type trait. A sheep with the dominant version of the fleece type trait must have at least one dominant allele for the fleece type gene. So, offspring with a hairy fleece must have the genotype FF or Ff.
There are 0 boxes in the Punnett square with the genotype FF or Ff.
So, the expected ratio of offspring with a woolly fleece to offspring with a hairy fleece is 4:0. This means that, based on the Punnett square, this cross will always produce offspring with a woolly fleece. This cross is expected to never produce offspring with a hairy fleece.
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test
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0:04
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4:0
สี่ต่อศูนย์
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2:2
สองต่อสอง
| 4
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1:3
หนึ่งต่อสาม
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3 ต่อ 1
| 3
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ทรัพย์สินเหล่านี้มีอะไรเหมือนกัน?
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C
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เลือกคำตอบที่ดีที่สุด
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closed choice
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grade4
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natural science
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physics
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Materials
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Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
An opaque object does not let light through. All three objects are opaque.
A slippery object is hard to hold onto or stand on. The tortoise shell and the basketball are not slippery.
A shiny object reflects a lot of light. You can usually see your reflection in a shiny object. The crown is shiny, but the basketball is not.
The property that all three objects have in common is opaque.
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test
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เงาแวววาว
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ลื่น
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ทึบแสง
| 5
| null | null | 4
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ลองพิจารณาแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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C
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน แต่บางอันมีขนาดและรูปร่างที่แตกต่างกัน
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closed choice
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grade8
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natural science
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physics
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Velocity, acceleration, and forces
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Compare magnitudes of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart. These pulls and pushes between magnets are called magnetic forces.
The strength of a force is called its magnitude. The greater the magnitude of the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
You can change the magnitude of a magnetic force between two magnets by using magnets of different sizes. The magnitude of the magnetic force is smaller when the magnets are smaller.
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Magnet sizes affect the magnitude of the magnetic force. Imagine magnets that are the same shape and made of the same material. The smaller the magnets, the smaller the magnitude of the magnetic force between them.
Magnet A is the same size in both pairs. But Magnet B is smaller in Pair 2 than in Pair 1. So, the magnitude of the magnetic force is smaller in Pair 2 than in Pair 1.
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test
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ขนาดของแรงแม่เหล็กมีค่าเท่ากันทั้งสองคู่
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แรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 2
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| null | null | 5
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เมืองหลวงของรัฐไวโอมิงคืออะไร
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D
| null |
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|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Cheyenne is the capital of Wyoming.
|
test
|
ฟีนิกซ์
|
แบตันรูจ
|
โฮโนลูลู
| 7
|
เชเยนน์
| null | 6
|
ข้อความต่อไปนี้เกี่ยวกับระบบสุริยะของเราเป็นจริงหรือเท็จ?
ดาวเคราะห์ที่ใหญ่ที่สุดประกอบด้วยน้ำแข็งเป็นส่วนใหญ่
|
B
|
ใช้ข้อมูลเพื่อตอบคำถามด้านล่าง
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
|
true-or false
|
grade6
|
natural science
|
earth-science
|
Astronomy
|
Analyze data to compare properties of planets
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A planet's volume tells you the size of the planet.
The primary composition of a planet is what the planet is made mainly of. In our solar system, planets are made mainly of rock, gas, or ice.
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The table tells you that Jupiter is the largest planet and that Jupiter is made mainly of gas. So, the largest planet is made mainly of gas.
|
test
|
จริง
|
เท็จ
| null | 8
| null | null | 7
|
สิ่งมีชีวิตใดต่อไปนี้เป็นผู้บริโภคระดับต้นในเว็บอาหารนี้
|
A
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ด้านล่างนี้คือเครือข่ายอาหารจากทะเลสาบ Little Rock ซึ่งเป็นระบบนิเวศทะเลสาบน้ำจืดในรัฐวิสคอนซิน
เครือข่ายอาหารเป็นแบบจำลองที่แสดงให้เห็นว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในเครือข่ายอาหารแสดงให้เห็นว่าสสารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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closed choice
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grade5
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natural science
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biology
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Ecosystems
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Interpret food webs I
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A food web is a model.
A food web shows where organisms in an ecosystem get their food. Models can make things in nature easier to understand because models can represent complex things in a simpler way. If a food web showed every organism in an ecosystem, the food web would be hard to understand. So, each food web shows how some organisms in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one organism to another. Each arrow shows the direction that matter moves when one organism eats another organism. An arrow starts from the organism that is eaten. The arrow points to the organism that is doing the eating.
An organism in a food web can have more than one arrow pointing from it. This shows that the organism is eaten by more than one other organism in the food web.
An organism in a food web can also have more than one arrow pointing to it. This shows that the organism eats more than one other organism in the food web.
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Primary consumers eat producers. So, in a food web, primary consumers have arrows pointing to them from producers.
The rotifer has an arrow pointing to it from the green algae. The green algae is a producer, so the rotifer is a primary consumer.
The copepod has an arrow pointing to it from the golden algae. The golden algae is a producer, so the copepod is a primary consumer.
The black crappie has arrows pointing to it from the water flea, the rotifer, and the shiner. None of these organisms is a produce, so the black crappie is not a primary consumer.
The bacteria have arrows pointing to them from the copepod and the shiner. Neither the copepod nor the shiner is a producer, so the bacteria are not primary consumers.
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test
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โคพีพอด
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ปลาคราปปี้ดำ
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แบคทีเรีย
| 9
| null | null | 8
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความต่อไปนี้ข้อใดเป็นจริง
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B
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รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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closed choice
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grade4
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natural science
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physics
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Magnets
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Compare strengths of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
These pulls and pushes between magnets are called magnetic forces. The stronger the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
You can change the strength of a magnetic force between two magnets by changing the distance between them. The magnetic force is stronger when the magnets are closer together.
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Distance affects the strength of the magnetic force. When magnets are closer together, the magnetic force between them is stronger.
The magnets in Pair 1 are closer together than the magnets in Pair 2. So, the magnetic force is stronger in Pair 1 than in Pair 2.
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test
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แรงแม่เหล็กแรงกว่าในคู่ที่ 2
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แรงแม่เหล็กแรงกว่าในคู่ที่ 1
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 10
| null | null | 9
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ระบบนิเวศป่าดิบชื้นแดนไทรน์อธิบายได้ดีที่สุดด้วยอะไร
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A
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ภาพ: ป่าดิบชื้นแดนไทรี่
ป่าดิบชื้นแดนไทรี่เป็นระบบนิเวศป่าดิบชื้นเขตร้อนในภาคตะวันออกเฉียงเหนือของออสเตรเลีย
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closed choice
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grade3
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natural science
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biology
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Ecosystems
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Describe ecosystems
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An ecosystem is formed when living and nonliving things interact in an environment. There are many types of ecosystems. Here are some ways in which ecosystems can differ from each other:
the pattern of weather, or climate
the type of soil or water
the organisms that live there
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A tropical rain forest is a type of ecosystem. Tropical rain forests have the following features: year-round rain and warm temperatures, soil that is poor in nutrients, and many different types of organisms. So, the Daintree rain forest has year-round rain. It also has soil that is poor in nutrients.
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test
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มีฝนตกตลอดทั้งปี และมีดินที่ขาดสารอาหาร
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มีฤดูหนาวที่หนาวเย็น และยังมีสิ่งมีชีวิตหลากหลายชนิด
| null | 11
| null | null | 10
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เมืองหลวงของรัฐเดลาแวร์คืออะไร
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C
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Dover is the capital of Delaware.
|
test
|
มงเปอลีเย
|
เทรนตัน
|
โดเวอร์
| 12
|
จอร์จทาวน์
| null | 11
|
รัฐใดทางเหนือที่สุดในบรรดารัฐเหล่านี้?
|
A
| null |
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closed choice
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grade3
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social science
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geography
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Geography
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Read a map: cardinal directions
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Maps have four cardinal directions, or main directions. Those directions are north, south, east, and west.
A compass rose is a set of arrows that point to the cardinal directions. A compass rose usually shows only the first letter of each cardinal direction.
The north arrow points to the North Pole. On most maps, north is at the top of the map.
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To find the answer, look at the compass rose. Look at which way the north arrow is pointing. Maine is farthest north.
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test
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เมน
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เซาท์แคโรไลนา
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แคนซัส
| 13
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เดลาแวร์
| null | 12
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เกรตาและแอลลีสามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการได้บ้าง
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D
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อที่จะได้บางสิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง หรือแลกเปลี่ยนสินค้าหรือบริการหนึ่งเพื่ออีกสิ่งหนึ่ง
เกรต้าและแอลลีเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน ทั้งสองคนน่าจะมีความสุขกับอาหารกลางวันของพวกเขามากกว่านี้ เกรต้าต้องการบรอกโคลีในอาหารกลางวันของเธอ และแอลลีหวังว่าจะได้มะเขือเทศ ลองดูรูปภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
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
|
closed choice
|
grade6
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Greta wanted broccoli in her lunch and Allie was hoping for tomatoes. Look at the labeled part of the images.
Greta has tomatoes. Allie has broccoli. They can trade tomatoes for broccoli to both be happier. Trading other things would not help either person get more items they want.
|
test
|
เกรตา สามารถแลกมะเขือเทศของเธอ กับ แซนวิชของอัลลี ได้
|
แอลลี่สามารถแลกบรอกโคลีของเธอกับส้มของเกรต้าได้
|
แอลลี่สามารถแลกอัลมอนด์ของเธอเป็นมะเขือเทศของเกรต้าได้
| 14
|
เกรต้าสามารถแลกมะเขือเทศของเธอกับบรอกโคลีของแอลลีได้
| null | 13
|
เมืองหลวงของรัฐโคโลราโดคืออะไร
|
D
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Denver is the capital of Colorado.
|
test
|
โบลเดอร์
|
นกฟีนิกซ์
|
โคโลราโดสปริงส์
| 15
|
เดนเวอร์
| null | 14
|
ทวีปใดถูกเน้น?
|
D
| null |
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closed choice
|
grade5
|
social science
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geography
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Oceans and continents
|
Identify oceans and continents
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A continent is one of the major land masses on the earth. Most people say there are seven continents.
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This continent is Asia.
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test
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แอฟริกา
|
อเมริกาเหนือ
|
อเมริกาใต้
| 16
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เอเชีย
| null | 15
|
ระบุคำถามที่การทดลองของเชสสามารถตอบได้ดีที่สุด
|
B
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
เชสติดตั้งที่ให้อาหารนกแบบมีแท่นจำนวนห้าคู่รอบ ๆ ลานบ้านของเขา เขาเติมที่ให้อาหารหนึ่งตัวในแต่ละคู่ด้วยเมล็ดทานตะวัน และที่ให้อาหารอีกตัวด้วยเมล็ดแฟลกซ์ เป็นเวลาหนึ่งสัปดาห์ เชสเฝ้าดูนกคาร์ดินัลที่มายังที่ให้อาหารในช่วงเวลาเดียวกันทุกเช้า ระหว่างการสังเกต เชสนับจำนวนครั้งที่นกคาร์ดินัลมายังที่ให้อาหารที่มีเมล็ดทานตะวัน และจำนวนครั้งที่นกคาร์ดินัลมายังที่ให้อาหารที่มีเมล็ดแฟลกซ์
รูปภาพ: นกคาร์ดินัลกำลังกินเมล็ดทานตะวันจากที่ให้อาหารแบบมีแท่น
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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นกชนิดคาร์ดินัลกินเมล็ดพันธุ์มากกว่าต่อการมาเยี่ยมชมจากภาชนะให้อาหารที่มีเมล็ดทานตะวัน เมื่อเทียบกับภาชนะให้อาหารที่มีเมล็ดแฟลกซ์หรือไม่
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นกการ์ดินัลมาเยี่ยมชมเครื่องให้อาหารที่มีเมล็ดทานตะวันบ่อยกว่าเครื่องให้อาหารที่มีเมล็ดแฟลกซ์หรือไม่
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| null | null | 16
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ทางนี้ทำจากวัสดุอะไร
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B
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
|
closed choice
|
grade2
|
natural science
|
physics
|
Materials
|
Identify materials in objects
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A material is a type of matter. Wood, glass, metal, and plastic are common materials.
|
Look at the picture of the path.
The path is made of bricks.
|
test
|
พลาสติก
|
อิฐ
| null | 18
| null | null | 17
|
เลือกนกด้านล่างนี้
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B
|
นกมีขน ปีกสองข้าง และจะงอยปาก นกโรบินเป็นตัวอย่างของนก
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closed choice
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grade3
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natural science
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biology
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Classification
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Identify mammals, birds, fish, reptiles, and amphibians
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Birds, mammals, fish, reptiles, and amphibians are groups of animals. The animals in each group have traits in common.
Scientists sort animals into groups based on traits they have in common. This process is called classification.
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An ostrich is a bird. It has feathers, two wings, and a beak.
The ostrich is the largest bird alive today. Ostriches cannot fly, but they can run very fast.
A cane toad is an amphibian. It has moist skin and begins its life in water.
Toads do not have teeth! They swallow their food whole.
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test
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คางคกบ้าน
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นกกระจอกเทศ
| null | 19
| null | null | 18
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ทรัพย์สินเหล่านี้ทั้งสามมีคุณสมบัติร่วมกันอะไร
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A
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เลือกคำตอบที่ดีที่สุด
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closed choice
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grade3
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natural science
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physics
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Materials
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Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups.
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Look at each object.
For each object, decide if it has that property.
A sticky object can attach or stick to other things. The toothpaste is sticky, but the soccer shorts and the water slide are not.
Blue is a color.
This color is blue. All three objects are blue.
A hard object does not change shape when pressed or squeezed. The water slide is hard, but the toothpaste and the soccer shorts are not.
The property that all three objects have in common is blue.
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test
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สีน้ำเงิน
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ยาก
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เหนียว
| 20
| null | null | 19
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ตัวแปรตามในการทดลองนี้คือข้อใดต่อไปนี้
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B
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความและพิจารณาตัวแปรที่อธิบายไว้
เคนเนธต้องการปลูกแตงกวาจากเมล็ดพันธุ์ เขาอ่านว่าการใช้แผ่นทำความร้อนเพื่ออุ่นดินปลูกสามารถช่วยให้เมล็ดงอกได้เร็วขึ้น เคนเนธสงสัยว่าอุณหภูมิของแผ่นทำความร้อนจะมีผลต่อความเร็วในการงอกของเมล็ดพันธุ์หรือไม่
เคนเนธเตรียมถาดปลูกสองถาด แต่ละถาดประกอบด้วยกระถางเล็กๆ จำนวนสิบกระถาง เขาปลูกเมล็ดแตงกวาหนึ่งเมล็ดในแต่ละกระถางเล็กๆ และจัดวางถาดปลูกไว้ใกล้หน้าต่างที่มีแสงแดด เขาตั้งแผ่นทำความร้อนไฟฟ้าไว้ที่ 75°F และวางไว้ใต้ถาดปลูกหนึ่งถาด เขาตั้งแผ่นทำความร้อนอีกแผ่นหนึ่งไว้ที่ 85°F และวางไว้ใต้ถาดปลูกอีกถาด เคนเนธสังเกตกระถางเป็นประจำทุกวัน และนับจำนวนวันที่เมล็ดงอกในแต่ละกระถาง
คำแนะนำ: ตัวแปรต้นคือตัวแปรที่คุณกำลังตรวจสอบผล ตัวแปรตามคือตัวแปรที่คุณวัด
รูปภาพ: ต้นกล้าที่กำลังงอกในถาดปลูก
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closed choice
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grade6
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify independent and dependent variables
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Experiments have variables, or parts that change. You can design an experiment to find out how one variable affects another variable. For example, imagine that you want to find out if fertilizer affects the number of tomatoes a tomato plant grows. To answer this question, you decide to set up two equal groups of tomato plants. Then, you add fertilizer to the soil of the plants in one group but not in the other group. Later, you measure the effect of the fertilizer by counting the number of tomatoes on each plant.
In this experiment, the amount of fertilizer added to the soil and the number of tomatoes were both variables.
The amount of fertilizer added to the soil was an independent variable because it was the variable whose effect you were investigating. This type of variable is called independent because its value does not depend on what happens after the experiment begins. Instead, you decided to give fertilizer to some plants and not to others.
The number of tomatoes was a dependent variable because it was the variable you were measuring. This type of variable is called dependent because its value can depend on what happens in the experiment.
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test
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อุณหภูมิของแผ่นทำความร้อน
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จำนวนวันจนกว่าเมล็ดจะงอก
| null | 21
| null | null | 20
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เมืองหลวงของรัฐมิสซิสซิปปีคืออะไร
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B
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ggSM0kZzxnuvt68e/wCPUV9HSqKpBSiepCSmroKKKK0KCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACsrWv+WH/Av6Vq1la1/yw/4F/SgC1pv/ACD4vx/mat1U03/kHxfj/M1boAKKKKACiiigAooooAKoX+j2epOj3EZ3qMblOCR6H1H+e5q5EzPErMoViOVDZwe4zT6TSasxNX3MLU/DtveTyztM8UTrmVETO49yPr345/GuXhIMMZBHKg8dOlehyIJYnjbIVgVO04PPoR0rGfwvp4s5IYFaORuUmJ3MnT9OOnua48ThPa/DoYVaPPscxT4rW4vZRBaqTIcEtxhBnknPb9fSlv7C2sNTeCDcUhXqzZwW5I/AY9+TT4bj+yh/aUwdDtxbx52mcnjnvsHXmvOp4f8Afcj1S3OaNL3+V9Br2kkmr3Fhp8QdoiEDFwVAHUsfrkn34rbsPDDW08nn3jS20nzPCmUVm7E8/wD6/wAK2NOkknsIZ5o40mkQM/lsGBOOuR1q1Xr06EIyc+rO2NNJuRkyeHNOkuRKIREgBzHF8isT3OKH8NaYzBhCyeoDnDexz2rWorR04PdFcsexyy6NqOgQMdKnEsIBzCykn64zyfpjpXJR3t3pVwZYt6zouwhflzjgZB/XI9K9WrnfEXh46gUurQKtxGdzqekvH5Z7e/Ssp0esSJQ6on8P+IYNZg2syrdKPnUcBuM5GfatuvJZJr62uYmjBiZADg5U5wDnPrk8/l04rqNI8XXFxdxw3SxbGYKWxtI5xnr2OM9KI1raTGp20kdlRRRXQaBRRRQBXubC0vdv2q2im252l0Bxn0pkdhHaWcsFgFt2fJDYLYYjG45PPb8qt0UrLcLHMrdX9jfNBPq4n8pfMkiNrhmUDJCngEke/wDI1dtfEtjcbBIXhZuDuGVB/wB7p+Nan2aD7T9p8lPP27fM2jdj0zWbceHbO4u2nLSorYLRoQFJ/LPPtWUlUXwW+ZDUl8Jr0VHF5MYFvEUHlKB5an7o7cVJWxYUUUUAFFFFABRRRQAjKrqVYBlIwQRwRXF6ppraZcBQd1u5PlN3H+yff+ddrWF4ohLWcEwUkRS/MewBBH88Vy4ukp0nfdGVaClBnNUUUV8+eaI2dpwcHHX0rc8N2UFyBfGFmVdvlySnJLgEMQBgbRkgcZzmudmRQxkKlhtO9VOCVUFjg9uAfWvQNPgittOt4YF2xJGoUZzxivWy6krOZ2YaC+Is0UUV6h1hRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBXvbOK+tWgmB2tyCOqkdCK4zU7CbSXRriUOj78FF4wNuOOufvcZNd3UF3aw3ts8EyBkb17HsR71hXw8aq13M6lNTWpwlFBR4naGYbZo/ldT1B/wor52UXF2Z5rVnZkluxjvLZx1WZD/48M/pXfV56oYywhVLMZUwB1J3CvQq9jLf4b9TtwvwsKKKK9E6QooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArK1r/lh/wAC/pWrWVrX/LD/AIF/SgC1pv8AyD4vx/mat1U03/kHxfj/ADNW6ACiiigAopiyxtI8ayKXTG5QeVz0yO1PoAKKKKAEVFQEKoUEk4AxyTkmlqC6vLayhM1zMkUYIUsx6E1SudQuri2VtJg81mcqZJVKqvuM4yPcUm7CuaE08VtEZZ5UjQdWdsCsHVvEiQo8diyM23/Xk5VSRkYH8Rx+H16U2PSL/VJ92sXZIRT+5hUoqn+Eg9+Op9eOlWdI0BdNuGZo7aRRkpL5Z8wk4PJ6eo/D3xWcvaS0joS+Z7aFXSdAd3W71BRyd4hb5ixI6vnqfb1706/8ODVNde5leVIAoDDA+fpkKc5AwMHI+nWuidFkRkYZVhgg9xSgYGBRGjCMeVIFCKVhscaRRrHGoVFGFUdAKdRRWpYUUUUAFFFFAGXrmjLrFoiLL5M0Tb432g84xg+xrI0rwZDbokt4/wC+BU7YT8gAwccj6jjtXV0VLhFu7QnFN3CiiiqGFFFFABRRRQAUhIAJPQUtFAHCXdwk+pzXlqXiDnKsrEN0xn2zjpWvo2tTvdJaXjiQSZEchABB9Djg5/znNYlyiQXl1GuAkcrgewzVq10a+vSv7kwwt/y0k449h1/lXjU6ldV3y6669jhjKp7R2O1opkUflQpHuZ9qhdznJOO5PrT69k7gooooAKKKKACmyRrNE8bqGRwVYHuDTqKAPPpYZLOX7NcArKvHP8XuPUUld9NBFcRNFNGskbcFWGQaw7rwwhJaznMf+xL8y/geo/WvIrZfK96bOKeGe8TmpcbMtnaOWx6d/wBM12uhzNPotqz/AOsRPLf/AHl+U/qDXNXWjX9ou54RLH3aElsfUYz/ADrc8MWs1ppbJMsilpmdRIMHBx26/n3zW2BjOneE1Y0w6lG8ZI2aKKK9E6QooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAK9zY2t4uLi3jk9Cy8j6HqK4y/tG068NtK2c8xMf41/x9a7uqN5o9jf3KXFzDvkQbQdxHH4fU/nXNicOq0bdTKrSU15nJ6bKkesWbMCwEmCAM8sCB+pz+B9K7qqEWkW0NzDJEipHCCUjUYG88Fie5xwPqfwv1WHo+xhy3HShyRsFFFFbmgUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVla1/yw/4F/StWsrWv+WH/AAL+lAFrTf8AkHxfj/M1bqppv/IPi/H+Zq3QAUUUUAUb3R7G/kEk8AMo/wCWikq2PTI59qZdaPFc28cK3F1AiDA8mYjPOcn1OfWtGiiwFe2huY1X7Rc+cQMZEYUHnr9ccelK8Ejq2LqVSQwBUL8ueh6dR2+vOanooAyU8N6WpBktzMRy3nOWDt/eYE4J/CtUAKAAAAOABS0UJWAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAKEmj2Mt8t2YsShtxwSAx7Ejoav0UUkkthWSCiiimMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArK1r/lh/wL+latZWtf8ALD/gX9KALWm/8g+L8f5mrdZdzJJpzHyipRzkIw+79Kg/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDborE/ti4/uRfkf8AGj+2Lj+5F+R/xoA26KxP7YuP7kX5H/Gj+2Lj+5F+R/xoA26KxP7YuP7kX5H/ABo/ti4/uRfkf8aANuisT+2Lj+5F+R/xo/ti4/uRfkf8aANuisT+2Lj+5F+R/wAaP7YuP7kX5H/GgDborE/ti4/uRfkf8aP7YuP7kX5H/GgDbrK1r/lh/wAC/pUP9sXH9yL8j/jV22Q3Q+0TkMSMKuMAUAf/2Q==
|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Jackson is the capital of Mississippi.
|
test
|
ดีทรอยต์
|
แจ็กสัน
|
บิโลกซี
| 22
|
โทพีกา
| null | 21
|
คุณสมบัติใดตรงกับออบเจ็กต์นี้
|
A
|
เลือกคำตอบที่ดีกว่า
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closed choice
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grade2
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natural science
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physics
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Materials
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Identify properties of an object
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells.
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Look at the object.
Think about each property.
Blue is a color.
This color is blue. The melted marshmallow is not blue.
A stretchy object gets longer when you pull on it. The melted marshmallow is stretchy.
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test
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ยืดหยุ่น
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สีน้ำเงิน
| null | 23
| null | null | 22
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ราฟเฟลเซียอาร์โนลดีประกอบด้วยเซลล์มากมายหรือไม่
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A
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สิ่งมีชีวิตนี้คือ Rafflesia arnoldii เป็นสมาชิกของอาณาจักรพืช
Rafflesia arnoldii มีดอกไม้ที่ใหญ่ที่สุดในโลก ดอกเดียวสามารถกว้างได้ถึงสามฟุต! R. arnoldii มักถูกเรียกว่าดอกไม้ศพเพราะดอกไม้มีกลิ่นเหมือนเนื้อเน่า
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4wbe2tvPO3nYPmfnnPoPYfjVhU/dpL54MyfKIDFkKPftVTq/Zgc1DK+dc1Uu3epafbO7WBMk7LsEzIVI9CAeQff8aqQX0SWVqjXhugZJDcIQd6DAKlT+dK0UkgMUfkSlT52YsDIxz9TUU9kssiuskUiuN6tINpz/AHTQqsmaTyqlb3TTtvDsc7iSC6guoTl/kQb4/wDeQnPsa0dPhW4+02cHh+4huhje1khCNgdWHPrms7wnq3/CP6uXuLZJYmOxmZctG3QMD1IHp9T2r0CLxLYrczG5tmls2KMjQoQi443dcnNP2qeljyq+FdB6vcwrTxKLeOCO8tIQ08XlOksXMqLkbScjnIPy4BOc1zV62naXqMV5b28p0ohkmiRPmt5d38IzzgV1Ws6jo8jvc2moX8aSncI7q3SeMMOm3LBlz6Z4x0rip9I1PU7tbi1lskhDBhL9gEWOevpnPvWi5ftHHz8uxu3RWa2jltXWe2JDJNGCSPqPXnp1qF3EkjOowGJIGCP581j2+naxA0qrexRXAbh0G5XXrkr059e1aoEgUCXZ5gHz7Dlc98e1aUIpSdmTVqqaWmpW1eFbXSpIonRmv3RVCk5UkfN2OOjD8aw9EtPt3im202SP927EPICTlV5JHHTjFdVqGmxDT7PU8n/RJV8zthXIwfwbH4MfWsq1lk0+7ubsMFUkw2Z9urP7YzjHcn2onJKL7nRhIe2qRSCaZ72eeaV1ZmPlou3GFHA/kKiUxrKsEajeGwWzxTkDAQs6fJ0AHGcVNGnmY8tQoj+bf908+9eY3c+3guRWQkyRj7jNJKGwSOmBUhzNnyogOmSh4AxTRKPlABjVQcyKMk0rXGYjCgwmeSR8zelRqti3ruUroo3mzKXV+FX5eG4wQf8A61Z8bSfaJEikZI3H3XPUDkAnvWnIkuDGuEKnIfOMNg+nasZlQyIWZnGQcg8Dn+tdUNYnn1HyyRofaCbkPdSu4aMfJC2Mj0PoKPtd79ngIiAhR/k+Xgk+/r70xBj5XYWdpcDI+XczAdvzpBZyKrCRJpBuIQqSVbHJwO3FJJFOTHGaOOERy2csc275pS2c+vGKfMHkEdyAot9xSMxEbh2GeanXSyN5jsJ8HiJ1LDafpjofapB4avHgYPYmMuOXJ5B7DAP4c0rIHN9dSiZPs6vFNb5LL8rPw4/+tR5jR2yqHR4phvXb/CwzkZqzcaHqNiYy6vLEqksJEYhPbqfwrLV2t7gSJtLoA7qwK4yOhzVKKa0I9o09TUYwpI5iJkiBBQNwc8HH51HKkt1LPPM8bSqQWLud30FVoHZ4/LeTYdhYBjxkHjH6VcspYmAM1rHM7YCHcYwO3A7mptZWN0ozkpFkwyExXUsUawnapFu4DY78A5zU0drCkhJtpJbeQ7Y/N+VgcdQenWnw2wt5pYLmxZrgLkSLKFK9h7U+FgbYxPdOI4yD5B/iH+z2OKhM2cdCFbaVrRV+Zo4GyCQPkJODkjsfaia3BlaJojDGuWw4BPGNwB71ZYuYnWGR3giyBKsWDg9Q351WkSPaFWR3hQ/OQpxGxGMY/DrVpGE9Cm6ReVyMshO4sx/eLnj6HpVy3utTfy7a1+xbokGGu4Q2MnHbk9e/FRsX3crHGIVLgD7p6ZAPvyceppbaUac0862zTMIWeNP7o459+P5VcXbY83MaftKLa3WprTWZ0+1SbV3heKN/MRIbcJvZh3Ufe7dagi1d7yZbSK3aKEvkec+ZGUjB+UcKo61jG+N3fZE4nKgkzOxO0YzgA9PwpiRxWEMryfMl2rBSCdzDqBn04OORWijfV7ny8YtrmkXNXZLYwCFm3GMhyHGXOcjIPUcfWrcMnmwRyEYLqGx9RXF6iL+8u4XKybpDsy52Kg6AYU+/XNddp2BploBH5Y8lMJnO35RxXVRjbUhu7O/sLLT7jS7dbq3CoYhvEg/1m4AcjuOAfyrzrVM3WvSqkaoEkZFj3HAUE8c+vWu5TWreOwiVgWMUKb/Q4VQBXC63rlhNrE11ujEGVVGQEmRgOeO3XGfauOalNux7mWyp4eV5bMfFameXDwOEOSEHG3j3pUt2WzDOBtZsB2PT2xUkN0tzIskhxEQApU9OP0phlgiikTliG4YNxn1rlkpJ2Z9RBprmi7oUFIYcRp87jHzKTge1QujEmBVyzhTubqo9qmkuhKjMwUyNgAbeB+NQXpcxo7yMSWCBRxj0pJu45bFbZHFbhgzCXdtJA/hwc1X02xS9uXeS4jEUJ4BXJc9vl/P9Kt7HilEcajzcbWJPQGrOhWDzXMkrfKPNyqsABjoSPz/St0+WJw1FzTNDStMtooiDFvfhiJRnIHpXQww5VCibR0J6Z/CqEUZWFQG2tu5B6c8k/n/OtWBVupooo/kRFwz+p+tYNSk9GXOShEV1Ctt3FWbjrkfp3pFE0SAhXVVOMvgZH5VyXjHx9ZaZMbLSVS4vEbDzg/Iv0HrXml74j1fUZC9zqE8hP8IcgD8BXVTws5K7Z5VbMqdN8q1PoGGSGUEK0LfMM/MM1U1Pw5p+po0skMYk2na3Rhx6968JsNXvbGTfBcSxtkHKknOPavTPDXxIjn8u21W3QCTIFzEPu/UHrgc0Sw8o6xCnj4z30ZR1HwtcWVz5kLs9spByYizqc9xg07/SLpTvkinCEp5UalSBjrt4I616BcPDcIJra6DiTOShzt92HrkH6Vy2p2It5WvrJpEldgGZeAgJ5Y561g23oz1KNRP3kUIY4JhGtrO/nMOYphgFh2B6H6VJNdyX0YmMUKRRYBWM4Jz6CquGhvFDxQ3fmDKgH7xPQmnQLHbXEi3dqHzwVH3kPbBotY627lmQxs85tZ5TA6bnLg/keOT71FNG64DxGMqFEil8A+hx/WnQshhmjmuJImRcojDqfTFSMZJQGuEBAg2qCCpI7EH2q1IxnBsoCM7gvmhId3/LR/Qgcj/D3py5MakYLkcc4Xb/AHfwyaklBcgyYRpAQ25RjOQP/r/jVK4i3pgRkggPtU/Kpzhs1qn1OWXVCWel20KqtvOZVkBLReUQ4JPHPcduOmCalvbh5GiVCJLWBPLRe5PeobaUQxTRhSskiNhkPG7oPwxmtPTY7N3WJjlymdxPyg9a1Wup8pi3yTcEZKxy3kjfaCm4jEar1B/ziti3Zntomc5YoCT6nFMvIbeS52RSndncsqcEN6CplUogVuoGDW9J6tHGpXKN5c6fpWnSli93K8pl/fMAsb5yAoBzxnrn8K4g35u7nMmdqMDFBF1OD3PTua66/wDCcOs3Ms9nM8siJvniRSO2M/h04znvVPTfCd5aNBqNndWm9/MiWORSxzyMHrgipjZXu9TtqXaStoWpdaS50+3t9P0fZcfelnkkDljnoAKS01T7RFIItinOGhYYOfpXfeHIdKtdMt01MxeaiKs8mMFG29j3rxe81QxatLKFMYdjkbccZyDjHXofwIqalJT0OzCY+WH63j1R1jB/tcStmJvuNxUskbW0sh3qSjAEA5/yaz7LURKy703u6q4MgxjacEdeR/Srm1Y38yRFwCWAByAQRgH2OQPfNcUoOMtT6WjiIVoc0GJLK6pI2GkbymeQv/FjJBro/DjJFp0SrEZcRAocY3cE/wBK5i6kmksmULkuVjQY6gZGD+GK7SwtmitS8W1SqhRg9eBUVWuSzJirzuTRvH5J43PImCzDp9a57xxfXGm+EwlrM8bXU23crclRXSyKRbvHlQpOSUBJPHQ1jeI9Pl1hdPgto/N8tS7KSV2847/Q1NCUYvmfQyxNN1Y8idrnihVwcsppyZ4z+Ga9Lt/Br6kk21I0eCR4pZGYbWK8YGOn1rI1bwlNY2qSrHDIkq4jkR+w6n3616EcZCTtseNPKJxvKMr/AJnIEA8H8aQEoxI6d81Zu7RrZvly2BuORyv1qtxXQndXRwyg4vllo0dR4Y8USaVer5pkkhcgMhk42k84GOvJNerzQgxgFd8Mq5Uqu4bfTPbrXz+TnivXvh5qf9q6KbCdz5lpwrO38PXriubEU9OZHo4DEtNwl8ilf2Is5EiS3mWTzCwlRsqR1GPekSQyW0e6Ei5V+Z85389/eum1fTje2CiGURXEDB4X+9j2/EZ/SuTtJ55Z5rSZVWWaQbgDjnPb/PauJ6q6PfpTs7M0rpXiuz58qXDbCMnjH0+lOkgaSZbdZVuEhiJUghcL1NVUuZLaRwChkIaNs85Pr9alkdbYqj7VLquHDH5QeuazuzqaEeSaRkkMCyAqIh1zIf8AHpUE8AAPnEI+dpA9hnB/Srq58xYEmt2SIGQMc7WJA/JqaiC5b5fNmlZCzhlHGPXPXit4T6M461PqjnZHcX4YkYKMhTPKgnj/AD61pzssCicIwTGM4OBz64qnqttJbXdtJEXJP7vEZ5YuAQoyOtWpbWOGyvBd3UNkzsu6RHIk2gEgFFyQSTyeOgHNdkVdJnx+Op/v3c07UQtp1pcoSTPHvzjoCeBj6ZpSQSSvQ9MVyFvqcdjG8dlqV1eWoO8JKAqrznjqR+ldXDMLiCOdVKiRQ4U9RkZxWtKLUm2c82uVJGe/h/xFZrJf6TM8TTzmUMCAGXrjv/e/Sqd9dXE0iQ3ErWl4VUvNA3yytjB3YxjgYJHfNdJJ4ieO4isooA0ARVd4xl2YD7oOcDnr34xWHqUH2VYri9j4nzHGHPIOPT09qxjU5p2Z0yhywuihod/rMf2aD7Pc3C5Lxu0RJiPTOT37YIwaNV1XWNdki0g2ULFjtMqHOfUlv4fXBrudFvVm8OWNzfXhLKCm6SQgqMnHuay5rbTLm8aJC73Lhstt2GPB9ufx703USm7oFTfKrMTwppcdnd6nCwSRrCxKhtvA3fe+o4rHnhkS6uFQEAKdyjsPf25q1JbX/hme5vLVBdC4hKTRs3zEZzngeoqfSGW7s9W1K7lijIjQ5J4G7nA79qzq7OaOvBOcKiitO5mbIp7u3iLkoWMiBRkHb0rt4DHmF2zwuTnua8+tZgLtZI3JRcsjJ6Y6Gu0051ZYmZ8qBk/WuDEK6PpaUdzWyczSKyqTk4x68YpsKOpL+V5kYjPmJnDOuM/L7g80gbLb2VGP3mw2O/Ax2+tS29wyTb/JVGYcZbhR6Z9ayhZaMmrF2ujA0y4urbwo4tCYri/naNYycud3y5H05rSuo7ewmMM7Q3VzbwpBbWidELf3sduBz14xTb/T5LuKHTI0jhhaTzFcr8yR53HnsAc/pVrw6kbTX6xRpfPC+4XrcLJIew9gAKJr8Bcytzs5Dxd4Yk0//SAYmeTIbCcA45rzm8tfs02FOUzg/wCyfSvbLzS31PU5l1e6Q3KQGSKzjb5VHTeR3ryrUrZDLNACC2SARzyD1/Su3B1n8LPPx9CNSlz9Uc9jH1r1L4XpJBpF7cqAC8uwE9+BnmvNrW0uL26jtoImeZyAqjvXtmj6UmiaHa6fExaQKWmy20mQ55Hr/wDWrrxM0oWODL6TdTm6GjMpKF1Iy3bb/nNee6mqW+s3EQ3JcKUa32HsQRXeSSCVWJXKtngjH/6q858V3MVn4lhMjyqzwghoxjHJ6jrXBRXNNo9ytNU6ak31NJblJLeJQgVldmZnGck9B+VXGiijk8vzftIwN5BOTjsD+NY1jqUS2yxrK0wD7iqxHqfeoNQm1e7uGWJ3s4gSjqIwCi8fjn2FWqV3ZuxtPFKEbpXbN6W+gsQ1xL9njhY8JICwTkdAOp4rU0uxbU9Phv5XYWGwupHysQepUH8R7Yri9H0m1tmZbmWOcFuGkBDBe/B6Gur1HWRpnhu20y2zDLGnkA7gwKL1PsMH8zitYUoJ2vc8TEZniG3Hl5UVvFUtra3MenaO7OCqvNMMF2B5wMfdwCOnqKotpdnPawwrEj5U8svA+g/GszTb6Oe0/wBMhZlkaSWOdss0eQVJ9wAc49TWpFAYYxbzzBZIzguPmDr2Iz2IxXXa2iPEqzlOXMyrLFbW3nH7Ou+JsNKMg56kfj7jFbFqd1pCdu3Manb6cdK5S5E1vqc8P75UDderHjJHPbFdPp6ldNtVbO4QoDnr0FawTW5lJ3GXGp6hptwq6hFO+njmPaNy4PPbpjitO71zR9WsydQALYwitHjaOhIz0PJwasabDba9p81oAokRmidSx4OSBkejDv8Ah1rjdX8P6tpG5La9nFvGVXLPxGOoyfTpXnrlc9dGerKTUFZXR1mqavoWnlLfS73T2toIgyw7sc55JOMZOcYHvWJYatbXtxHLaFITIXVTJz8wAJGBz0P6Vg6Xp2kYLajryiQcmJkZsZ68/wBa19bsvD8PhcS+HdSSW8jmSaWBSwdAMrkEgHB3AEA9cVvyLm3Od1dE7GkRPqMjW9zmOFR5jTRtnG3nv7cVmSmNiNkTRW5yYEC5ZgMfrzn3pNIuJLjRrmea6lLzusB81shVXLEAds4FPSFrqVrtmaKJZMEqcmI9QcelYz3se5gqa9nzvdjtLtLLDrLFtUOxicthl6ZBFb+lyKXMe5WQMMSYGGH+NYCYaYySHauctImSkjDv9SPr+FTWnn203+jsEjkJKxlgp/4Ce/0rnqQvex6MZNaHXFC67kUYz1Xrz7CnBVbekcgV8Zw/r/8AX9KzNP19XY29xAQ6HBITBxWzFJbXJEiSD5OQc4H6/hXG4uLLvdFZUkFxvTYREBllfBYngjHpimtaGW8t1N1JBYLJva2iQRs5x1zn5qt/uJwXWQYOeAenFLGuwMhdXB4VT09Pz6frWiqKWjMpQdtAFtp+m2VwdPtZLi5n+8XO0t+J7VwZ8Fa3e3T+YIrZTuJG7IHXpj613z3ESgo8S7ychfSo5priRgXKlQQQSefyqoVFT1Rk6Mprllsc/oXh7T/DaJKjtdX5wvmhNoUfjWsWkupY4ssqtklielPEcbpJ8oMjHCtg8U4eWJFLv9xOAO1TOu5s2p4eNKNoobgJERnKk8sTjP0FcHr4ivdcZ0KM6xhFLckjJzz65NdbqV6SgRegG5trYYL34/Disn7AZbZGcJNGGDlwD8pPb6AVvQXL7z6kVo+0siraWS2UMU00UBK5SSMMQcj+96fhVgRiE77nzYvMXfHKjFh17nqfrVm4RADJDGUtt2EJxknHJz1x7VDNKq6lH9kkaSKNgsYlzj3FW5HTGPKtCl9milhDPIUdm2u8gyntz61QuIA0TwP+9jBOQucAf3gRyOefStOUFLaeJ5DFJ54V7cMMe2Pof0pZPOW9hjhgSC4RRC2TkMe+fY1UXYyrU4VE1JXMOC2ntkjjtEZsJiOU8FDuHB7Zxnp1x07Uo1OOC9tba9ZJLPh48NkI+eCD129Ny+me9aAQozozMjNIVkReNvuPxFWz4WuNV0B7+7SWSZI2YQAAl9oOHx1weCQOSMGuulVT33Pl8dg3SleOzIrSxl1GK+vtSuY5NTVi8oZ8eWMlQFHoDzV+BQlvGqkkKoAJ+lUdZ0eRdBjuIiwuo7eNJxuALnC5BGfTI+orTLwyMXt/9Q3MfGPl7fpXSnc86StoV5Fl0B4fENhMl3DJKYZ7NnIP3csvHTJBxx+fNdBL4r8La3YPHLK9s0g+aG6j25DDkA8gjr3rz3UZX+0SIYX2+ad6hhsYAnBPof1qA38EdiBBYhZFcsXLMuRyQpHTgc8dfQ1zVKCmdMMQ4rT7jNv9HitZ9sMgeGSWVIscsVUgZ9wcjB9qvaNYzxtchYwIZopLZzjuwyPyYCrtzAqaVpl3jaXV2Kk5A3OW59ueK1biWKw0+zzvkYoSEjGXdzgjC+vH4CtYy92xjKN22R2Fvt0zThdbcyrMWB6BySoP5LSRfZhaMDHMJ+20/K3/AOqrM8qtdKWPmwQO2EY/eUkEcduGz+dQxSwx3kjCHz4DkAMOQuRzXDP4mfXYJJ0I+hKNsYTy7seVMuJAF+72Jx6j1qS2t5HWZbcxlFGHQn7/AKHaelN0+RUlkkSRU/dttVuQ2exp1pbPO58goskY35L4Y59KzudnKghRDKkkiHagwXKE7f8APrU9vM1pMHt9kh3HKhgDjv8AXtj6VDtmjibyxKsbcSjqD/8AXqZ2tVWMRmRudxBjw8ZHv3GaU4p6MmMb7G9FqFpeLHjy1kIPybgGXHXIHelkSZ5lMcGOfly3Yd658B7iSeRHRnTBLhdpYeuK0LTW2RlSVk2MvyNk43e/v7VyzotaxLTaVjR2qSXcEl+nYjinM+XbLAH1B4FUW1AEyYdC2CMkFT+P+NR/bIlg3MFIB554/wDr1jyyZorbmiWRAW3hVHQDuaydR1Bol2QttZiEL4yEB75Hf2NVr3Vl/wBVCkZLkDG4A4P49R/hUNrA0rzyrBIZAw2sHwoA4Dt6mumlSsuaRjKfM+WJJHG9sLqSZfOPMcbSOHYL/PNSvLBHIkKGWSDOXGcBjjoo/nTGaQ2qSeQAob95OMk5zximvNKNPDuq7dwWKQsAykenc/jWrfYuMEkh0Uf2u7wVWNBliuchFqETxPBLvnZZVJeN2b5ZOePoafEbiWWYRMIcpiUjlT2/DJqkJIFEPmMzRkE7R/C3Qc/l+dNajk7MkUJcvPK0wbEYkZnGCx6ke34daY0sP2JyweS6kYHec/KBz+ZqvM5CrbSRAlZMllHJU9RTo3jnWKEYjeNHaWQ/xemKqxnzLcmlh+SWNoW+0HEisxzx1I/EGtiy8XWGmaVb22oNJHuk2pOEJGAcqGPXufXisWOcXE1mpjLTb8Fum9eAB+HNUbkW6WNx9ogadIiG2hiuCDjqPYtV00m7M48fFSouS33Or/tOwvLWcQyGeGaRYopArbj1PUjnBz/jVYosZKKCFXgAjBA+lV9FvrZvD0bwwSC4kl+dZVwBgchR3XGBke9WC25i3PJzy2f17110H7zR8rW1ipHGasf9NnlRCEDkOp/hweuO4PWug8MeGz4jSFpd8VvDKDLMOjAD7oz7f1rI03TI9e8b/wBmnzhDJK7zMf7qEs2PbAx+Nei+LPENto9gml2HlqUA/wBWOE/+vSq1HGyQ6VNP3mYvjLV9G0i0ew02wtWlRcEsm8xnpwe5rj9fTyND0y4W/e4a5iIuPJQoAf7pPrnII9ecd6gvIZHZLqf5fMcCIMeTk4JrZsbHThqs+m6gynT5ULBXk2iNwRhlPYmqhHljd7hOXPKyILJ2uLfS/mjcrahZ45AQflJCsCOOU29asxXb28xniT5MlMdVYVTcqJpmjXMJLKO4Azx+lTw3ElsHiKkxsM7G7E965qjcnc+nwlNU6a1dixHPEbdRsxMGJYgcbTUytEbRJEZ/M37X29FB9KpW04jnYTD+DYpcZVfrQjSRxTKZ41QnDICTkjpis7HZzXehqjzrYK4BWKVcAZyrD3oAi+wljJiU8bB6ZqkksH2IZnl81Pm8s/d/CrcbQzyviWOJAg+Zume4FZu5vFRZZ8y5SNSIBtA+WUpyo+vemortauR5TbWydw5HuKrI8Uk6rLOQoyFbJIH0q1b74iGt5FZQ+xS3QjHU+2Khuxaim2iJFVpGlLIMcqobk/SmsiywtKw2KW2tjAwcccenHanR7Ci7biQTh9qLtyuO/wBKdOp2XKuIV2DJGDkkeh981UWtzGVN7EUaQyWy20YWTY2ZHS3Pyn1z1/H9allXMEk1uWaDILHOwEjsBmstLyF76eC3eWG6hGZFDbQ/Y45/HtV4TWkMsU1uyykr8ySqcg/1rSatoZUJRldxHzzRmNUgEqxAZZWfr746UivZLdbjFNJAVwOQGzj+VOjmuLKYyPaJ+9Bwrr8o78VCDP5MUDkJE77h6DPc1lszqveIheVbN4lUrFMw5IOTjoKhnD7FszCsZh3SSnOC3Gf5Y4qe7JWVLWW48yOE4RowOM81RlxMgdzJJcbsvu6bcjmtEjnnK6IklEQadZHE0bhlVuhGMc1GJUdJS0Ry33W7Ic5x+VLdTNLOJxGGLFWVdvAxxt/lVaV7mWaSBiqb5d7r1AbpitbHJKo0WjcW6Sw7JGRRGS7gnJbHT+n41EwkurRrdU/eOgRQvB5YD/D8Komc4kCx/MDmRuwGe1XYJXht7i4iErtjyoyASeeCenYZ/ShRaehy18R+7lctS6nY2QSFLiPES7AC3cfocDBI9W9q3Y5EliSRCCjqGUjpg15p9mnkdIpAkQXG1pTgnB5JHJ5r0TTxt021G7diFBn14FdtKCiz5qc3JWOffVX0nUJ9RtpSlxDO6xhgAHY8E/RVPP8AwGsu41GbUpvNkONnzENLtz35wKdq6yz3tzO6oY9728KZ5yD8xCj37n1zWZp9rNfaklvbhpXOW2oRzgZJGeOmfxp8ibvbUOeSVk9CaG5F5qFkk0j+UrAgs2eR0/D/ABrpdURLm5jEgUhwCfp/+uufuILKFYnQMN6feLd88HHrx+lb8V/oF5aLa38U63IUCKSKRkbuSPTg0t+hUXykMEqzQuC7CORNyj3qyYp55I1fAdgCuRjj3qr9jjskSNBI8QGY2fGcH6Va2STEyMhLKAp29sVyT0PqcLP2kExMs10EuZdwJCl85wKkjlitbrICToDgbl4I9RnuKdm3QxyRIWIGHVx8uafNBJaSxSRtGzsmRxkYPtWXMnudqi1sELwi4mcI2GB8tTjj60+NkjtRCYRvJz5pPb0psk7zx4kEEWxhyF2k59qsF572VbVlhGzONpwOB61D2NY20HmHJh80RhNu4CLrj1PrU5+ym7BgicW64yr9etVMzMUgynyMecCpZTI5YMEEsaABMbSffNY7nQrIkupI5Hd4Y2iXgrk+nGakniRfP+fz3ZATJ/Pn6f0pUlW6I+0PHBAgwAozx/Wqd7NBHZvIjlWy5YMcDaMFf1pxV2kTUkoxcn0Rwd5qFxZ+IprpSA6TtjZ6Z9q7W0vLfV4hftJtSVP3u1f9Ww7kd64uOxNxbi4kYH5d5Ze3+c1Npd4+izJMrrhz8yMcEj2FelVp80dN0fIYPHOjVfM/db/pnZHfcWZaS9VvJOEicnPPcetPkmgmARYPJIHzjfkNx1+tV4pbW+jSe1eKJSuCTwM/0NTfa0VDarHHEG+WWUHdn3FcXqfTwqxlFNDJJ4rYwSW04eYH5lK4AJFVGneNHCyHz5SVeMLnjr+tWZylvcL5kfnFWIHmLgOPX3qjLK0O24STY7DMYjOdnPQ1cTGq9BkzltwicRxHagWQ5x3/AJiqf/LOVVkRfm3byT8xHHpUjqrL90BlX7md28YJLGoJPJUBQkjEKSxHXOP5VvGx5tRy7kitbWihQFnaUE5YEKFB9jk5x3qlr2o3BEFoZmVI13SBPlBdu2B6LirEAQ3HmypuhhG+THdVGT+f3fxrKSKK4llklnLyTb5N6qD+WT/TtW1OPVnlYypoooZbIFj3AfNJ19hXo2n/APIMtf8Arin8hXntvcQqUjClpGIzgdBXolmhjsbdCclY1BP4VtFanm6nn+qlY9RvCHYM07jaMcgk5OaZaSLDAJAp8zeCH5AXBAzx3p2uOX1SfbyglcHjGCGOarw3RgDr5Ad2G0bl6nPT/wDVSZdySWaRtrsW8nBCblzwOuM96rAK6HPloD14AB/DNdImhTXUJnvpEtY8ZjgPzyZPOcfw/iT9KW28Px3QWKCGWVi3duv4DoKXMhtMytPvzErIyFoguXYscKPpW5aXKKVmglB3n73Yj/PameJtFttBs7ON2zc3bHcgclVAxyR7nH5Vy1rqM+nSnGXRifkbjPuPSonT5kd2DxjoPllqjuUJWTN15ggk+fEYHXt9KkjRwGuIHCiPnnnPoKzxLD9sgtvPUSzIrpHg856DNX1Vo98JkyIiSYlYFlP0rjlTa1R9HRxdOeiaHxPJ9sE7xLKxGCjDAP0pZI2eRnWHYh5XB4X1qMXscMaqJJJXUfu/LkyFH1pEL3EKxxmZWb5m3MAprBps7FKKdkJPGrqrQM+8csCetW4IWMxkRXmgiILb2xx7nr16VJC4gC+VaqJMffdt3Pc9hTZpI40ZpZQrKQM7wAaSTbshycYrmk7D2uBdvI05KMF2xxquQPQcVUu7VdQt5YZDEI+rhei+39a57WfEjMGh05sAkh5wOvHRf8arWwvQiWyPIlpLjeRwqrn5snHSuylhmlzN6nh47NYO9KGxbSK0tI/InlDQbcjPy5HUd++R+VaGj+GotfeSRYUjtoVwZpZTvc/TOMU22ma4t3u7SKSbe5jKvGiqijpl2HTGKyNS1l5YhZxY8oYAViH2tnsa0UpSdjx3GChdl6+t7bSrtzY6vZKyDmMkkN7cAg1PY6zBqEEdsjLGerRMM/XDentXNReUDGrQEbUO5cH5j60ydREGCblIOAAe+aqVKL3NMPjKlLWOx2zsyZkM5LR/Ijq2dv4HtiqhlEdw8sUglcN1KYGD/wDXqRYltdPsQZXa4cKshbkMfvc+w6VCzROCJMlmfJIbAI64xXPY9mOKjVXZldkCKBvdZd21jj5cd6jkAKskX3AThjwTx1q2WO790PLCjGByW+tZ+oyDyzaQuPPf5MgfdHfJ7GrhHuc9epGMWXbRLXYVaRgZVYEof4eR+OTn8qzrnRzA8pRsRbG2tEnLfz9TVWGCeW/aW2dlhiG2MqOCFGMe/bP1zWmJY7iO3jnZFMb4UP8AMrfkfyrdLlPDk+d3ZT0ywa2xPcD9665SPPzBfU+mff8AKu7ts/ZId2M7Fzjp0rn2gt4r1l86SPe/y74hnk9BhuldIkfkosWc7Btz64q4PUzlGx51rar/AGvdxkhR5rHJOcEkHpUVkN162/5XVd0QPr9a9DksLOWXzZLSB5P7zRgn86aum2CMrLZWwZeQREuR+lNrSwk7SK+n6VPMtq91cjEwZgEOWxxkex5NdVbLp+k2bvIwtoEGWbAOcDr6k9sVkZOGGeG+97/Wm3CLdqq3KiYL0Eg3Y/OojE2k0ea+I9Yk1rWpLsqyRMNkKsckJnjPvWUfmlyRhOgB9O1eqjStOHSwtR/2xX/Cg6Vpx62Fqf8Ativ+FamBy6Ws179lvpXaN44lWBT/AA7RkEn3NT61bSPcf2kDtguERs4+6T1/WunNtAyhTBGVHQFBin+Whj8souzG3bjjHpis+Uu9pXRgaXBLeQs5dABjc+wkc8D19/0q9cK+liGa5mWaFyAUKbXJP93H656VowolvnyFWLPXYNv8qHjSSUSyIryAbQzDJA9M1n7NNnX9bqJXTMCXUFi1trdWhMBIaNySu5SMj2PpWNrNzPeyyQTY2KU8hUHBJ6kevFdmbK0LKxtoSy/dPljI+lKbS2MgkNvEZBwG2DP50RpqL0KniqtWm1OTOBudG8iRoy4V0XcpI4bJ7VJrUpghhsrf7yDfKRxnjgH3xmu7e2gkILwRtgADcgOKjbTrF2LNZW7MTkkxKSf0rZI4ZHCIby4sJSbgW9qwG5Q/3qrRW6SToiEMgIOe2egr0M6bYFQpsrYqOg8pf8KdHYWcIIitIEB67YwM/pTURN3MDVPDz2mhhwzC8XldmOh4Iz1/pS2OnWV+sUNtC0ENsqtczSN5jyyYztU9lGe3tXSuolGJAHHo3NNihigUrDEkYbqEUDP5VnUT5bI1pvU5i6ke81UKrKIWYJkjPAPOP8farOo6VNdWsUp5U8oRJyAMDb+QJzW6LeBWDLDGGHAIUZFSL8qFV4UgggdCKzUC3UZ5d9plj1F0Ek7xRuQEDnJ/Kt2KW4vIJR5MfmBV8s7TubHYn6Z/SurGn2Qk8wWduH/veUufzxUsdvDCMRQxoOuFUCtpRM1Nvc5vQ/DCRyNcX4Luf4F+6nPc/wBK0XtbZrl4xCmMYPAAXHb/AD6VrjgYHA9BTBDEpyIkB9QorGUW+ppUkoU2oowriOFVULAYXj+68ZxgfjW3bDbaQjJbCKMnvxTmhic5aNGJ9VBpwAAAAwB0Ap4dNN3ZwUnJ7s//2Q==
|
yes or no
|
grade4
|
natural science
|
biology
|
Classification
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Describe, classify, and compare kingdoms
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In the past, scientists classified living organisms into two groups: plants and animals. Over the past 300 years, scientists have discovered many more types of organisms. Today, many scientists classify organisms into six broad groups, called kingdoms.
Organisms in each kingdom have specific traits. The table below shows some traits used to describe each kingdom.
| Bacteria | Archaea | Protists | Fungi | Animals | Plants
How many cells do they have? | one | one | one or many | one or many | many | many
Do their cells have a nucleus? | no | no | yes | yes | yes | yes
Can their cells make food? | some species can | some species can | some species can | no | no | yes
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Rafflesia arnoldii is a plant. Plants are made up of many cells.
|
test
|
ใช่
|
ไม่
| null | 24
| null | null | 23
|
อัตราส่วนที่คาดหวังของลูกหลานที่มีผลลื่นต่อลูกหลานที่มีผลด้านจะเป็นเท่าไร? เลือกรัตนาส่วนที่น่าจะเป็นไปได้มากที่สุด
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D
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ในกลุ่มของต้นมะเขือเทศ บางต้นมีผลเรียบ และบางต้นมีผลเป็นขุย ในกลุ่มนี้ ยีนสำหรับลักษณะพื้นผิวของผลมีสองอัลลีล อัลลีลสำหรับผลเรียบ (F) เป็นลักษณะเด่นเหนืออัลลีลสำหรับผลเป็นขุย (f)
ตารางพันเน็ตนี้แสดงการผสมข้ามระหว่างต้นมะเขือเทศสองต้น
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closed choice
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grade8
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natural science
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biology
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Genes to traits
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Use Punnett squares to calculate ratios of offspring types
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Offspring phenotypes: dominant or recessive?
How do you determine an organism's phenotype for a trait? Look at the combination of alleles in the organism's genotype for the gene that affects that trait. Some alleles have types called dominant and recessive. These two types can cause different versions of the trait to appear as the organism's phenotype.
If an organism's genotype has at least one dominant allele for a gene, the organism's phenotype will be the dominant allele's version of the gene's trait.
If an organism's genotype has only recessive alleles for a gene, the organism's phenotype will be the recessive allele's version of the gene's trait.
A Punnett square shows what types of offspring a cross can produce. The expected ratio of offspring types compares how often the cross produces each type of offspring, on average. To write this ratio, count the number of boxes in the Punnett square representing each type.
For example, consider the Punnett square below.
| F | f
F | FF | Ff
f | Ff | ff
There is 1 box with the genotype FF and 2 boxes with the genotype Ff. So, the expected ratio of offspring with the genotype FF to those with Ff is 1:2.
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To determine how many boxes in the Punnett square represent offspring with smooth fruit or fuzzy fruit, consider whether each phenotype is the dominant or recessive allele's version of the fruit texture trait. The question tells you that the F allele, which is for smooth fruit, is dominant over the f allele, which is for fuzzy fruit.
Smooth fruit is the dominant allele's version of the fruit texture trait. A tomato plant with the dominant version of the fruit texture trait must have at least one dominant allele for the fruit texture gene. So, offspring with smooth fruit must have the genotype FF or Ff.
All 4 boxes in the Punnett square have the genotype FF or Ff.
Fuzzy fruit is the recessive allele's version of the fruit texture trait. A tomato plant with the recessive version of the fruit texture trait must have only recessive alleles for the fruit texture gene. So, offspring with fuzzy fruit must have the genotype ff.
There are 0 boxes in the Punnett square with the genotype ff.
So, the expected ratio of offspring with smooth fruit to offspring with fuzzy fruit is 4:0. This means that, based on the Punnett square, this cross will always produce offspring with smooth fruit. This cross is expected to never produce offspring with fuzzy fruit.
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test
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3 ต่อ 1
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2:2
สองต่อสอง
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1:3
หนึ่งต่อสาม
| 25
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4:0 คือ สี่ต่อศูนย์
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0:04
| 24
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การทดสอบของคูเปอร์สามารถแสดงอะไรได้บ้างต่อไปนี้
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C
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาแนวทางแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าแนวทางแก้ไขที่เป็นไปได้ตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบแนวทางแก้ไขปัญหา อ่านข้อความแล้วตอบคำถามด้านล่าง
คูเปอร์เป็นสถาปนิกภูมิทัศน์ที่ถูกจ้างให้ออกแบบสวนสาธารณะแห่งใหม่ สภาเมืองต้องการให้สวนสาธารณะมีพื้นที่สำหรับคอนเสิร์ตกลางแจ้ง และมีพื้นที่อย่างน้อย 20% ที่ได้รับร่มเงาจากต้นไม้ คูเปอร์คิดว่าพื้นที่คอนเสิร์ตควรอยู่ห่างจากถนนอย่างน้อย 150 เมตร เพื่อไม่ให้เสียงการจราจรขัดจังหวะดนตรี เขาได้พัฒนาการออกแบบที่เป็นไปได้สามแบบสำหรับสวนสาธารณะ โดยให้พื้นที่คอนเสิร์ตอยู่ในตำแหน่งที่แตกต่างกันในแต่ละแบบ จากนั้น เขาได้ทดสอบการออกแบบแต่ละแบบโดยการวัดระยะห่างระหว่างถนนและพื้นที่คอนเสิร์ต
รูปภาพ: กำลังศึกษาการออกแบบของสถาปนิก
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Engineering practices
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Evaluate tests of engineering-design solutions
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People can use the engineering-design process to develop solutions to problems. One step in the process is testing if a potential solution meets the requirements of the design. How can you determine what a test can show? You need to figure out what was tested and what was measured.
Imagine an engineer needs to design a bridge for a windy location. She wants to make sure the bridge will not move too much in high wind. So, she builds a smaller prototype, or model, of a bridge. Then, she exposes the prototype to high winds and measures how much the bridge moves.
First, identify what was tested. A test can examine one design, or it may compare multiple prototypes to each other. In the test described above, the engineer tested a prototype of a bridge in high wind.
Then, identify what the test measured. One of the criteria for the bridge was that it not move too much in high winds. The test measured how much the prototype bridge moved.
Tests can show how well one or more designs meet the criteria. The test described above can show whether the bridge would move too much in high winds.
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test
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หากอย่างน้อย 20% ของพื้นที่สวนจะถูกให้ร่มเงาโดยต้นไม้ในแต่ละแบบ
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การออกแบบแบบไหนจะช่วยลดเสียงรบกวนจากการจราจรในพื้นที่จัดคอนเสิร์ตได้มากที่สุด
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แบบไหนจะทำให้ระยะห่างระหว่างพื้นที่จัดคอนเสิร์ตกับถนนมากที่สุด
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| null | null | 25
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แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
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A
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แม่เหล็กสองอันวางตามที่แสดงไว้
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closed choice
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grade5
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on other magnets without touching them. When magnets attract, they pull together. When magnets repel, they push apart. These pulls and pushes are called magnetic forces.
Magnetic forces are strongest at the magnets' poles, or ends. Every magnet has two poles: a north pole (N) and a south pole (S).
Here are some examples of magnets. Their poles are shown in different colors and labeled.
Whether a magnet attracts or repels other magnets depends on the positions of its poles.
If opposite poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same, or like, poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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To predict if these magnets will attract or repel, look at which poles are closest to each other.
The south pole of one magnet is closest to the south pole of the other magnet. Like poles repel. So, these magnets will repel each other.
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test
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ขับไล่
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ดึงดูด
| null | 27
| null | null | 26
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เมืองหลวงของรัฐคอนเนตทิคัตคืออะไร
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A
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Hartford is the capital of Connecticut.
|
test
|
ฮาร์ตฟอร์ด
|
แอนนาโพลิส
|
นิวเฮเวน
| 28
|
โดเวอร์
| null | 27
|
มหาสมุทรใดที่ถูกเน้น?
|
A
| null |
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|
closed choice
|
grade8
|
social science
|
geography
|
Physical Geography
|
Oceans and continents
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Oceans are huge bodies of salt water. The world has five oceans. All of the oceans are connected, making one world ocean.
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This is the Indian Ocean.
|
test
|
มหาสมุทรอินเดีย
|
มหาสมุทรแอตแลนติก
|
มหาสมุทรแปซิฟิก
| 29
|
มหาสมุทรใต้
| null | 28
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ข้อความใดอธิบายระบบนิเวศของอุทยานแห่งชาติยาสุนี?
|
B
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รูปภาพ: อุทยานแห่งชาติยาสุนี
ป่าฝนอเมซอนในทวีปอเมริกาใต้เป็นระบบนิเวศป่าฝนที่ใหญ่ที่สุดในโลก อุทยานแห่งชาติยาสุนีของเอกวาดอร์ ซึ่งอยู่ในป่าฝนอเมซอน มีพืช นก และสัตว์เลี้ยงลูกด้วยนมหลากหลายชนิด
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closed choice
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grade8
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natural science
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biology
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Ecosystems
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Describe ecosystems
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An environment includes all of the biotic, or living, and abiotic, or nonliving, things in an area. An ecosystem is created by the relationships that form among the biotic and abiotic parts of an environment.
There are many different types of terrestrial, or land-based, ecosystems. Here are some ways in which terrestrial ecosystems can differ from each other:
the pattern of weather, or climate
the type of soil
the organisms that live there
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A tropical rain forest is a type of ecosystem. Tropical rain forests have the following features: year-round rain and warm temperatures, soil that is poor in nutrients, and many different types of organisms. So, the following statement describes the Yasuni National Park ecosystem: year-round rain and warm temperatures, soil that is poor in nutrients, and many different types of organisms. It has many different types of organisms. The following statements do not describe Yasuni National Park: year-round rain and warm temperatures, soil that is poor in nutrients, and many different types of organisms. It has mostly small plants. It has soil that is rich in nutrients.
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test
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มันมีพืชขนาดเล็กเป็นส่วนใหญ่
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มันมีสิ่งมีชีวิตหลากหลายชนิด
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มีดินที่อุดมสมบูรณ์ด้วยสารอาหาร
| 30
| null | null | 29
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คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
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A
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เลือกคำตอบที่ดีที่สุด
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closed choice
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grade4
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natural science
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physics
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Materials
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Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
A fragile object will break into pieces if you drop it. All three objects are fragile.
Yellow is a color.
This color is yellow. None of the objects are yellow.
A bouncy object will bounce back from the floor if you drop it. None of the objects are bouncy.
The property that all three objects have in common is fragile.
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test
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เปราะบาง
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เด้งดึ๋ง
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เหลือง
| 31
| null | null | 30
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ดูแบบจำลองโมเลกุลด้านล่างนี้ เลือกสาร elementary
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C
| null |
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closed choice
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grade6
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natural science
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chemistry
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Atoms and molecules
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Identify elementary substances and compounds using models
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There are more than 100 different chemical elements, or types of atoms. Chemical elements make up all of the substances around you.
A substance may be composed of one chemical element or multiple chemical elements. Substances that are composed of only one chemical element are elementary substances. Substances that are composed of multiple chemical elements bonded together are compounds.
Every chemical element is represented by its own atomic symbol. An atomic symbol may consist of one capital letter, or it may consist of a capital letter followed by a lowercase letter. For example, the atomic symbol for the chemical element boron is B, and the atomic symbol for the chemical element chlorine is Cl.
Scientists use different types of models to represent substances whose atoms are bonded in different ways. One type of model is a ball-and-stick model. The ball-and-stick model below represents a molecule of the compound boron trichloride.
In a ball-and-stick model, the balls represent atoms, and the sticks represent bonds. Notice that the balls in the model above are not all the same color. Each color represents a different chemical element. The legend shows the color and the atomic symbol for each chemical element in the substance.
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test
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คาร์บอนเตตระคลอไรด์
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อะซีตัลดีไฮด์
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โบรมีน
| 32
| null | null | 31
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เลือกสิ่งมีชีวิตชนิดเดียวกันกับนกกระทุงแกลบหลังชมพู
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C
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สิ่งมีชีวิตนี้คือ นกกระทุงแอฟริกันหลังชมพู ชื่อทางวิทยาศาสตร์คือ Pelecanus rufescens
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closed choice
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grade7
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natural science
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biology
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Classification and scientific names
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Use scientific names to classify organisms
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Scientists use scientific names to identify organisms. Scientific names are made of two words.
The first word in an organism's scientific name tells you the organism's genus. A genus is a group of organisms that share many traits.
A genus is made up of one or more species. A species is a group of very similar organisms. The second word in an organism's scientific name tells you its species within its genus.
Together, the two parts of an organism's scientific name identify its species. For example Ursus maritimus and Ursus americanus are two species of bears. They are part of the same genus, Ursus. But they are different species within the genus. Ursus maritimus has the species name maritimus. Ursus americanus has the species name americanus.
Both bears have small round ears and sharp claws. But Ursus maritimus has white fur and Ursus americanus has black fur.
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A pink-backed pelican's scientific name is Pelecanus rufescens.
Pelecanus rufescens has the same scientific name as a pink-backed pelican. So, these organisms are in the same species.
Balearica pavonina does not have the same scientific name as a pink-backed pelican. So, Pelecanus rufescens and Balearica pavonina are not in the same species.
Tyto alba does not have the same scientific name as a pink-backed pelican. So, Pelecanus rufescens and Tyto alba are not in the same species.
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test
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บาเลอริก้า พาโวนินา
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นกเค้าใหญ่
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เพเลแคนัส รูเฟสเซนส์
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| null | null | 32
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เมืองหลวงของรัฐนอร์ทดาโคตาคืออะไร?
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B
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closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Bismarck is the capital of North Dakota.
|
test
|
เดสมอยน์
|
บิสมาร์ก
|
แมดิสัน
| 34
|
ฟาร์โก
| null | 33
|
ระบุคำถามที่การทดลองของเจเรเมียห์สามารถตอบได้ดีที่สุด
|
A
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ข้อความต่อไปนี้อธิบายการทดลอง โปรดอ่านข้อความและทำตามคำแนะนำด้านล่าง
เจเรไมอาห์ติดตั้งที่ให้อาหารนกแบบยกสูงจำนวนห้าคู่รอบ ๆ ลานบ้านของเขา เขาเติมที่ให้อาหารหนึ่งชุดในแต่ละคู่ด้วยเมล็ดทานตะวัน และอีกชุดด้วยเมล็ดแฟลกซ์ เป็นเวลาหนึ่งสัปดาห์ เจเรไมอาห์สังเกตการณ์นกการ์ดินัลที่มายังที่ให้อาหารในช่วงเวลาเดียวกันทุกเช้า ระหว่างการสังเกตการณ์ เจเรไมอาห์นับจำนวนครั้งที่นกการ์ดินัลมายังที่ให้อาหารที่มีเมล็ดทานตะวัน และจำนวนครั้งที่นกการ์ดินัลมายังที่ให้อาหารที่มีเมล็ดแฟลกซ์
ภาพ: นกการ์ดินัลกำลังกินเมล็ดทานตะวันจากที่ให้อาหารแบบยกสูง
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closed choice
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grade7
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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นกคาร์ดินัลมาเยี่ยมชมเครื่องให้อาหารที่มีเมล็ดทานตะวันบ่อยกว่าเครื่องให้อาหารที่มีเมล็ดแฟลกซ์หรือไม่
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นกคาร์ดินัลกินเมล็ดพันธุ์มากกว่าต่อการมาเยือนจากเครื่องให้อาหารที่มีเมล็ดทานตะวัน เมื่อเทียบกับเครื่องให้อาหารที่มีเมล็ดแฟลกซ์หรือไม่
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| null | null | 34
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เมืองหลวงของรัฐแมสซาชูเซตส์คืออะไร
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C
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Boston is the capital of Massachusetts.
|
test
|
เคมบริดจ์
|
พลีมัธ
|
บอสตัน
| 36
|
โดเวอร์
| null | 35
|
สัตว์ชนิดใดบ้างที่ปรับตัวให้พรางตัวในหิมะได้อีกด้วย
|
A
|
หมาป่าอาร์กติกอาศัยอยู่ในอาร์กติกของแคนาดาและกรีนแลนด์ มันปรับตัวให้เข้ากับการพรางตัวในหิมะ
รูปภาพ: หมาป่าอาร์กติก
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closed choice
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grade3
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natural science
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biology
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Adaptations
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Animal adaptations: skins and body coverings
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
The color, texture, and covering of an animal's skin are examples of adaptations. Animals' skins can be adapted in different ways. For example, skin with thick fur might help an animal stay warm. Skin with sharp spines might help an animal defend itself against predators.
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Look at the picture of the Arctic wolf.
This Arctic wolf has white fur covering its body. It is adapted to be camouflaged in the snow. The word camouflage means to blend in.
Now look at each animal. Figure out which animal has a similar adaptation.
During the winter, the short-tailed weasel has white fur covering its body. It is adapted to be camouflaged in the snow.
The common hawk-cuckoo has a gray head, a gray-and-brown back, and a white belly with a gray-and-brown pattern. It is not adapted to be camouflaged in the snow.
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test
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ต้องหางสั้น
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นกคูคูหัวสีน้ำตาล
| null | 37
| null | null | 36
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เลือกสิ่งมีชีวิตในสกุลเดียวกันกับนกยางยักษ์
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B
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สิ่งมีชีวิตนี้คือนกยางยักษ์ ชื่อทางวิทยาศาสตร์คือ Ardea goliath
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closed choice
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grade4
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natural science
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biology
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Scientific names
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Use scientific names to classify organisms
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Scientists use scientific names to identify organisms. Scientific names are made of two words.
The first word in an organism's scientific name tells you the organism's genus. A genus is a group of organisms that share many traits.
A genus is made up of one or more species. A species is a group of very similar organisms. The second word in an organism's scientific name tells you its species within its genus.
Together, the two parts of an organism's scientific name identify its species. For example Ursus maritimus and Ursus americanus are two species of bears. They are part of the same genus, Ursus. But they are different species within the genus. Ursus maritimus has the species name maritimus. Ursus americanus has the species name americanus.
Both bears have small round ears and sharp claws. But Ursus maritimus has white fur and Ursus americanus has black fur.
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A Goliath heron's scientific name is Ardea goliath. The first word of its scientific name is Ardea.
Ardea herodias is in the genus Ardea. The first word of its scientific name is Ardea. So, Ardea herodias and Ardea goliath are in the same genus.
Falco sparverius is in the genus Falco. The first word of its scientific name is Falco. So, Falco sparverius and Ardea goliath are not in the same genus.
Tigrisoma mexicanum is in the genus Tigrisoma. The first word of its scientific name is Tigrisoma. So, Tigrisoma mexicanum and Ardea goliath are not in the same genus.
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test
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เหยี่ยวอเมริกัน (Falco sparverius)
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นกกระสาใหญ่
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ไทกรีโซมา เม็กซิกันนัม
| 38
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ประเทศไหนที่ถูกเน้นไว้?
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C
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|
closed choice
|
grade7
|
social science
|
geography
|
The Americas: geography
|
Identify and select countries of the Caribbean
| null |
This country is Saint Lucia.
|
test
|
บาร์เบโดส
|
สาธารณรัฐโดมินิกัน
|
เซนต์ลูเซีย
| 39
|
เซนต์วินเซนต์และเกรนาดีนส์
| null | 38
|
แม่เหล็กเหล่านี้จะดูดกันหรือผลักกัน?
|
B
|
แม่เหล็กสองอันวางตามที่แสดง
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closed choice
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grade4
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles: north and south.
Here are some examples of magnets. The north pole of each magnet is labeled N, and the south pole is labeled S.
If opposite poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same, or like, poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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To predict if these magnets will attract or repel, look at which poles are closest to each other.
The north pole of one magnet is closest to the south pole of the other magnet. Opposite poles attract. So, these magnets will attract each other.
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test
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ขับไล่
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ดึงดูด
| null | 40
| null | null | 39
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เซลล์ Fromia monilis สามารถสร้างอาหารเองได้หรือไม่?
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B
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สิ่งมีชีวิตนี้คือ Fromia monilis เป็นสมาชิกของอาณาจักรสัตว์
Fromia monilis มักถูกเรียกว่าดาวทะเลกระเบื้อง คุณสังเกตไหมว่าดาวทะเลกระเบื้องตัวนี้แขนขาดไปหนึ่งข้าง? หากดาวทะเลกระเบื้องสูญเสียแขนไป มันสามารถงอกแขนใหม่ได้เมื่อเวลาผ่านไป ความสามารถนี้เรียกว่าการสร้างใหม่
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
|
yes or no
|
grade4
|
natural science
|
biology
|
Classification
|
Describe, classify, and compare kingdoms
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In the past, scientists classified living organisms into two groups: plants and animals. Over the past 300 years, scientists have discovered many more types of organisms. Today, many scientists classify organisms into six broad groups, called kingdoms.
Organisms in each kingdom have specific traits. The table below shows some traits used to describe each kingdom.
| Bacteria | Archaea | Protists | Fungi | Animals | Plants
How many cells do they have? | one | one | one or many | one or many | many | many
Do their cells have a nucleus? | no | no | yes | yes | yes | yes
Can their cells make food? | some species can | some species can | some species can | no | no | yes
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Fromia monilis is an animal. Animal cells cannot make their own food. Animals get their food by digesting other organisms.
|
test
|
ใช่
|
ไม่
| null | 41
| null | null | 40
|
ข้อความนี้อธิบายสภาพอากาศหรือภูมิอากาศ
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A
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รูปภาพ: หาดทัมโบร์, คอสตาริกา
หาดทัมโบร์ตั้งอยู่ในคอสตาริกา ประเทศในอเมริกากลาง อุณหภูมิที่หาดทัมโบร์เมื่อวันศุกร์วัดได้ 84°F
คำแนะนำ: สภาพอากาศคือลักษณะของบรรยากาศในสถานที่และช่วงเวลาหนึ่งๆ ภูมิอากาศคือรูปแบบของสภาพอากาศในสถานที่หนึ่ง
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closed choice
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grade3
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natural science
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earth-science
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Weather and climate
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Weather and climate around the world
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The atmosphere is the layer of air that surrounds Earth. Both weather and climate tell you about the atmosphere.
Weather is what the atmosphere is like at a certain place and time. Weather can change quickly. For example, the temperature outside your house might get higher throughout the day.
Climate is the pattern of weather in a certain place. For example, summer temperatures in New York are usually higher than winter temperatures.
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Read the passage carefully.
Tambor Beach is located in Costa Rica, a country in Central America. A temperature of 84°F was measured at Tambor Beach on Friday.
The underlined part of the passage tells you about the temperature at Tambor Beach on Friday. This passage describes the atmosphere at a certain place and time. So, this passage describes the weather.
|
test
|
อากาศ
|
สภาพอากาศ
| null | 42
| null | null | 41
|
ประเทศไหนที่ถูกเน้น?
|
D
| null |
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|
closed choice
|
grade8
|
social science
|
geography
|
Oceania: geography
|
Identify and select countries of Oceania
| null |
This country is Nauru.
|
test
|
วานูอาตู
|
ตองกา
|
หมู่เกาะมาร์แชลล์
| 43
|
นาอูรู
| null | 42
|
การโฆษณานี้ใช้กลวิธีทางวาทศิลป์แบบใดเป็นหลัก?
|
B
| null |
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closed choice
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grade12
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language science
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writing-strategies
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Persuasive strategies
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Identify appeals to ethos, pathos, and logos in advertisements
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The purpose of an advertisement is to persuade people to do something. To accomplish this purpose, advertisements use three types of persuasive strategies, or appeals.
Appeals to ethos, or character, show the writer or speaker as trustworthy, authoritative, or sharing important values with the audience. An ad that appeals to ethos might do one of the following:
say that a brand has been trusted for many years
include an endorsement from a respected organization, such as the American Dental Association
feature a testimonial from a "real person" who shares the audience's values
use an admired celebrity or athlete as a spokesperson
Appeals to logos, or reason, use logic and verifiable evidence. An ad that appeals to logos might do one of the following:
use graphs or charts to display information
cite results of clinical trials or independently conducted studies
explain the science behind a product or service
emphasize that the product is a financially wise choice
anticipate and refute potential counterclaims
Appeals to pathos, or emotion, use feelings rather than facts to persuade the audience. An ad that appeals to pathos might do one of the following:
trigger a fear, such as the fear of embarrassment
appeal to a desire, such as the desire to appear attractive
link the product to a positive feeling, such as adventure, love, or luxury
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The ad appeals to pathos, or emotion, by evoking feelings of parental love and concern.
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test
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เหตุผล
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ความรู้สึก (khwam ruu-seuk)
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จริยธรรม (character)
| 44
| null | null | 43
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สัตว์ชนิดใดที่ปรับตัวให้พรางตัวกลมกลืนกับใบไม้แห้งได้ด้วย
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B
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ผีเสื้อใบไม้ส้มอาศัยอยู่ในป่าของเอเชีย ผีเสื้อชนิดนี้ปรับตัวให้พรางตัวท่ามกลางใบไม้แห้ง
รูปภาพ: ผีเสื้อใบไม้ส้ม
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OEfbNhDEeYu4KcHa3B5rqZdYt4m2tM3nS8MpG51B+6Qe49upOOlcXpbFblwGCsVLBj2I57fhW00qNI91E+HuWZiyruUYG4ZBHIwD/IZqIy5bnrYf36UTX1S1R324kaO3iYPtUEqrD5iASDkjsM+/NZst1bzOFt1jYSEIkgZldyv8IAx0HUHp7g0xru6ubAxXMVuqKMM+4lWXdx7kjp25PBqmUn8xnOFOMSRlthkz/ExGcH379KG0zo1NWUzXMaygfu9hV49gXcSueR0AwPQZHrURma4S3WNWeGY78PGP3noN2eAcEc84BA61WjEbqkQt9sc7FUIYKPlJIcL1Py7unNOK2k0XlkfaoFGw5frg9cjB9OKalbUlxvoPeRpZWnmk8y3DZCEFfmA2kEdVHrjpioGmumeHfAVDyBxlyXYY6EnoygcYx+ZrRt0ScswMgVcMJGbewOfl2AjrnjHTPWppI4LZPOuoQCzgsSepBP8AH0GPTuST0FU3pdiS1sjNjtGEonvHjigjZxJlwpA6rwBz9O+fWgAalI91HAkiFSJA0oTyznHK/wB/pwOB35om1GCdzHJGSVXdArt5YkbszHqNo5X8+4qCBoopB89vIMFRKBvaQYxjaMfXnPtU+bL0WiJfPEMrSCedYWYhyUZWEi8bmBBByCM/QYrQg1MRqn7vJebPmRyBYpOMhlPOxs/w45xjGKxpr2SOTLjbMy+USr7mcDGNoOR39+O+aSwv5Y7/AOWFAyMUClvuh+ysf4iRj3zRezJeqNd3ldCTKlsQ/DtEd3mHkEZ4XPTHIB546VXlWJjlfNjkQkCXl3BBzhl4Iz0OcZwMVZkUywFivyOfLlZAzOoz91gOo4JBXp0qhBbw29xPcJuR5IwjfN90Z+WRCODyOe/Xp0pybvqQldGr5U20sYmkWU73RNqRM3qpPc9wP5is7UrWa4bmR0jK+Z5ijaSR9TyeuPUdB2qx9nuhK0k0sdvHEN0rjJY7ujlOo/DNQx20UYe3m2MjMMnzAZEJ7j+8hGDnrmpfmNGbBcNaxLb39zBsUERXJLfPjnaTjBPuOasbe+ffg5qa5jisont7qZTHKOYgvmGFsZ+7jnPocc9BWPp99ZwTJZwlvsxztd2+6552gdlPYnv6VDgnqjhxOHVueJqBST7VMoCjmlbC1WdyTUrU88mdgxzVF/vt9as5yKrN94/Wu7Cq0ma0d2Ykx/0iX/fP86hkiSUYdSRxypwwx0IPYjt/gadOf9Jl/wB8/wA6QHNYvdlJuMroIZGD+TMwZ+dsgGBKB3x2PqKs1VkQkEogZuMjON2PQ9j6H8OlOhnEoHOSc4OMZx147EdxUsqUVL3o/wBf1/XZXLd9lzGdxXJ2lgM4B4ziupsdMs7jSopEll+zxyyZCSYEpz8pOPf8jXIfers/D1/JNjdE5afchA2t5zqCQEX+FsA8ZAOPehLU68LL3XH5kdxa2hCKvkxjdh0RiSM8AdemeCenNUpYkWCWRlZggx5gxlOcfdAzknjHTirsV3/alrveBIJxh1iU7fMGeCSACOMEr6ikuWljjeRpVtnYMXnxkYIwQMDk+x7dPWk4q53JsgFrcX1vHKiQSKjRllwxMwDDKjP3WHB9xUaLIcmFFk3MQRG2FbBwMe+f/r1bEtna27rcsIO5jbLEKDkHcOgPUH07jFaVxbTLNNGTCjXCKzhVJ8uP/nmGGMhsbiwHGMd800tBPcoCUzzBAZ3SMja0YwTKRyRngHGfYAerVLLaw3XnwyxOygqLlzGQdpxtRVJwScAkDoo6gmpri4lsxEYRH5wG4rI6hOmccHJ3L83GegH0ISoikWbalxIxabfJkSZP8QOenA46YAqb9S7W0KN5E1rJNDK/kPI7gTuuVbgHgnJHTGMZ/AVDNcTRYO9y5IBBRELMeyuM5JHTPHXmt4WcJZBcXEn75siORNjE/wB7b05/vcE1j3FoUtzNbbZrKEnyJBGcgNwzEdcHJwR2B45oe10T5MxVt4kNy6SqrXAG7cpj8s5+6hHAHr6k59qv6NGNjPNFvAwiM0vmrt7KVHU9ulUzv8mOMR43yEssIZVk5xjntxnPFWbKUSTFopDIsMmxzGpLsh/hTOMj369frU8zvqDWhrXki3GYbeIbASBiVtkJwM4Y87uwX8/SqXlIlz+7CtdgE4uQVkPHVTgDpnI/mauyt9hjR2jSKOdWQAsNspGMKQ3A/HHsarNAIyoEYMJO4RSKWk29wADnI7EY47mrbuZIn06GZnO9rg+U6ouzqhYfwk8gH0HXFMudPLzCdYlcRvmSWI7Fx1J5/wAeuR1rTgS58g5YQeVHlnlcTOUB4zg4ABx1JxVe5ie2iWVh5jtHuiecgbVznOW4yCScbe/41TV0Jb6lO6ntEhMkSwzNn5Io8FeOSzE8ZAOSDz3rmdRvpp5HaC0sVaMh0nUAPH9dvDBv7p5FdPbJA7yxTs8yBcytBGRHleRgyEY5PYcA9xWbrk0kNvPDDpa+VuYspKtsJxyNo6cj69qmPuuxUtdxba5e8g89ohHlsAAYB4B6dutDLzXP6LqBs72S1uGRY5WVUiySYz0OPb1rqWjweaVRcktNmeNXhyzIVGF5qq33j9auMMdBVNvvH6104R3kx0d2c5cNi7m/32/nTVeo7lv9Mn/66N/OmB8VNtWaWLm7io5ELHfHjf3BOA+OnPY+h/pTFkyKcr80nEpKxPbTiX5WyGB28jGT6Edj7fiMitjTr5rNJgsSSNgPGCzBi4PCqBwc89aw2iEnzKQsmMZPRh6N6j9R2qa1uz53kygpOOQCeW/EfzHX2PFWoXRrB8suZHZajHFNPAtik8okRpGkHOwd2bHA+Y4PvmoYoZAI5ZomNwhC4E2VlO3O7B4J/rUOkTWtq0cLfvjd7jHIUIEL8bkHQFc7cg/X1rYu4/KuRl5zGS2632AOrAZ6jqueRz7VhJHoRd9THWQQO8kwc7EOQYmDHILKD3B9vb0qxpQmFtBHJcK2CJ4o5CQSf4sPngZ7c9D2NXZ7OSayvGHmFWURoDksu7Azn1GT9enao4bebzNsyIEKnagQFkUZ2hB0xnnqRnNQ3ZFJaj54BFpsd5az7yrHEmwbE2nd0B5w3OOOv4VYspJbZ1e2RTcuMebyrNnkDByMdhjr+FZlzEEmR1MUZZo5GVjkeYF++McNkdcjr1ppvL4ShbedjD5gSWWR/lz7Y5I7YHAODRYdy60UnkSrMitDdYWQhQrY7jHYAnB/rmrKrLPFGUxJHFuQxZ2qwAweTyuOOOnOKqyyeRcDzYkhSSIOzDlsZOB8uRxyeADn2oTz41WOCeIK3Mn2mNl3AHg7Bu6Dpg4/GlewnqVruyszbpdWqKkDriaNSWUc4yAeSD/d4wRzzWbbQQuDIimFS21pWJccdAM/e7HA5H5105tWe8kljaMRxjMrSHbGQwyNxY/MSMe3v2oFgLyRpNLtIoXePMjOmTcf7SDgIM8HoSMHFTKLesRJpaMy7O2jlnZInKM7bnd23NNjuN2RGOe+SO/SpX+yBHj4Em8ebOgaQFiTtDFvmODxnoM9uKknhWCEyzMIUQqWRehfkEMOrZHTqeOlUA9y8yx2yfZoypVNy7mIPUBOgBOAQxJ9AKhSb3Ksuhs6fCb1vJjR7draXzGEeWAOMfN659ScVPOYLWX5CivkjHnb2cnqMjJ25PT6VnaUklnJaC7mE5uAS0F7IMsQOF25wpHbA546VLqcmxjvu7W382FQUMyoYXB4JC8ZAxnjnPXpXZFe4c8n75UtPtK3skdoqmQ5WRWBUBdvK8/Q8d+ahneVY3KFUQKqyMh3EMo4zwcfKQeO30rQsd7326FljdVV7k+SxEbj7rhm25DdPX3qa51WzgWSVNK1FWGVfZsQcfNwSx+ozwOg9KzasU2rnE+I47q0u7e9eCGIOwLKFByQO/tj881u2tyL2wgulXb5q5K+h7iq+u6rd6tZSwQ6dPHaoQ5kmlTYDnjaQOB+OKg8NTGXSnibAaGQjGc4B5A/n7Uqq5qXN1Rw4yOlzRK5rPf/AFjfU1pE4rNk/wBY31Na4G/Mzko7s5G7bF9cf9dG/nUJarF+mLyY+rt/Oqp5rdLU6UhyyYqZZKqng09CaUkaWNKJs1PJbx3UWyTIx911+8h9RVOFquRxiSeJvMWMg4LtnAU9c46+3vTi7Ctcn0+5nAfTr4xs/Egk2ZEqj+NR1DDoyjrxXW213bLFFBOy3E0CskLLlvP77HB4xxkdhzjoaxrKw0mSeSy12yimljl27ixVhnlSCDwAMc8AbhnJpLSFdJke0e+lurK5mDWkczfNDj++eoXB4PHIHqaJpOPMjopc0XZm6+2JSXuALydlSSByUUkg7ME8FSAD29DTrW6tjaCG7mtbWBwGRwMo2DyAo6DuDx39qtWU0t8sOnzWIeV98cN1NwpQDIGBzv4IAOOpPaqUFrPJa+W7AzhPm88h/l74K8Advw5Fckuh1R6lidrUafe3EV5HPHbI25QhBGR1wfvKeCCBkkfjVO4kgsLa0XELSjDxsygRwqVGXdvQH7q84OM5OKi1e4tbWCFJ3hWWYh7Ms2/GPXsOOOePyqhFouq63Ibq6E0FqsrxlljbaoU4CKvrnHP480mnbREtmkLmCNfslq1wzbNzQ2Sq+1T0LdwT2J+mMVZiv7u/jjEUVqEyPmmyzbxyA5HGenqPritax8LwWFolpNHboioJAlzKI0Ck4LOM/Mf1OecVPbi3tp2tmvrfa0QKi1jkk2npgY6jjoTkds1ag2w5kZsmiGeWGXUZ9/mOFhCRj5Dj5oz2Izk8jPtW+9tPGpzZSSlwGREk2nB4LE4O1fbqe1VSLptSWDT7u1SFlR5py/lzkE9QrjEfOAOpx3FOs9KMEk7/AGN8s24sCJjg8E5ycliMnOTz2xW8KVncylK42404zsk8rT/bIxshuFwqIh6jYT8g4wSMt6msC6t7lJJUmQBJm3LDHN8koAGTuHOR16885ru7bzZJjsghhZRuQSRMCh7EnAyMZp09tNcxNbzag0rtsDIihTnPGAOFI6huM4xzTqYeM/e6mcarhp0OB0uxjjNuLmK2Bt+Qn+sk3EEAqdvHXrzXQNYXVwN8jSpuUqqtGQFBHUHGc+9GpaRdaUZJl1BpLZh8lxFCCY39GBJK54Oegq7NeW1zZwTi7WGVlV3xtZVcZyTk9CePfPFZQuouMtLGj1alHqV9I00MbxkZZkkAcbjz7ZBOcfpV8Wn2eCRsKhYbFYBeFzwPcAn8M1T0ND/aata3kn79d0m6BeApOCMHlcErgcd+tbz2kagKLtYyzfu3KF92ew9AeQR/KtIRTgRUbUzm9asIrixurK3sVYtCypskwoI4ycD+deeeHCpt51Z287cAVcjJUcZHqM9a9ak0yJrfAldw53fuCfLJJ6sK8xj077F4jvk85AIAf3JwGJc5zj0GM+2aznH3JIyr2dNlxozisuQYlce5rYLECsiX/Wv/ALxpYH4mcNHdnO30W+aTH941QWI5xW3Mm6V/941XNuA2cVqpanSzPMHtSiDHatAxUoi9qmUg5itHHirKJ/kU9Y6mRBUxkLmMW6kmN42I3jdDyedsi9iG7e47Gt9rh9JsLdreRElmH2jzkcMJwMbmAYYyvzKVbjHYdarXRbbDAgXM8gQ7hlQuCSSO/AoW1jk03U7a8kVLaCP7WqshYI2Qu5TjocgEenPam1qrG9OfQ6iO4a/miZcak8Ee7zxIwVCOmUcDJyMA5O05HcGr02szQaes+n2zyW8lweNir9nAAJXnqCN3DcjI6gYrg7C9urS+t9izfaI2MYRTzuIwQ2eCMAHjqK6/TNYtL2/m025jVbXUYjDNPFLgM3/PRQR94ep9AKzd+ux0xmreZaZ7K6hs7m30u3gM5AN0HEoQDrGoTPzD0YYxn1rVVNSEsTT6jKTKhkWeGNgkiDgc5x0OMdQa4eJBZ308LCKZdyLKuGjJdOhypBVjycHoCeua0NB1W2u7i9sxPGHaQoysfmlTHQkdyRnI7ihPoyrpnWR2scMxiW385p9qpOxViD0+Y8ksRzzjpzV2G401rdy1xfCHe0jsyOAuTg8BTnuAB6ismG6YTOEYPB8scwRgCw528nHPJ4yDjvWhpWvyXUUkkV1Miw/u1IViwUDjcDyMj2+nStFPk2E43NO6uba7XzIZ/ty7NqQf6t2x2OcfN6HtilitQxtxpt0qQTruMQmDBiF+baW4J7k9M59agg1u/lJCyoyAY5TIwB1HHPUc/wD6qraa9hZxPIwaVnY5YqD82MuNp6ls89PyGK19sjFwkdAz6qsCxy6a00oPmRgExgsPccZx0BHJFMt9U0rUVIimkJbDqDLt37T6NyCDzg9+lZy3Eu6OSO7FnOcxxGQGaPb12grhgc/w5NU77xIfs8/9q6fELVh813EvnLGT/fyPMjIxkZHGOaXtexPszem+zyBru2vJAFGGdbcHbzzkDHOeo/H3rHm0uz1AyyxSw29xvCyyBSfmHOGAJHvSLeWnmNeWkphdkUtcwT71bIxkAcenQcknpRNdQXIYpq8gljAUfIr7xnh2Xbye3HQZNS5qWjKjGUdUZsTt4ev0FwWDlWCESqEcEc7SwGPp+daaazA6KySHEgDyCQgoccdARg/4ZqOWG1n8xbqJZxK4ARI8FiPfdgYPcYGKxLrQ1QXD2MZSKNwJLc3O5JFb03rkcjBB/OpTcdI7GjSn8W5r3dxKscbPAxUxtGFjbczc7hg5wcdTx0rirmeK88QRXduBk5R4uioQuHOfx4x6YNdfDLpl280M0txZ3MON9vLGHUnHB3x84I7gdKzdYvLNoYpLGHT9kLiB/Jk8yRs8DcDhgB67ampLczlG8GjOYhhismT/AFr/AO8a0xwcelZsv+tf/eNGB3Z5dHdmWTmaQf7R/nUmwEVXZiLiT/fP86nWRcdahytJnU9iNlwelKBQ8qE9ajadF70nNGDmkS4pwOKqNeqB0NV5dQYfdFTzoXOXmIa/hHHyRs354Fa2nxLd3Elox+W4t5Y8Z/2SR/KuPe9l3hlyH24J9RnIq5omqzW+v6fNLIBGtwocnoFPB/Q1qp9DWM0pK5ZjtxCqRTSSvahcQ3MS7pbcddrDI3p+o7elVzJLA8tkZ7ciVfNhmj5RyOjLnoRgfKcGqmofatO1K6smcg28zx/gDwfyxVbzpnJy2SevyjmnKS26lLENaM7Se4TUMXUNwyTNKIrkopcuXjxuP+0GUjPvxmubvNN1CzeS4COJogPNEZ3IV9mHIOOafptvegMvlBreTAmhZiqyqDnDY569COR2rpnkglmV47HVIQF2NGLiO4UrjgAvg8ZPWsrq26N44inLfQzIfENzFZRpNKrW2xhHuj4cH1PqO/rzVz/hIIrmZGuI+rEpIeGRep5HIxjANQz6LaTWDrBDeiWIlxDO0ZEqjluQeH7gd8VSHh15FSaxvkkgcBlEqHP5jv61MnbUr6ykrs6C38Qr5kRnJlCthGtyEePHoOjnH94DvzWpY6p9okdrO4N1HHGQV4WQc5IZD83/AALke9cM+jarasoNqJEJORDKCyjtgHGRSSG/idHuLO+gZDlG+zM236Mue1JSci414Pqeh22pDap2lhhiZf4Dz2H1461Ib0yKxhaZJAFZkVQXIBwE6jkDv375rz9fFWDuutRWVpMK6S2cvmADjOVAOB6fU9TWrD40kmiZbXSrq5ckKJLaFgvrj5xwOK0UGjR1IdyXUbW6tL2afRka2kDYItBmOTPZ14UN15GPrWR/wm11ZzCG7tpbhULK0ltJ5yEkDABbnjHPJ7elXkg1vXJ86jbjTrBc7bbflpec/vAOSPbIFbVlp1pYxEQworEYZwoGfw6D8KJVacF7zu/L/M5amJjF+4YMPie/uGE0PhvVJ8EFGaYJ8o4wOOM9+avJrOqSzG5m8NGCPoS187tgjHRRyT3zWmZecFifqaazDOc1n9ZS2iczxkw/tPRHKm8sriOSNt0DoxTyXPB5wD+PT2rV0+405LpLhLZbqOdmMtx5C3EkRzjkI24ZA9BWSGHrUMun2U8omaECdTlZoyUkU+oYc1f1iL0aLjjX9pF68jt1vZhaZFsWzEGBBA9CD05zxWHNxNIP9o/zrYlaSaUySOzuerMck/Wseb/XSf7x/nW+DXvOxhTd5NnPXEjC4lA/vn+dMV3I6/gK2I9JnuXeSCzaYFiS0jBE6+p60+HSNUlcBYLaJeRuEgNc1RqMnzMzlJtmOAxONrE/Sh4ccu6p7E11cXhrZEz3mo7kPykW57+5ParUOn21tHttbaIyH7zugOQPTOcmspSilfchtI4do4lVi0y8DOB1NVFmtpE+RZZJm+5GylMe7egr0uDTZXlaMQQOV+bcUU8H36VBc6TatzNYxSrnooCsPxHQ/wCTUQxCbu4NIakuqOETT4WjUfasykcll4Y/0FV1sJpZY4UA3yusa455JA/rXbS6Dp0p/wBGVhjP+tchsZ/pTLfR7TTtUt7lp2EkEvmRRswxOV5UqecAHGc9hgV0xlCezNYx53cxNb05LjxHf+SHSCOYwoHbcxVBsyT3PHWrFpp1rbKH2hiK100aCMNJNftM0rF3dR0Yklu3HJzirC6bb5+SWYjGCQwI3d8e1TU96+pM7ttmcG3n+6PQVYRDuIUEn2FR3Wi3gkY2urOgB4Volzj61SfQJ3U/bdUvdp6hR8v6URpLdPUSiaP9pW9lKyxyh7qKJpiiHOEX72T0zgnjvUEMq2k0cwIWxvCCrfwxSHoT6Bv0P1osvCsVmXmtZwN8LxhmH3Sw6moEvLfS7JNKmzO8K+XJHt3A+1E1aKtqXzWikbEsTrJ+8Y72559KkgMqD91LsA7A8Vg2Gt3tlOyWMckkZwFjkXzHT0APp9a0PM1yQb103ywxz0AqFTW5EorozoYmLxq+4nI656USEgZLE/U1maU90izC5jKHcCAR7VeL7zUySSAjI70xhxT34qMnIxWNrsRAY2IJAqL1Bq6r7VIxVN+uadm0SxnenAnNR7ueKdkiqirbiJg5zxWXN/r5P94/zrTgQvIBWdcjF1MPR2/nXpYLdm9HqbMERuIIhK6xptULF1d8Dk/T68CpAVtyShaVjwOP3f8Aice1YInlC7RK+3GMbjjFKLm4G3E8o29MOeK5ZYSLk5vchwuzZKkAI7ZYc+oBPXjoKeilvl6sThURd2fy71grNKoIWVxn0Y1KL68VSq3U4U9QJDg0UsKpq7YlTN97e8U+a0Eiq54WQgbz24JqSPTLpsBllZhk4Uj8e9cv50n/AD0f/vo0CaUdJXH/AAI0nhIN7sfs0dELFY3k/wBZDjhtwyqn3qKGyX7S37mB3lIDS4wRgcc+lYou7kKVFxLtbgjeeab582c+a+f941EsEo9f6/ryHyWNua0dVE8Y2Y+XepznHqaYJJ4wHcNzgllXafb2NZC3VwhJSeVSepDkZpz3t1J9+5mb/ekJpLBSXvRnYOTzNxJGZQUkDgdCyA49iKQfIE6lecAetYInlUkiVxk5OGPNH2iY/wDLaTn/AGjWsKLaTuHIXdSlisIYL5mAWKUF4c5DseAw9xnJB4IH41xGofaYppUnkYzFz5jD+Ju5/HrXTS/vk2S/vE67X5FRyQRStukiR2wBllBOBwK1hTbhqzaCXs2XfB1u8Fm0xJy465roJXY8A81zEUjwLthdo19EOB+lP+0z/wDPeT/vs0KlpuQ4m8jYfa1Oc7D7Vz3nzf8APV/++jSm5nIwZpD/AMDNQqF92RyG2zBqFAxWF50v/PV/++jS+fN/z1f/AL6NQsPruHIbROKhcDrWX58x/wCWr/8AfRpPOl/56P8A99GreH8xchd24NOHzHFUPNk/vt+dJ5kg/jb86fsPMOQ6Czix85FYd3/x+T/9dG/nSC6uAMCeXH++ajJJJJOSepNdmHhyyZtBWP/Z
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closed choice
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grade5
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natural science
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biology
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Adaptations
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Animal adaptations: skins and body coverings
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
The color, texture, and covering of an animal's skin are examples of adaptations. Animals' skins can be adapted in different ways. For example, skin with thick fur might help an animal stay warm. Skin with sharp spines might help an animal defend itself against predators.
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Look at the picture of the orange oakleaf butterfly.
The orange oakleaf butterfly has a brown leaf-shaped body. It is adapted to be camouflaged among dead leaves, which often have a reddish or brownish color. The word camouflage means to blend in.
Now look at each animal. Figure out which animal has a similar adaptation.
The Surinam horned frog has orange-and-brown skin. It is adapted to be camouflaged among dead leaves, which often have a reddish or brownish color.
The strawberry poison frog has brightly colored skin. It is not adapted to be camouflaged among dead leaves.
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test
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กบพิษสตรอว์เบอร์รี
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กบแตรเซอร์รานาม
| null | 45
| null | null | 44
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ระบุคำถามที่การทดลองของเฮเลนสามารถตอบได้ดีที่สุด
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B
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ข้อความต่อไปนี้อธิบายการทดลอง อ่านข้อความและทำตามคำแนะนำด้านล่าง
Helen เตรียมถัง 10 ใบ แต่ละใบมีน้ำเดือด 1 แกลลอนและสีย้อมผ้าสีดำ 3 ช้อนโต๊ะ Helen แช่ผ้าลินินสีขาวเป็นรูปสี่เหลี่ยมจัตุรัสในถัง 5 ใบ และแช่ผ้าฝ้ายสีขาวเป็นรูปสี่เหลี่ยมจัตุรัสในถังอีก 5 ใบ ผ้าทุกชิ้นแช่ทิ้งไว้เป็นเวลา 15 นาที หลังจากผ้าแห้ง Helen ให้คะแนนความเข้มของสีของผ้าบนมาตราส่วนจากสีอ่อนไปสีเข้ม เธอเปรียบเทียบความเข้มของสีของผ้าลินินกับความเข้มของสีของผ้าฝ้าย
รูปภาพ: ผ้าที่ถูกย้อมสีดำ
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
| null |
test
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ผ้าจะสีเข้มขึ้นเมื่อแช่ในส่วนผสมของสีย้อมสีดำและน้ำเป็นเวลา 15 นาที เมื่อเทียบกับ 30 นาที หรือไม่
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ผ้าลินินจะเปลี่ยนเป็นสีเข้มกว่าผ้าฝ้ายเมื่อแช่ในส่วนผสมของสีย้อมสีดำและน้ำหรือไม่
| null | 46
| null | null | 45
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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B
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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closed choice
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grade3
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natural science
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physics
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Magnets
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Compare strengths of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
These pulls and pushes between magnets are called magnetic forces. The stronger the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
You can change the strength of a magnetic force between two magnets by changing the distance between them. The magnetic force is stronger when the magnets are closer together.
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Distance affects the strength of the magnetic force. When magnets are closer together, the magnetic force between them is stronger.
The magnets in Pair 2 are closer together than the magnets in Pair 1. So, the magnetic force is stronger in Pair 2 than in Pair 1.
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test
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แรงแม่เหล็กแรงกว่าในคู่ที่ 1
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แรงแม่เหล็กแรงกว่าในคู่ที่ 2
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 47
| null | null | 46
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เมืองหลวงของรัฐวอชิงตันคืออะไร
|
A
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Olympia is the capital of Washington.
|
test
|
โอลิมเปีย
|
เบอร์ลิงตัน
|
ซีแอตเทิล
| 48
|
สโปแคน
| null | 47
|
สารละลายใดมีความเข้มข้นของอนุภาคสีเขียวสูงกว่ากัน
|
B
|
แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีเขียวแต่ละลูกแสดงถึงอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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closed choice
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grade6
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natural science
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chemistry
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Solutions
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Compare concentrations of solutions
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A solution is made up of two or more substances that are completely mixed. In a solution, solute particles are mixed into a solvent. The solute cannot be separated from the solvent by a filter. For example, if you stir a spoonful of salt into a cup of water, the salt will mix into the water to make a saltwater solution. In this case, the salt is the solute. The water is the solvent.
The concentration of a solute in a solution is a measure of the ratio of solute to solvent. Concentration can be described in terms of particles of solute per volume of solvent.
concentration = particles of solute / volume of solvent
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In Solution A and Solution B, the green particles represent the solute. To figure out which solution has a higher concentration of green particles, look at both the number of green particles and the volume of the solvent in each container.
Use the concentration formula to find the number of green particles per milliliter.
Solution A and Solution B have the same number of green particles per milliliter. So, their concentrations are the same.
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test
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ทางเลือก B
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ไม่; ความเข้มข้นของทั้งสองเท่ากัน
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สารละลาย A
| 49
| null | null | 48
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ชื่อทางวิทยาศาสตร์ของสิ่งมีชีวิตนี้คืออะไร?
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B
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สิ่งมีชีวิตนี้คือผีเสื้อหางนกยูง เป็นที่รู้จักกันในชื่อ Argema mittrei
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closed choice
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grade7
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natural science
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biology
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Classification and scientific names
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Identify common and scientific names
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An organism's common name is the name that people normally call the organism. Common names often contain words you know.
An organism's scientific name is the name scientists use to identify the organism. Scientific names often contain words that are not used in everyday English.
Scientific names are written in italics, but common names are usually not. The first word of the scientific name is capitalized, and the second word is not. For example, the common name of the animal below is giant panda. Its scientific name is Ailuropoda melanoleuca.
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Argema mittrei is written in italics. The first word is capitalized, and the second word is not.
So, Argema mittrei is the scientific name.
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test
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ผีเสื้อหางปลาคอม้า
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อาร์เกมา มิตทรี
| null | 50
| null | null | 49
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คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
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A
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เลือกคำตอบที่ดีที่สุด
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
|
closed choice
|
grade3
|
natural science
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physics
|
Materials
|
Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups.
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Look at each object.
For each object, decide if it has that property.
A fuzzy object is covered in soft hair. None of the objects are fuzzy.
A smooth object is not scratchy or rough. All three objects are smooth.
A stretchy object gets longer when you pull on it. None of the objects are stretchy.
The property that all three objects have in common is smooth.
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test
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ราบรื่น
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ยืดหยุ่น
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คลุมเครือ
| 51
| null | null | 50
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ทวีปใดถูกเน้น?
|
C
| null |
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|
closed choice
|
grade2
|
social science
|
geography
|
Geography
|
Identify oceans and continents
|
A continent is one of the seven largest areas of land on earth.
|
This continent is Asia.
|
test
|
อเมริกาเหนือ
|
แอฟริกา
|
เอเชีย
| 52
| null | null | 51
|
รัฐใดทางเหนือที่สุด
|
D
| null |
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/Cj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP+Y/wo+uUg+qVDNorS/s+L+8/wCY/wAKP7Pi/vP+Y/wo+uUg+qVDNorS/s+L+8/5j/Cj+z4v7z/mP8KPrlIPqlQzaK0v7Pi/vP8AmP8ACj+z4v7z/mP8KPrlIPqlQzaK0v7Pi/vP+Y/wpG06JlIEkik9wRkfpS+uUh/VKhmsyoMswA9zTxDct920nP1TH860oLGK2bdGW3/3mwx/MippBLIoH2mVOc5XaP6VhPHNv3UbRwat7zKC6VfMuSIU/wBlnJP44GP501tNvk6xRtgZykn+IFXhFOOl7cf+OH/2Wpg0oH+vc++F/wAKy+t1V1Nfq1PsYzWt3GpZ7WQKOpBVv0Bz+lQrIj/dYH6Vv7pf+ez/AJL/AIVHPCLmPZMxdc5AKrwfUccVpHHSXxK5nLBxfwsxqK0V06JVA3yHHckZ/lS/2fF/ef8AMf4V0fXKRh9UqGbRWl/Z8X95/wAx/hR/Z8X95/zH+FP65SF9UqGbSBQCSAAT1PrWn/Z8X95/zH+FH9nxf3n/ADH+FH1ykP6rUMOIm3unhYYjkO6I9s45H9atVpf2dCf4n/Mf4VDJo8Ej7xLMjdyjAZ/Sp+uU0tB/VajepTorRXTogoG+Q4HUkc/pS/2fF/ef8x/hVfXKQvqlQzaK0v7Pi/vP+Y/wo/s+L+8/5j/Cj65SF9UqGbRWl/Z8X95/zH+FH9nxf3n/ADH+FH1ykH1SoZtFaX9nxf3n/Mf4Uf2fF/ef8x/hR9cpB9UqGbRWl/Z8X95/zH+FH9nxf3n/ADH+FH1ykH1SoZtFaX9nxf3n/Mf4Uf2fF/ef8x/hR9cpB9UqGbRWl/Z8X95/zH+FH9nxf3n/ADH+FH1ykH1SoZtFaX9nxf3n/Mf4Uf2fF/ef8x/hR9cpB9UqGbRWl/Z8X95/zH+FH9nxf3n/ADH+FH1ykH1SoZtX9NH+t/D+tP8A7Pi/vP8AmP8ACt/SNMghhMn3t3Y1jiMTCdNxibUMPOE1Jn//2Q==
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closed choice
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grade4
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social science
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geography
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Maps
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Read a map: cardinal directions
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Maps have four cardinal directions, or main directions. Those directions are north, south, east, and west.
A compass rose is a set of arrows that point to the cardinal directions. A compass rose usually shows only the first letter of each cardinal direction.
The north arrow points to the North Pole. On most maps, north is at the top of the map.
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To find the answer, look at the compass rose. Look at which way the north arrow is pointing. New Hampshire is farthest north.
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test
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ฟลอริดา
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อิลลินอยส์
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โอไฮโอ
| 53
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นิวแฮมป์เชียร์
| null | 52
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
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C
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รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่จะไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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closed choice
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grade6
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natural science
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physics
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Velocity, acceleration, and forces
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Compare magnitudes of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart. These pulls and pushes between magnets are called magnetic forces.
The strength of a force is called its magnitude. The greater the magnitude of the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
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The magnets in Pair 1 attract. The magnets in Pair 2 repel. But whether the magnets attract or repel affects only the direction of the magnetic force. It does not affect the magnitude of the magnetic force.
Both magnet sizes and distance affect the magnitude of the magnetic force. The sizes of the magnets in Pair 1 are the same as in Pair 2. The distance between the magnets is also the same.
So, the magnitude of the magnetic force is the same in both pairs.
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test
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ขนาดของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 2
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ขนาดของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 54
| null | null | 53
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สัตว์ชนิดใดที่มีขาปรับตัวให้เหมาะกับการลุยน้ำตื้นด้วย
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B
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นกฟลามิงโกอาศัยอยู่ใกล้กับหนองน้ำ แม่น้ำ และมหาสมุทร พวกมันกินสัตว์จำพวกครัสเตเซียนขนาดเล็กที่อาศัยอยู่ในน้ำตื้น นกฟลามิงโกได้อาหารโดยการเดินหรือลุยน้ำ
ขาของนกฟลามิงโกปรับตัวให้เหมาะกับการลุยน้ำ มีน้ำหนักเบาและช่วยให้ลำตัวนกอยู่เหนือน้ำ
รูปภาพ: นกฟลามิงโก
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closed choice
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grade5
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natural science
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biology
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Adaptations
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Animal adaptations: feet and limbs
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
Arms, legs, flippers, and wings are different types of limbs. The type of limbs an animal has is an example of an adaptation. Animals' limbs can be adapted in different ways. For example, long legs might help an animal run fast. Flippers might help an animal swim. Wings might help an animal fly.
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Look at the picture of the flamingo.
Long legs help the flamingo keep its body above the surface of the water while wading. Thin legs are easier to move through the water.
Now look at each animal. Figure out which animal has a similar adaptation.
The Eurasian spoonbill has long, thin legs. Its legs are adapted for wading.
The kookaburra has short legs. Its legs are not adapted for wading. The kookaburra uses its legs to walk and perch.
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test
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คูกาบูร์รา
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นกช้อนหอยคอขาว
| null | 55
| null | null | 54
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หินชนิดใดมีแนวโน้มที่จะก่อตัวจากตะกอนที่สะสมในทะเลทรายมากกว่ากัน
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A
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รูปภาพนี้แสดงถึงทะเลทรายในเอเชีย ทะเลทรายคือสภาพแวดล้อมที่ไม่ค่อยมีฝนหรือหิมะตก
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closed choice
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grade4
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natural science
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earth-science
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Rocks and minerals
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How do sedimentary rocks form?
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Material that is carried by wind, water, or ice is called sediment. Sand and mud are examples of sediment. Sediment may be deposited, or laid down, in places such as deserts and the ocean floor.
Over time, sediment can be pressed together to form sedimentary rock. You can observe a sedimentary rock to learn about the environment in which the sediment was deposited.
Each type of sediment forms a different sedimentary rock. Here are some examples of sedimentary rocks:
Sandstone forms from sand. Sand is usually deposited by wind in deserts and by water on beaches.
Shale and mudstone form from mud. Mud is often deposited at the bottom of oceans and deep lakes.
Limestone forms from sediment made mostly of the shells of marine organisms. This type of sediment is often deposited in the ocean near coral reefs.
Conglomerate forms from sediment of many different sizes, such as mud, sand, pebbles, and boulders. This type of sediment is usually carried by glaciers and fast-flowing rivers. The sediment can be deposited when a glacier melts or a river starts moving more slowly.
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Sandstone is likely to form from sediment deposited in a desert.
Shale forms from layers of mud. Mud is usually deposited by water. Since deserts are dry environments, mud is rarely found in deserts.
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test
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หินทรายเกิดจากการทับซ้อนของชั้นทราย
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หินดินดานเกิดจากชั้นของตะกอนดิน
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เมื่อรัสตี้ดึงของเล่น แรงต้านมีทิศทางใด
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B
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ข้อความด้านล่างอธิบายถึงแรงสองแรงที่กระทำต่อกัน แรงที่กระทำต่อกันจะกระทำต่อวัตถุในทิศทางตรงกันข้าม อ่านข้อความ แล้วตอบคำถามด้านล่าง
สุนัขสองตัว ชื่อรัสตี้และโคโค เล่นด้วยของเล่น ลองคิดถึงแรงสองแรงที่กระทำต่อของเล่น:
โคโคดึงเข้าหาตัวเอง
รัสตี้ดึงออกจากโคโค
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closed choice
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grade3
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natural science
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physics
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Force and motion
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How do balanced and unbalanced forces affect motion?
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A force is a push or a pull that acts on an object. Each force acts on an object in a certain direction. If two forces act on an object in opposite directions, they are called opposing forces.
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Find the direction Rusty pulls on the toy.
Two dogs, Rusty and Coco, play with a toy. Think about two of the forces that act on the toy:
Coco pulls toward herself.
Rusty pulls away from Coco.
The text tells you that Rusty pulls away from Coco. The opposite direction is toward Coco. So, the direction of the opposing force is toward Coco.
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test
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ห่างจากโคโค่
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มุ่งหน้าไป Coco
| null | 57
| null | null | 56
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เมืองหลวงของฮาวายคืออะไร
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C
| null |
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
|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Honolulu is the capital of Hawaii.
|
test
|
พอร์ตแลนด์
|
บิสมาร์ก
|
โฮโนลูลู
| 58
|
จูนัว
| null | 57
|
เมืองหลวงของรัฐวอชิงตันคืออะไร
|
C
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Olympia is the capital of Washington.
|
test
|
ซานตาเฟ
|
แลนซิง
|
โอลิมเปีย
| 59
|
ซีแอตเทิล
| null | 58
|
ความน่าจะเป็นที่แมวอเมริกันเคิร์ลที่เกิดจากการผสมพันธุ์นี้จะมีลักษณะเด่นเป็นฮอมอซัยกัสสำหรับยีนชนิดของหูคือเท่าไร
|
C
|
ในกลุ่มแมวอเมริกันเคิร์ล บางตัวมีหูม้วน และบางตัวมีหูตรง ในกลุ่มนี้ ยีนสำหรับลักษณะของหูมีสองอัลลีล อัลลีลสำหรับหูม้วน (E) เป็นลักษณะเด่นเหนืออัลลีลสำหรับหูตรง (e)
สี่เหลี่ยมปันเน็ตต์นี้แสดงการผสมข้ามระหว่างแมวอเมริกันเคิร์ลสองตัว
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closed choice
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grade8
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natural science
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biology
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Genes to traits
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Use Punnett squares to calculate probabilities of offspring types
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Offspring genotypes: homozygous or heterozygous?
How do you determine whether an organism is homozygous or heterozygous for a gene? Look at the alleles in the organism's genotype for that gene.
An organism with two identical alleles for a gene is homozygous for that gene.
If both alleles are dominant, the organism is homozygous dominant for the gene.
If both alleles are recessive, the organism is homozygous recessive for the gene.
An organism with two different alleles for a gene is heterozygous for that gene.
In a Punnett square, each box represents a different outcome, or result. Each of the four outcomes is equally likely to happen. Each box represents one way the parents' alleles can combine to form an offspring's genotype.
Because there are four boxes in the Punnett square, there are four possible outcomes.
An event is a set of one or more outcomes. The probability of an event is a measure of how likely the event is to happen. This probability is a number between 0 and 1, and it can be written as a fraction:
probability of an event = number of ways the event can happen / number of equally likely outcomes
You can use a Punnett square to calculate the probability that a cross will produce certain offspring. For example, the Punnett square below has two boxes with the genotype Ff. It has one box with the genotype FF and one box with the genotype ff. This means there are two ways the parents' alleles can combine to form Ff. There is one way they can combine to form FF and one way they can combine to form ff.
| F | f
F | FF | Ff
f | Ff | ff
Consider an event in which this cross produces an offspring with the genotype ff. The probability of this event is given by the following fraction:
number of ways the event can happen / number of equally likely outcomes = number of boxes with the genotype ff / total number of boxes = 1 / 4
| null |
test
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0/4
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2/4
สองส่วนสี่
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4/4
สี่ต่อสี่
| 60
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สามในสี่
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หนึ่งในสี่
| 59
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เมืองหลวงของรัฐโอคลาโฮมาคืออะไร
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B
| null |
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closed choice
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grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Oklahoma City is the capital of Oklahoma.
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test
|
บอยซี
|
โอคลาโฮมาซิตี
|
ลิตเติลร็อก
| 61
|
เบอร์มิงแฮม
| null | 60
|
ระบุคำถามที่การทดลองของเจเดนและรอนสามารถตอบได้ดีที่สุด
|
A
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ข้อความด้านล่างนี้อธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
เจเดนวางลูกปิงปองในเครื่องยิงลูกปิงปอง ดึงแขนของเครื่องยิงกลับไปที่มุม 45° แล้วยิงลูกบอล จากนั้น เจเดนยิงลูกปิงปองอีกครั้ง คราวนี้ดึงแขนของเครื่องยิงกลับไปที่มุม 30° ทุกครั้งที่ยิง เพื่อนของเขา รอน วัดระยะทางระหว่างเครื่องยิงกับจุดที่ลูกบอลตกลงสู่พื้น เจเดนและรอนทำซ้ำการยิงด้วยลูกปิงปองในเครื่องยิงที่เหมือนกันอีกสี่เครื่อง พวกเขาเปรียบเทียบระยะทางที่ลูกบอลเดินทางเมื่อยิงจากมุม 45° กับระยะทางที่ลูกบอลเดินทางเมื่อยิงจากมุม 30°
รูปภาพ: เครื่องยิงลูกปิงปอง
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closed choice
|
grade7
|
natural science
|
science-and-engineering-practices
|
Designing experiments
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Identify the experimental question
|
Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
| null |
test
|
ลูกปิงปองจะเดินทางได้ไกลกว่าเมื่อยิงจากมุม 30 องศาเมื่อเทียบกับมุม 45 องศาหรือไม่
|
ลูกปิงปองจะหยุดกลิ้งบนพื้นเร็วกว่าไหม ถ้าถูกปล่อยจากมุม 30 องศา หรือ 45 องศา?
| null | 62
| null | null | 61
|
เติมข้อความให้สมบูรณ์
ไฮโดรเจนคือ ().
|
A
|
แบบจำลองด้านล่างแสดงถึงโมเลกุลของไฮโดรเจน ในอดีตเคยใช้ก๊าซไฮโดรเจนในการทำให้เรือเหาะขนาดใหญ่ เช่น เรือเหาะลอยได้ ปัจจุบันไม่ใช้ในเรือเหาะอีกต่อไปเนื่องจากติดไฟง่าย
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closed choice
|
grade5
|
natural science
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chemistry
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Atoms and molecules
|
Classify elementary substances and compounds using models
|
All substances are made of one or more chemical elements, or types of atoms. Substances that are made of only one chemical element are elementary substances. Substances that are made of two or more chemical elements bonded together are compounds.
Every chemical element is represented by its own symbol. For some elements, the symbol is one capital letter. For other elements, the symbol is one capital letter and one lowercase letter. For example, the symbol for the chemical element boron is B, and the symbol for the chemical element chlorine is Cl.
Scientists can use models to represent molecules. A ball-and-stick model of a molecule is shown below. This model represents a molecule of the compound boron trichloride.
In a ball-and-stick model, the balls represent atoms, and the sticks represent chemical bonds. Notice how each ball is labeled with a symbol for a chemical element. The ball represents one atom of that element.
|
Count the number of chemical elements represented in the model. Then, decide if hydrogen is an elementary substance or a compound.
In this model, both balls are labeled with H. So, the model shows you that hydrogen is made of one chemical element.
Substances made of only one chemical element are elementary substances. So, hydrogen is an elementary substance.
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test
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สารธาตุพื้นฐาน
|
สารประกอบ
| null | 63
| null | null | 62
|
ชื่อของอาณานิคมที่แสดงคืออะไร?
|
B
| null |
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|
closed choice
|
grade8
|
social science
|
us-history
|
Colonial America
|
Identify the Thirteen Colonies
| null |
The colony is South Carolina.
|
test
|
นิวเจอร์ซีย์
|
เซาท์แคโรไลนา
|
เวสต์เวอร์จิเนีย
| 64
|
โรดไอแลนด์
| null | 63
|
เมืองหลวงของรัฐแคนซัสคืออะไร
|
C
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Topeka is the capital of Kansas.
|
test
|
เดสมอยน์
|
วิชิตา
|
โทพีกา
| 65
|
ลินคอล์น
| null | 64
|
ทวีปใดถูกเน้นสี?
|
B
| null |
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closed choice
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grade5
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social science
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geography
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Oceans and continents
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Identify oceans and continents
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A continent is one of the major land masses on the earth. Most people say there are seven continents.
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This continent is Africa.
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test
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อเมริกาเหนือ
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แอฟริกา
|
เอเชีย
| 66
|
อเมริกาใต้
| null | 65
|
ระบุคำถามที่การทดลองของลินดาและบ็อบสามารถตอบได้ดีที่สุด
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B
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ข้อความต่อไปนี้อธิบายการทดลอง โปรดอ่านข้อความและทำตามคำแนะนำด้านล่าง
ลินดาลงแว็กซ์บางๆ ที่ด้านล่างของสโนว์บอร์ดของเธอและขี่ลงจากเนินเขาตรงๆ จากนั้น เธอเอาแว็กซ์ออกและขี่สโนว์บอร์ดลงจากเนินเขาตรงๆ อีกครั้ง เธอทำซ้ำการขี่อีกสี่ครั้ง สลับกันว่าเธอจะขี่โดยมีแว็กซ์บางๆ ที่สโนว์บอร์ดหรือไม่ เพื่อนของเธอชื่อบ็อบจับเวลาการขี่แต่ละครั้ง ลินดาและบ็อบคำนวณเวลาเฉลี่ยที่ใช้ในการสไลด์ลงจากเนินเขาด้วยสโนว์บอร์ดที่ลงแว็กซ์ เทียบกับเวลาเฉลี่ยในการสไลด์ลงจากเนินเขาด้วยสโนว์บอร์ดที่ไม่ได้ลงแว็กซ์
ภาพ: การเล่นสโนว์บอร์ดลงจากเนินเขา
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closed choice
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grade6
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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สโนว์บอร์ดของลินดาจะไถลลงเนินได้เร็วกว่าเมื่อทาแว็กซ์บางๆ หรือแว็กซ์หนาๆ?
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สโนว์บอร์ดของลินด้าจะไถลลงจากเนินเขาได้เร็วกว่าเมื่อมีขี้ผึ้งเคลือบ หรือเมื่อไม่มีขี้ผึ้งเคลือบ?
| null | 67
| null | null | 66
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เมืองหลวงของรัฐเนวาดาคืออะไร?
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C
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Carson City is the capital of Nevada.
|
test
|
ซาคราเมนโต
|
ลาสเวกัส
|
คาร์สันซิตี
| 68
|
เจฟเฟอร์สันซิตี
| null | 67
|
ชื่อของอาณานิคมที่แสดงคืออะไร
|
B
| null |
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|
closed choice
|
grade7
|
social science
|
us-history
|
Colonial America
|
Identify the Thirteen Colonies
| null |
The colony is Maryland.
|
test
|
เมน
|
แมริแลนด์
|
นิวแฮมป์เชียร์
| 69
|
นอร์ทแคโรไลนา
| null | 68
|
เมืองหลวงของรัฐนิวเม็กซิโกคืออะไร
|
B
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Santa Fe is the capital of New Mexico.
|
test
|
อัลบูเคอร์คี
|
ซานตาเฟ
|
โฮโนลูลู
| 70
|
บอสตัน
| null | 69
|
ทวีปใดถูกเน้น?
|
C
| null |
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|
closed choice
|
grade8
|
social science
|
geography
|
Physical Geography
|
Oceans and continents
|
A continent is one of the major land masses on the earth. Most people say there are seven continents.
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This continent is South America.
|
test
|
ยุโรป
|
เอเชีย
|
อเมริกาใต้
| 71
|
ออสเตรเลีย
| null | 70
|
แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
|
A
|
แม่เหล็กสองอันวางตามที่แสดงไว้
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closed choice
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grade4
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles: north and south.
Here are some examples of magnets. The north pole of each magnet is labeled N, and the south pole is labeled S.
If opposite poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same, or like, poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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To predict if these magnets will attract or repel, look at which poles are closest to each other.
The north pole of one magnet is closest to the north pole of the other magnet. Like poles repel. So, these magnets will repel each other.
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test
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ขับไล่
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ดึงดูด
| null | 72
| null | null | 71
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สัตว์ชนิดใดที่มีแขนขาปรับตัวเพื่อปีนต้นไม้ด้วย
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A
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ชิมแปนซีอาศัยอยู่ในป่าของแอฟริกาตอนกลาง อวัยวะของพวกมันปรับตัวให้เหมาะกับการปีนต้นไม้
Figure: chimpanzee.
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U+e6Kc97PAVwTzx06V5f4uY3WqiXI+dQcr0P19DXp8l5FLHjAz3zXk2vSEanLywBYnB6ivSy6ioQbtqaVak3ZSOf1QKIxsyfXtiqKsJoS3/LQcEf1q1e4MZwefWskP5bEjr613shGhvDRgdMcEjnJqSKTdc7jkheV3cZx/Oq6kPhl6e56VPsImUrwoIAI7/59KaZLJ3gJjZ2HLZOT/OqDW2BnHJ5ralT9zjB2ZzyO/pU2kWC3l4I5N3zZGQNxBxVSFHUyrHX9U0NSllPthl5aJxuXPTOD0qTVvFeta8jQXl2RbMQTbxAIhPqQOp471XuLcCJs/fRsEY6Y61XjAC8DjOAMck1m9GWtiJk8uBiOp4pLZCZRXW3Pgy/tPDA1y7TZA0m0KPvL7n2PQVzFkpafp3JxQt9QNGKPa0JPQoAQf8AP0rSlgWOGKbGRGckdNw7iqUo3EFG4XG4f3Sf6Vp2zeZH5U37sAZyRnZ7/StUZs7rwgoWOePIYK5wfVTyP0P4YrpZpCke1eBXM+DYmgsykq7ZBwTnIbBOD+RH1ropwc47Gvl8ylz4qy6GkHY5+RGW6OelbNsVeLOOR1qCa1Mi5AwRUKO0TbRn6UsRQlVguU1knLUluBmT2qN7femRxjpVjYGXOarTTiN1wenavPoRnCXKZxVic2Li33qcGsKRmaV2f7xYk/Wur+1ILDDDqO9co5zIxHcmvosDGKbcWTzN6M0Il3Qr/uimSQhh93NJDJhFHYCrKMGolozWJc0K7+ysc9ulbd5rlu8WAwzjDCubKFORwazbiOSWfKkFjU+zUnc1S6mqJo5GldGAY5I4rzjW2Vr2Rt2w578iu4giuoUPmKPLPRgc4/CuE1zzI7iUbOFJHHcetehh9FY56uruYF4SsZ+ZSfQVkuuDkHPetC5KuCEBz71QJJO3t3rZkodaElymeSMitywhKy5yCU5Zj/D3qhpVp5l5C7EKoYZ5/wA8VvX1m1rJ5QBfa2WJyPm9PwojuKRUupCGHDBsD5/T1IHat/wtBGiNqEEj+Zbgs3zjPt7+1V9Ja1s5knnt1lfOdjNw1dnpltZXN0WhKWZuUZWgVMhFx8xb+efbFTVbsaUkjiPEVgbTxDqVogCgOCPQZUE/zqfwlFpUUkjXFv50zEBHLcxj1A7mtPxdDBJrl7NBMjhgjlgw4bGOvTPH45rikke2uPNiO+N88A9e/wCHr+Bp9hdWep+JLpYfDbaXPIjxTyeYWVuEAHDY9ieleZ6PZmS01EiItJHgKAvPJ966Z9Vi1KG1dyi+Wu0qqcvz3+nXNU/C8hudXuCihkkeQKvbgEj8KdR6XFBa2OZeV1bDK0cg/i6EA10OiXEbzRrcDgEbZEHT6/5xVS+0lrq7bbkRqcySKOB7knvUdratYXsbwF3jB6dM/wCfenCRM4nqumW4tUVflCDITb0K9sf4dq1wVkGOtY6XYm0u2mQYQ9Fx09f8mtC2lXaCOtfP43DL28pHVSppxTLDRgCs64hUOWFXZZGIyKzJZHL8+tTSk9jolBcogkKE45BpYLUzXK5HA705YdzZHFXbRkifJIIrGrTampROScOVjtQhMVsVbgY4rlGGHYehrsL+MXceyNulcjMhjmkRjkqxBP416mD5XNtdjHW5F5rKcA96tQSuSOtQwhPM+bHXvXQ2VpFLGMYBNZVaqTNYRuNhO+P5uvaqboY7vdt+U8HFactq0WMZNVh80vNYOrLdFqTi7Ill8vyWKEtkZPGDXnfiaOISkqSr+gOD+Vek4CrXO+INJi1KNhJJtIHykqP5114XEe97xzufM7M8nkO8HBDn0PFUdp83AABrQ1HT5LK7aJsNjv1H51ALZ2jDquVPUBcmvTvcCVEKxDBPXt/OvQ/EZ36NZzPGN2B5cuPvDHIPv3Ga4Jrd4kjaRSN4IC9wPpXaazO7eG7AKT5UkYIZScZH9amWk4lR1jIwUvDA3mKyZ/vnINdZoOoNfJd2jqI99szpKgwwZcEjA7Yz9a4qL5gTkOenXJ+la+hTmy1iFgdofIKjncCD09+4rSSuTB2Y7xCkdjpAZCUeUYQdT17n8M/lXH+ZuhU5O7J6Hv1zXZeKX87w4X3EnzcFAOABj5s1wRLIpwfRhSluCNiyumMLpG21iOmeAfUVq+HJo7C8QsA3z5KeprnrA77tVVxGzHBBIA+uT0rpLK3+z3zxNtYISd6HKtjuD6Umrqw07O5oTyHUb29lkUmPzD5aBtiLjozd+2AB1otLDfJGyvGSzZIBPX3rCeXzUDu2yNidkeeTzyx9B2966zwUIBqsKSrGUOQPOY4HHHeqgrCqO51scCW1ksc+5C4BRl5DfUdKmtyOMGpL+3jtky5ZycYJOP0qjHMR7EV5eMvKZtBuK0Nfgr7VTljXeWFIl8CMGopLoPnaOa81RkpHbGaaBSwbIH1pd/JwMVesbZZoN7kfjVK9RIJjGX47c1VScoRu0c1Wabsh8eoCH76jHrWDcSCa5lkHR3LD8TWl5ayxYLcDpzWUy7WK+hxXTlk1OcmYyWhSYSvK2wHg9a1NPv5bYgSE1pWFvA1qGYDJFUbyKMElDx6VnKonNxSNFSfLe50cGoRTQ8sDmsu7nWK4BVeOtYKXBt5uGK/Stuxdbs4ZxJn0rd01y3MublZILlpVwKo3zssbEsiJjln6fl3NbhsTGoZEIHcVT1OVLLTprpEX7QqkIzfwn2/xrCKUZIxa10PMdalA1CMtG/yjJVuGI+napWuGNl50KFJSwaTb94+nX0rCWaS5vHuZHd2d8s5PLe9XJryRAIQgK/3W5I/GvbimlYsUzhrGVTgsxy7dSe/X+ldrd6NNH8PbeVo2QgB+nByc/hxXE6NY3Ov65a6bAMNcSYwBgKg5Y/kK+jvGOhxal4Pu7W3Ijkij3QnoMjsfrisa9VRnFfM1p2tI+aAmNpY/IejZ6VPGZIJUYOOGBBH8J9c1HFJsnJb9255O5flb6ipCyqxZE2FfvoeeM9vautmCNfxGRP4aL7sMJOR2AwBz+PT3rhyMhMj2r1fwpo41vSL+AIWAARVYZHJPP4AVxHinw2/h7UnhRmltWwY5McrnoG9D1x61i6sefk6lpGWlrtVWA3EgHA6j3rqFlHk2hfarrEUZv72ehrmIJWEe3kSL90+v+BFa8k3mWEUhUZbnj6/1rRCFCR7hM+fmO1AB91R0rf8AD87walDJGPKwfvnGAKxYSN2QAzEbVB424re0W1238BkO9twwp9fetIIibO+1V0k01CjgsW3biMVzjXBRsM3PStjVo5d/z5KABQD14747VzE8EouNxJGegrzq1pzZ2QTUUaJuDs+9imQzgNyzEiq3zbRu/KpPNREzwprmnFRHzWOk0q8Cgry2egx0qxf2aTncV5xmuSt71/MJjbAHpW3BeXE0YUtgdz3Nc9WSUOVmM7N8yIJEkQZA6elUHzvbPXJroo4vl5yT71z9xxcyj/bP861yyHLKRipuUmTQeYqgLJ17VJPaP5RIXHvWra2CT2cTYw2wc/hTjp8jxlFY4rmlLknd9zuhTa+Zxs9pNLkoScdqtaC8lvdqjZU5711enaQ6H51HPWnTaPEtzuMYPPat/rSk+QznQcVqa8Usc0ChuCB19a4z4jSPaaDIVPErBQMfe74+nrXXLCsCArnb6VxHxVm3eH7ZR0MwA59snisqVRyxEY9BLkcH3PKoWO9eCwznGcfiaszhidzH73A96rpJAtjMrxMbmR08qQNhY0Gdwx3J+X6AGmvIXk65x29q99GDPS/hPZItzfa7IDmEfZohjuwBY/lgV67/AGj51jIkbbWKna3oa4v4Z2sbfDm2kAAeS5nZ/c7v8K6WKAxA4zg/pXj4ia9q22VDrc8C1KCW31W6ikUKY5Wyi8FDnqvtTTGsrKBgfKQv0966Lx3pz2HiRpEUvHKgcA8ED2rJt/KeB02fvQMoT617NOSnBSXUz6nffCl/+JdqSMTkFMDpkH+vFb+r6Fb6paXazKJGlQh+OMYwFA9BwfXNcp8OGa31c2gypulLc4wSo7enX9K9QksZVU/L1HOO9eRjIyjVck+xqpJK1j5Wv7WTTL+e2fhon2EehFatvtm0TzADkSEOB6H3rofivoh0/X4r4JiK/TPH99eD+mK5vR8rpNx8wO+TAHpXo0KiqQUl1JZqWCs0SsdodzxxkgCur8OWO/VoQTggncxHSsXSYmjgSZkC7AFVc8lzzkfQGut8NQma4kIViwHBBwSc8fQV1J2i2ZvV2Onv4kaIlsf4Vy91CGk5xXQ30E4QqQRx61keRvP3SW9cV47fOz0k+WOhReyVkHY1Tmse2cj0rWmLRKO+OtLaWf2tw56e1RySvqQ+V6sybOy2uOw71s26RxMpxlauNocyTJtAKMeT6VX12ylsbQzIxIXtivOrQc6tmzLkvdluW8gEJPyiuYmYPPIw6Fif1rImu5JHyrk+xNaMRJhQnqVFexg4ctzmjDldzdh1F7a1RVGflH8q0tL1IzyAOOKr2dtHcWEeVGdo5pktq9r88IxivGrWlJp9zZSlFpNnSSTxwruHSsy71BGfcpKkVmPqU5jxLEwGOSBWfFci4mK53AGqpUJL3jedVtWZ1lvL5sPzHPvXBfFZ0Gj2SkEt53HsMc/rj8q7WxXAwOlcX8Woh/Y1i3XE/wDStsKk68WcnU8lZuMd/wCdSIfvY6mq7HmnKeGPtX0AH0Z8NLVx4BslwQrs0qg+hP8A9auxUpESr447GqfgmCK18HaTajGUtkJ+pGT/ADrSlso5Jy5PH8q+ZrwlUqOS6s7FTUYnmXxYsS2n2uowgZhfy369D0P58V5la3LMwKhiAf4uSK+hPFHh2TV/D13aWBVrh0yiOcCQj+H2Pp7188WkbLNJ5+9WjYqyONrAg4Knvn2r2subVHkfQ5JrW56n4VgitrrT7/cok3EYzzgj5hj9R7fSvVIriGSPhga8Y8LTG71G3WeUQI2AkQUc46MffIr0qGB1kyj4OeVqMfL2dpNXuUlzbHOfFzRU1HwVPdRrmawcXC+oU8P+hz+FeP8AhyyN3AYchAVLMWHQdzX0VdBbm1mtp1yssbRsPUEYrxXTLZdBs3ikSK4ilZkBZThQCQuccgEDNRllRSUorpr94SjYjTzpkkKROYwcKMjGB/XjtXf/AA7gh/tUQzPmWSBpFU+gOOPYZrjLC1njuQ9wNw2cR5I2emB0Nb2ja1BD8U9MFvvYx2pt7lSOIiwzwe56Z7CvTqu1KRkvjR6de6Sj5JGfSsiTRuM9PpXSS30ZTGRmo0ljlHGMHrXjRUObSRu5zjscNq2mBVxt5x94CsqxnOn3KhlLxsfTkGu11u2ZoGMfXHSuUijKTq8mNueKftLM2lOLidNE25A4HUcVka3MlxB5eBtPX3rZW8t0tduVIx2rFktGu3Z1IIzwBXIoS+s825nFOcbI821G0FtMZIwQpYir0BzBGf8AZH8q6XVdKIUgoCmO9c8EEY2DovAr2KG7M3FpanT6PLCkEe5sHA4rZzBL3FeYf2jPBcOiuQAxwfStC21m5AJD7q8ephnJtm0ZxatI7HUIoBGfnGfSudtLHyriRlPBORis261m7fgjAqODWJI2+fJralTlCFmwqS548sTr45jGByQfSuW+Jayy+FPOeNlCTpyffipodZZ5kPvSfEy7Fz4cstOjcmVpRM6jgEAcZP4mrw9L95FpGUabjFuR4wT0GKngj3OoJAyQCfxrVsPD090+4jCjJJ9h7Vaj0llnBwDGX2hge9ezYzPZbHULrTjFCCwRFVdvXoK2jrspQFB165qlYrFLaxM53PsXJxjtUWoQCFSYydpHavl51Iqo4s67TjDmZ0Wn6yWU+YRn614p4xcWHjvUzbxp5k8iSx87tpK8vk9ye3au309jNLs8xt2egrzPxhcCTx1fYYHYUTI9AK9PAX57eRzznF6I1NJuZrXUYZXV5FRw8nqFHJP9a9tuLlJLWDVLWVZrWdQS6nv2b6H9DXienFJtMuGkVnJGdq9xnp+NdBpV3e+D7C2GqSrLp1ySSsa/8e7nJEZ9cryCMcjFduLUJpU5bvb1HTi7XPRzOb5PJicIWX5pG/gHf8e1eS6tdpd6tItmV8lSREvYhTjH0yDWjrHiZLnzf7Cu0knMTMr7CQsaLuLlfXJwB6/SuX/49QGBJkRMZPJ9Tn8TU4GmqcbWs3qx1fhR1ljOkuj3sxyptgGw5zkjpjqQe2B9elUdKtja6rH4jimjleZPNnhztKsRjA9iO3aucl1ZoLDUuDudQqkd+ab4XmmnvWtkYHzY9rZbGRXZKzVmYpXPWo/GmmSDZNHcwN/tJuA/Fc1r6XrumzHEN/bszdF3jcfw61wmqeDLazsmvBqV1BNHglWIwue4I7e/50aB4g0rT70Wl9DHJv5LPEDIP7xJ65BznB7e+a8yWW0FLng2mb80mrM9VH+kHkZBFYmo6Wm8EDBHPFS6TrqRXc2m3Vp9mlhZQGEu9JUbOx4z3Bx06j8Ks6iWD5UEjocVnUpcvxblxsnscdq0VxBETbqc/WrHhzVCT5U6FXHr3rQuSJFIMMp57IT/AEqL7A4QSQ28m8dMIa8n29aGIUUro2XKldGjqsEM9seevpXndwuy5lTOdrkfrXXRxa3NIUXTrnyifvFMA1yt8rpqFyki7XWVgw9Dk179CV5PSxhWkpWKselpdh2HXJJqjdWdxZ5IVsDpXeaR4dQW8c7Xc7rIgkKRxqNuRnGSf1q9caTpOAbiFpT2V5T/ACWuRYWvztp6Cbjax55p8J1CUx9o13yE9h/ien/6q1rqz0BbaOW5sdQsvNGUW3n84t7gMK6Oe2022hxHFDBEDkKF2hffA5J+prNWysYpo7+W78pmfy18zOHHZR14/Gu2NBJakxdtitZaPpyQCa0TVJH6gzwKoYeuemPpTNY0mDVXRpPtDFflRI3+VfXjv71HquuiSG6aG5Vnj4BSUAgdiPXHNVLTXBdpKZXVZre32xDJzlurnt6fqa1pwjGV0NylKNmQ3+kLZwBI7higYb143Men0/wpsuipGJLqBAISQsoB+6ccH+eaqeLdbl0kw28cT3Ekqbg6j5QAcZ49Tmr3gnWDf3K5cbIX2BpNylmYfNgds5/LArfm1sZ8h2dvY3aLEUibaFAI3D/GtOS0d7fEiEHHQck1lRzOpaNr5BsO3CxdOeKlS5wn7y5cHuNoOPxzXkTyujOXNJu/y/yOj28rWIovDt/HOZYXhVW6hic4+mK8p8R6Hfy+L9R4hJUpI5jf5UBHCknvxzXrjXOULJK8xb7qAYyT79MVzWrTyWNs0FtEks08yedPIg2l2I4wepwMAV2YfDwo6xMOW70MbQbRoEjuLqPMUhCbUPOWOPx65/CvRrvQIJxLbXU1vNE42SRshKv9QaxlFn9vsA8WI4UZo1C/ek9fTA961BIZl/c4UAZO7sPr/Wqr0YVWudbFLRWRg3HhbS/Delajd6fGA7IFYMxYhNwyq5OQo6/14rmLvSZrsgWUQYS5AYtjJ+prtNYvrafRMWsySyXBURhJ1O5c5JA69utY1xqpTW7extlZrcwrPdoMEddqZ9Pmz+OKunFU72/z/MOW6Ods/CNxqLS2NwZbUhMvIADjPb3HGKqNokvgzVLa8Nz9pti4BZ48FDjj6g+letW6RuZvl+8iXKxqo6H5W/IgH8aoata2mpWj2V5pk7QnhgTtUfRh3Bqp3uTHQz9eE3ia2t5tJuYYoZrYx3Hm5zG2QQyp3yMjrivOL/wpe6PqNtdPeieH7Qplf7h9DyPUce9eieGfDw0aKTN3JdFgVi8wBvLXOSAOmTxkmtO90+DUYWhurdJreQEMpXCnH+e1Jq+pXMc/Z67BHfXboRsaeG1hLEA5XHy5/hJJPbtXpsd2WywYLz0DZrh9K0vQtOvDLZ29nbyn5Xl2szLj2OcH3H411T3vkIjeduB+6MYP1+lCFKVy22opAVR7htxOBknBP1ofUo1ZIzO+5ugWMtn6kdKoPfIEbJmA6ZKjnPeqTT2sZZjIzMRgAbRmhsR0K3Adi0dwXB7MVGPp/hXmGrHOs3x9biT/ANCNdg13p6eWwcAscdeQf+AmuM1Ag6ndEZwZnxn6mhMTOys4Z5NLtfMcCPyFwhIOeODT309nX5MgA5+Rhge+DXEi+u1RUW6nCqMACQ4Apw1K+GMXtwMf9NW/xqrBc6mXRZ5pPlPIGBI75IHsMVWfwmkhbcySMQQ3mM53flXPnUr9sbr25OOmZW/xphvLputzMfrIaLAbL+E5BFLBFcWVqHQx4SJi3I65YmsRvh1KRcR3WrwbZoFi2xRNlcDry3PPNH2mc9ZpP++zS/a7nGPtEuP980mhp2NO18ExQ20cR1OaRkGCTAgyfXGentT7bwPZ2lzJdDUrnzJFCnAQYH51k/a7nAH2iXA6fOaX7bdjpczf9/DRYfMzqho6H94by8O45JGzk+pGOacNFt4+WklOR/GwGfyHWuV/tG+/5/Lj/v63+NI19dsMNdTkdeZDSsK5q6tpN5dRxjT7tLa4WTzD5iBlf/e2GubvfCvia8lilbVLCSeE7kzG/wDXv79aum8uScm4mP1c0v226Ax9pmx6eYaBplW00Dx0L1J1vbfbjDbpSAfUFQOQa6630u9SyCXVwlzM3+tcxH956gegxwO/rXODUL0DAu7gD/rof8ad/aV9/wA/tx/39b/Ghhcy5PB2sW907rfSGIcI0cKGXaPug5OOOOlVbaz8X2tw1xd6K95OAQssLpnbjGNoIOPatw6hek5N3cH/ALaH/Gg312et1Of+2hpWHzWNbTJfGF9La3T6ZBZxBWjcXcoUhCRkbRye/etIeGrpFY/b7YSN2Xdj8+tcuL+8AwLucf8AbQ/40fb7zOftc+fXzDVaktnTR+H7xG3jU7dGP8Swbj+GTipD4f3SiSbUn8wDAkMXzfzwK5b+0b7GPttxj/rq3+NL/ad//wA/tz/39b/GlYDr4vD6REFr+Rx1+dVz+n9asLpVq4DtcXT9t3y5/PHSuGN/eE5N3Of+2hpRqF6oIF5cAHqBK3+NFhHfJpumwnzPKZ3AwWdiSf8APvTkhs0U7bKPOeAz5A/OvPvt94et3P8A9/DS/wBoXp/5fLj/AL+t/jRYdz0P7S0X3bWLb2xtGf0rz3UmL6reMwwTO5I9PmNL/amof8/1z/3+b/Gqru0js7sWZjksTkk+tNCZ/9k=
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closed choice
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grade4
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natural science
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biology
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Adaptations
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Animal adaptations: feet and limbs
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
Arms, legs, flippers, and wings are different types of limbs. The type of limbs an animal has is an example of an adaptation. Animals' limbs can be adapted in different ways. For example, long legs might help an animal run fast. Flippers might help an animal swim. Wings might help an animal fly.
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Look at the picture of the chimpanzee.
The chimpanzee uses its long limbs to reach branches while climbing. It uses its fingers and toes to grab the branches.
Now look at each animal. Figure out which animal has a similar adaptation.
The three-toed sloth has long limbs with fingers and toes. Its limbs are adapted for climbing trees.
The sea turtle has flippers. Its limbs are not adapted for climbing trees. The sea turtle uses its flippers to swim underwater.
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test
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ตัวกินซากสามนิ้ว
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เต่าทะเล
| null | 73
| null | null | 72
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ความสัมพันธ์แบบใดเกิดขึ้นเมื่อพยาธิเทปติดกับลำไส้ของหนู?
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A
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อ่านข้อความต่อไปนี้ จากนั้นตอบคำถาม
พยาธิเทปหนูเป็นหนอนแบนชนิดหนึ่งที่สามารถอาศัยอยู่ภายในร่างกายของหนูได้ เมื่อหนูกินแมลงที่มี่พยาธิเทปอยู่ข้างใน แมลงจะถูกย่อย แต่พยาธิเทปจะยังคงมีชีวิตอยู่
พยาธิเทปจะเคลื่อนตัวเข้าไปในลำไส้ของหนูและใช้ถ้วยดูดเพื่อยึดติดกับผนังลำไส้ ภายในลำไส้ของหนู พยาธิเทปจะดูดซึมสารอาหารจากอาหารที่หนูกิน หากหนูมีพยาธิเทปจำนวนมากในลำไส้ หนูจะอ่อนแอเนื่องจากขาดสารอาหาร
รูปภาพ: พยาธิเทปที่ติดอยู่กับผนังลำไส้
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closed choice
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grade7
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natural science
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biology
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Ecological interactions
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Classify symbiotic relationships
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When two organisms of different species interact in a way that affects one or both organisms, they form a symbiotic relationship. The word symbiosis comes from a Greek word that means living together. Scientists define types of symbiotic relationships based on how each organism is affected.
This table lists three common types of symbiotic relationships. It shows how each organism is affected in each type of symbiotic relationship.
Type of symbiotic relationship | Organism of one species... | Organism of the other species...
Commensal | benefits | is not significantly affected
Mutualistic | benefits | benefits
Parasitic | benefits | is harmed (but not usually killed)
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When a rat tapeworm attaches itself to a rat's intestine, the tapeworm gets nutrients that it needs to grow and survive. So, the tapeworm benefits from its relationship with the rat.
The rat loses nutrients from its food to the tapeworm. So, the rat is harmed by its relationship with the tapeworm.
Since the tapeworm benefits and the rat is harmed, a parasitic relationship is formed when a rat tapeworm attaches itself to the intestine of a rat.
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test
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ปรสิต
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ซึ่งอยู่ร่วมกันได้ประโยชน์ร่วมกัน
|
commensal → พยาธิร่วมอาศัย
| 74
| null | null | 73
|
เมืองหลวงของรัฐแคลิฟอร์เนียคืออะไร?
|
B
| null |
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
|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Sacramento is the capital of California.
|
test
|
ซานฟรานซิสโก
|
แซคราเมนโต
|
เจฟเฟอร์สันซิตี
| 75
|
แลนซิง
| null | 74
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
|
C
|
เลือกคำตอบที่ดีที่สุด
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closed choice
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grade4
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natural science
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physics
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Materials
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Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
Potato chips have a salty taste. The honey and the chocolate milkshake are not salty.
A sticky object can attach or stick to other things. All three objects are sticky.
A scratchy object is rough and itchy against your skin. None of the objects are scratchy.
The property that all three objects have in common is sticky.
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test
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เค็ม
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ขรุขระ
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เหนียว
| 76
| null | null | 75
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จากลูกศรที่ให้มา สิ่งมีชีวิตต่อไปนี้ข้อใดเป็นผู้ย่อยสลาย?
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B
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ด้านล่างนี้คือสายใยอาหารจากระบบนิเวศในมหาสมุทร ระบบนิเวศนี้อยู่ใน Monterey Bay นอกชายฝั่งแคลิฟอร์เนีย
สายใยอาหารคือแบบจำลองที่แสดงให้เห็นว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรแสดงให้เห็นว่าสสารเคลื่อนที่ผ่านสายใยอาหารอย่างไร
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closed choice
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grade3
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natural science
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biology
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Ecosystems
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Interpret food webs
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A food web is a model.
Models can make things in nature easier to understand. Models can be simpler than the things they represent. A food web is a model that shows where living things in an ecosystem get their food. If a food web showed every living thing in an ecosystem, the food web would be hard to understand. So, each food web shows how some living things in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one living thing to another. Each arrow shows the direction that matter moves when one living thing eats another living thing. An arrow starts from the living thing that is eaten. The arrow points to the living thing that is doing the eating.
A living thing in a food web can have more than one arrow pointing from it. This shows that the living thing is eaten by more than one other living thing in the food web.
A living thing in a food web can also have more than one arrow pointing to it. This shows that the living thing eats more than one other living thing in the food web.
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Decomposers help break down dead living things into simpler matter, such as nutrients. These nutrients can then help plants and other living things grow. In a food web, there is an arrow pointing from another living thing to a decomposer. There are no arrows pointing from a decomposer to another living thing.
The kelp has an arrow pointing from it. So, the kelp is not a decomposer.
The bat star does not have arrows pointing from it to other living things. So, the bat star is a decomposer.
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test
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สาหร่ายเคลป์
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ดาวปลาทะเล
| null | 77
| null | null | 76
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หินอ่อนเป็นแร่ธาตุหรือหิน?
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A
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หินอ่อนมีคุณสมบัติดังนี้:
เกิดขึ้นเองตามธรรมชาติ
ไม่มีโครงสร้างผลึกที่แน่นอน
เป็นของแข็ง
ละลายในกรด
ไม่ได้สร้างจากสิ่งมีชีวิต
ส่วนใหญ่ประกอบด้วยแคลไซต์
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closed choice
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grade8
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natural science
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earth-science
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Rocks and minerals
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Identify rocks and minerals
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Minerals are the building blocks of rocks. A rock can be made of one or more minerals.
Minerals and rocks have the following properties:
Property | Mineral | Rock
It is a solid. | Yes | Yes
It is formed in nature. | Yes | Yes
It is not made by organisms. | Yes | Yes
It is a pure substance. | Yes | No
It has a fixed crystal structure. | Yes | No
You can use these properties to tell whether a substance is a mineral, a rock, or neither.
Look closely at the last three properties:
Minerals and rocks are not made by organisms.
Organisms make their own body parts. For example, snails and clams make their shells. Because they are made by organisms, body parts cannot be minerals or rocks.
Humans are organisms too. So, substances that humans make by hand or in factories are not minerals or rocks.
A mineral is a pure substance, but a rock is not.
A pure substance is made of only one type of matter. Minerals are pure substances, but rocks are not. Instead, all rocks are mixtures.
A mineral has a fixed crystal structure, but a rock does not.
The crystal structure of a substance tells you how the atoms or molecules in the substance are arranged. Different types of minerals have different crystal structures, but all minerals have a fixed crystal structure. This means that the atoms and molecules in different pieces of the same type of mineral are always arranged the same way.
However, rocks do not have a fixed crystal structure. So, the arrangement of atoms or molecules in different pieces of the same type of rock may be different!
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The properties of marble match the properties of a rock. So, marble is a rock.
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test
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หิน
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แร่ธาตุ
| null | 78
| null | null | 77
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เติมข้อความให้สมบูรณ์
อีเทนคือ ().
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B
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แบบจำลองด้านล่างแสดงถึงโมเลกุลของอีเทน อีเทนถูกนำไปใช้ทำถุงพลาสติก
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closed choice
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grade5
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natural science
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chemistry
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Atoms and molecules
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Classify elementary substances and compounds using models
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All substances are made of one or more chemical elements, or types of atoms. Substances that are made of only one chemical element are elementary substances. Substances that are made of two or more chemical elements bonded together are compounds.
Every chemical element is represented by its own symbol. For some elements, the symbol is one capital letter. For other elements, the symbol is one capital letter and one lowercase letter. For example, the symbol for the chemical element boron is B, and the symbol for the chemical element chlorine is Cl.
Scientists can use models to represent molecules. A ball-and-stick model of a molecule is shown below. This model represents a molecule of the compound boron trichloride.
In a ball-and-stick model, the balls represent atoms, and the sticks represent chemical bonds. Notice how each ball is labeled with a symbol for a chemical element. The ball represents one atom of that element.
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Count the number of chemical elements represented in the model. Then, decide if ethane is an elementary substance or a compound.
In this model, each ball is labeled with C for carbon or H for hydrogen. So, the model shows you that ethane is made of two chemical elements bonded together.
Substances made of two or more chemical elements bonded together are compounds. So, ethane is a compound.
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test
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สารธาตุพื้นฐาน
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สารประกอบ
| null | 79
| null | null | 78
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รัฐโรดไอแลนด์มีเมืองหลวงชื่ออะไร
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C
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Providence is the capital of Rhode Island.
|
test
|
เฟย์เอตวิลล์
|
ฮันติงตัน
|
พรหมลิขิต
| 80
|
นิวพอร์ต
| null | 79
|
ชื่อทางวิทยาศาสตร์ของสิ่งมีชีวิตนี้คืออะไร
|
A
|
สิ่งมีชีวิตนี้คือ นกอ้ายงั่ว เป็นที่รู้จักกันในชื่อ Gavia immer ด้วย
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LdPUivZvD/hPRvC8Hl6TYRwSEYe5IzNJ9W6gewwK1/JX2rRQ7k83Y8mj+DFv5IE3iK483HJitV25/Fs1o2vwh8PRRoLm91K6dTktvSLd7HAPHtXpHkKfSnLEg9KrlQrs4iD4Z+EoZRIdMknI7XF07r+QIFdBZ6Lp2nf8eGmWNqc5zDAqtn/exn9a2hHH7UhRMdqNA1KLpI7Zdyx9ScmlETVaKL7UmFHamIg8o+tPAI71ISMdKiZwD0ppCbJM05ZADzUAkB7UPkjigCfaacoHeq+4kdTT1jkPOaALShcUhdFPUVAVcDrUZjdm60WC5aLhu1NfgcVGqso60yRn7UhgTg+tRknPQ00rK3enpG3dqYgUn3qQAUjAL3pnmYPBpiJNtOCntmmLJ/nNSrJikAeW1LsNKJh6Uu8HtSuxjShx1pnlH1qRpAB2qFpxngU1cHYftIFKpOetV5J27URy8cinZ2EmXd/FRvLVV5jmmb898fjUpFXLHm89KkSSs8788NSFmXqTT0FqavnLTDMvrWYS5Gc1D5hJxuNGgamt5yf3hR5qY+8KzlR8ZqQRMRQBc8yM/wAQpOD0qJIDUwTaKVwscd8V5BD8OL4DrLcW8X4F8/0rwyGPocV7R8XVc+BDzgf2hb/+zV5AkJ8rjg1lPcuOxGkIDkfpUM8ZUcVoJFnB6Z60yeHcOhPbFQMwHyXOe/rUUrcZAIOeSO9aLWjMSWyB0xWjaeHtPvLQvPq32W4BkZ0aHcEhSIuX3ZHLMAir16mi6KOahhmurhIYIpJp5WCpHGpZnY9AAOp9q9a8M/BGeeNbnxPeNaBhkWVqQZR/vv0X6DJ9xWl8GPDUFjaXWvzKJbyV2t7WULlEjXhyjf3i3y59AfWvV1OegrRRvqyHLsZ2jaHpPhy2EGj6fb2a7drPEv7yT/ec/MfxNXjIcdKmCAjkVG7KnatF5EPzIjI+eBTfNk9KcJ0NNedB2p6hoRyTygVCs8pboac9wp/hqBrkDtT5UHMXlmkI+7StJLj7tUF1BR2NSrqCn+E/lUuI7j2km/ummhpiaeL1Mfd/SlF6n939KEA5fMPBp/lsec1H9sXsv6UjXLEfKtMQ9kYdxSYbHSoTLIf4TShpCec1VxWLwG0f/WpVuADjBqUTREfeFNZoc/e/SouVYaWLdAKZlh6VKGQ9P5UjgHoaEwsRvIFXmo1uEPpSyRbhjIqBbcg44q1FENsm+0xj0oM4I4ApPs2OeKY0Tj7oWk7D1FMo7imiRD/DTTFKRjOPpQluR1Y5pXHYlG1v4TUg4HcVGqFT96pPq1AWDGehNO2PjqaVXRer02S9ij7ikxoY0Ejd6VbZgOTULapH7Uo1WP2FK7GTGHioXtj2JqZbtZPu5pJHYDimriZSeBx/EaasMinrn61M0kh7inRs27mnYVxgjlPahoJWH3RWgjqByKeZEK9KlMZmC3lxgiljs2D7m24q2xyeFNKAcdDVNiQ0RrjHFKAq9xSNE59qZ9nOeTSuOxKCPWkLherVE0bL0zUflyE80xaHMfE4R3PgK7HJMdxbyDBxgh8ZPtzXkKRjaPpg+4r2Lx1ZvJ4K1cjJCQB8DvhlrySNdwx6H9axnuUiLyiox1FDABfvHnknpVgrkbT0qGZDET1Jbt1zWY1uQFNoLZGexzWbdIMnzTkema1oo3IHHJ6ZPSqWo2/UD1OMCoW5bep7V8NhHF8NdECn+CQnHr5jZrqI7xFODmuC+El1Hc+Dp9PkfEtheOMZ6pIA6n89wru1jhHeu2OsTF6MuR3aN605/LlHeqgVB93dTwdo/i/KlbsFw+zqD3pptlb1qZRv6bqeYXHY0X7hYgFjH3BpzWUAHIFSiNz603Y567qLjIGs4T0H6UgsUH/6qtIpU8k1IWA70AVVs0HWnm0jHanNIc4BFPUt3NIY1baMdqf5SY4FOYORximEyjpmlcA2D0NNMQz0pwZ8c5pjysODVJsRXKQ54fH40uyED/WH86a8MXUZqAxQtx81AFsSQrxvoM8Q/jqoLVOoJ/OnLbK3ABP41VkIsfbbcHrUi3lue4qkbOLvjP1pUs4c9M/jRbzAv742GQRj61E0oHTFII41AA6UpSMDhaQDTIz8KKaVlHoKb5u1sBSKc0pI7/nQ0wTRGwmJ61IIX25ZqYFmY/KT+dSeVdH+IVN0MabUuPvGojZxj71WPs93jiQCoJLS6J5cGi6CzG/Y4Caf9hg9BUaxzW56Z/GkJnZ85xVXFYtxWqp92rPkZXqKpLI4HzSAfjUyTKTgyikxjjbqe4pPKVO4pzzRqOTUTXMPfJpiY8/hThyvSliaJlyM/lQzZOADSug1EC8cU0o/UGlbdjAU0gLD+E4oAUb8U4K7HFRtOF6imG5Y/dAp2AtGEjvSeX/tVWExb70ij8acZEA/1gNLUNCn4is2vPDGsWgIJmspVX6hSR/KvnbT7yW4DeVDJKVj86TYMlV4G4+gyw596+kPtMWfnyV6MPUd/wBK8Z0i0GjaN4qs3XbcWst5CAR1QRxsv6ITWdRNblQsyCHRdRliu5GiS3Foly0xmcDa1uE8xcDPP7we3WtW48G3yz3Ef2u1xBLOgZyR5nlIkhI+qOWA9FNbLJ52s3+mbVb+0dZ1qxAJxjzYEYEZ/wBoL+dXLWY3V3ZXzKjWlzqGnaii7hhBPEbSVD7q4A/ECsjVRRzMPhW8chU8ss8yxKQ2CWaEyrx6FBwe54rMv/D989uHjtJmjNuk4IXJ2OCVbj1Cnjrwa7SC5+yfZ7qYFmtILK5m2feZ7S4e3nI+iMCfanS3Y02C5t4bp4Jbexls4nX73mwXRaNcDoCj8E9QTU2IlFLW5xnw1OoaX4vijntLhbDU4zbNKYyEEgy0Zz9Qw/E+le4RweWMsn6V5V4q8Rw2X9pTaO8ru7ymBz8qoGZJRjPdJlZhxgrI1dC3xKtJIILmOKR0niWThD8pI5H4HI/CumnzNWM5NPVHcAjP3DUwQMOleej4oWgOGt3H/AanT4oaa33kZfwrRwl2BNHehQppzNkcYriE+IWjzfeuQn1qzH4y0mX7uoRfiwqeV9R3Oo8xgCNtKrkLyKwE8QWc33L+A/8AAxU636SD5bmMj/eosg1NN3JPA/SmgBjyRWeZx/z2T86T7VGDzOv/AH1RcLGoIU676ehRRguKy/tQK8OP++qozJ5r5+0FfYNSuOx0gkj/AL4pxlXHUVzaQxDkzPn/AHqtxyBBhZRj3aiwGm0nOQBimNMxGAvP0qg1wf8AnqPzpomU8mb9aaQi0bi3VcGmCe0J65NQ+QT/AMsCaekTj7tuo+tFkFyUyw9FVjT0lGMLE35UkccwOWCAVaDuq4AXNGgEC24PzFWJPapjHsXIWm5lL/MwA9BQ6vjcoP4nindishoLg5KjFLvDegH1phcyDY5TH+yeaqvZoG3EsB9TSsBbZ4kHYmq/mFjyEApv2dAMbmqI2MTnJL/rVK4nYsBwB8uM+xqNrm4H3YSaelikYBG/FOKkEAM6/hU6jViuZ7wgl4yopyX7BcEZP1qVvtOMCXj/AGhTVtZz8ygEeoU0O7HoQPKJWyRL/wABpv7jus34mpb2dNItHu9Qu4LK3UEtJOdgwPTPJ/DNcr/wsrwibl4n1aUuuMMtk5VufX/ECpGdGxgA/wCWg+tNSe1Q8zFT71map4sOnWD31rpjXtrEheUtcwQuo9kLkt/nim6H440fxKBDbRra35xtstRKQvKSMjYc/MPf9KXMPlN9bq0cYM4NWIns24WYfjXMHxPp0GtHSNY01tGu8Da926+RMxxhY5FGGPI9PSrS6npUupnS5c2mof8ALO2uE2mb/rmwyrn2yD7Ucwcp0ka2+7KzKT9anZeMqRXMxQWFx5xjvo45IP8AXwl9skP++h5X6nirq2jQwCX+0FERGVdnG0j1Bzz+FPcWxqmMt/y1x9Kb9lYnmdiPasJ9W06GQRy6/YRueQsswQn6bsZ/Crdzd2mmxxvqOqW9qshxG0kgAc+3rVkmi2nRN953P405bKFFIBODUFsv2nJgufPUdfJIfH1xnH40/ERDDznYr94Kc4+vpSevUF6FWbR42YlWP4mov7KZeF/nVpjbE/8AHzL+dN82EHiZz+NOwXKbaPO/8ZH0NefeM9POg6zJLcSIlhq9lcGSZzjFzFbSIFJ/2lZSPcV6cZj/AAmT6mub8c6D/wAJR4SvLJlDzwqbq1yekqAnH0YZU/UVMo3Q07M5XzpYfEMOoAYe01i+nUuPlMjackq7vxWrtlqSBEvfLjisw9pqRt5E3K1veczwbe22VTKp7dq8n0/xFqrIgbUZtnmGYb8Pl2jERYgjkiP5fpXQWV2iRRRtkiMBVVnyTGBgKPYdvSsVG5cp8qOvuL2O9kuvsqyRW01xPOgf7yrMoWaI+qFhu9arSK2wsSWZgCxOcsRgAk9Sfc0y1uGljYMBxgYDfeHTOatSxOeDyTx/n+Vbxikcc5uT1OU1lC0LlRjLADt64rq/hRrNk1ld+HtQRDJAzXNqzrndGx+dP+Atz9GNY+o2nmnZxzgHHFc/HFc6TqMOo2eVltpQyDgA88hvYjg/WiUC6U7HvEmmaDc/etrZif8AZFVZPCHh6frZRD6CqukMms6ZBqVlNG1vMMhGGGjYfeRvdTx+R71oLbXCEYdB9DU2a6m/MjPk+H/hx/8AlgR9DVV/hx4e/hil/wC+jW+PtQYfvYgfc08/bj0ngHvT97uF12OX/wCFe6Ch+WOX/vo1PD4I0lPuwzH/AIG3+NdCPtp4+1W+fYUm+/TrdwAetO8u4tDHHg6w7QTf9/D/AI0o8F2R/wCXWT/v4f8AGtkPfH7s8Te+cUjy36n5ri3X3LCleXcehmJ4Mtl/5ZSqP+up/wAal/4RSxQfM06n/rqat/bb5ePtlmR6HrU4u5GA3SWxPsDT16hcy/8AhGbA/wDLzcj6Smg+GtNH/L3dA/8AXQ1qPMpTPy/8AU1UeUN0Rj7lTTQrsqf2BYIeL27Pt5lTppdmh+9cOPd6kV3XlUc/8AqVJsr88Lk+u3FGgamiH45bH6UBVk6En6mo9zLyyybai81SGMcDkDg7icmhK4m7FomMEKXQH/e5pvG4jdk1XaGORdsluo/ixjn86YLWEc+XIPYdKNg3LZt1kJJZl+hqNtOU/eaRv99sCq8l3a2FtJNIxiji5eSQ4VfxNctqHxS8M6fL5cF3c6ncbtvl2g3L/wB9HigLHYPbLGB5c0ceOuFyTUZ85s4ugo7cYzXnV/8AFTV4dk9t4dWK0YHbJdtlSex3AjHQ4Hftmsq8+I/jeTc0aaTAg4AgRXPbpnJ/iH6+hpXQ+Vnp6w3DyEC8kYj+6v8AWphaXMa+Z57Z7l8gV4rc+OfGcVzKtz4ltMLuQoZ4jEfddvXHY+tZz6jYzIyXXiG9uJBIGjuDdSPJGMdNgGwNnPzc1LnEpQZ7Hd+KdHtLt7WbVLd541LSRxg5UAZOdxA/WubuPiJC0VxLp1je3HlQmUYdWVfaTYcp64547VwOoa1pdzbRWYv0W1jIZoHLbpGBzvdyu5mx6nA+lUH1bSxNdvaFbX7QNu22uGjRUz9zHcHjOe496nnK5TtdR+IWsTWcrWWsBY/OQfaLW3TEKkcjLHMhz2UfVqy5vEdnq6mLxBq2seZHHzPZFuMMRsaDOC5HPmFivbHFczNe6ZcXTzS2do5bGBbypEAB1wBwM+3SiOe1uGjCBLdVj24zvWVs+q5KccdxxS5h8pprceItLtIddt5MWhmDR3M7wzyNg4QOpLOuf7vArU1LxZZeLbCA+KNVtbVmfMa6TpytNG+CD5oY5Kn/AGSQeM+3JtBBpTo8un2F800bNGRcs2OcZYpg5/2Tj1rUF7bDSkg0aHWHvJyiXF20UUa+bnKxJgEnnGPmB74NAGbaWl/pupGXTD5VwHMcD+WIpJc9CsbgkZHPP51pJY6l4s1KeXXdVuJJ7dG86RYDcywhOhfYAqrnjOSc1W1T+2dMvhpuv6ejTo63FxHdAGWYHoHnBLlccYB7VRkkgdb26ivFspVIEFjaxyASBvvKrZ+VAP7xJPpRoBuTa3pz+GRpk1lbSxO7izu5F/0tNuMkYcnk54YYHTJxxKdYuJdJRjv1ez0xyQ1xF5zICB+8YOSVUHC5IHtWHfz3GjW02kw31jNBcxxvcPFb4LMMkIXdQ3H+zgGgab/b2oR2XhfS9TkkWDM6PMrySEfekwMKi84A57UrILnb6Z8SbS3jksvE+mwanYTwKqDTtitDEf8Ali44J55I3cVg28Gp6l4pk1z4faFqlrBaODCkbCXyGxyvJwAR/Bzwawop7G+vnvtRtII7SBFV7LT827SnG0bThgpzgsxxntyafpkv9jQJqT6tdW0k8Mn2YaVdKJ0kUjHnLnKxnn3OMgUAdm3jCbxBqI0v4jS3cUayArDJD9ntocZ+aVFHmNyMDDY9ar62fDXg7ULPUvCXimHUrkSiR9LkgLwSDsBj7oAJwCSR9axLiOCZorvxlqOt/a7uFZLa5iaK8zF23gvuXk9OOvSl8P8Ai+fwNrEtxo4sNUgbGZLm0KMw9FJ+ZCO+CQT60AdhB4k0v4i6uts7aV4PmyoW8iLi6nbuqyLsUDIxhsnkYFXtYuLjwp4nttIvda0g2NyuG1yGy/0y1PRfOKMACSRhmyDyccGvPviDq9rr2uC+WzsbOWaEG5S2WRdznoz+Yq/Nj0H1J4rf0Px5qeoaNZ+DbCz8N6RFcIIJr+5j2pIAvBYEbd5x1Ocn0zSA6a48Sa9p2qG30TUrvxppkSEzz2loPOtyMHBlClJO/HJ+nFa+jeLbzxFZXWp6TpU8+nW7sJvPu4RcxEDkeTx8o7fMCeeDXJX9h4p+D1vYTWPiEXvh+7dUkjgKj5jy4RWzgkA4cd+oqj4jn0HXdbsrrwJoep6tqiv9p1AXELTQ3APzbZlJ+Y5x6DtycU7hY9H07xjZ61aibSDcahEoHnyw2jlID3Ddx69DkVYs/FWn3Evl2+p2c8in5oojuc/7O3qT7DPWuN+xXXxC8Ly+K/D40zw/faajRSW9m7xPNsGWSVgVCoeoBB92HbCtvF9tquiQWHhrw7cW+t3LYudMtbdZ7OdcfNMFbJRwOjdR3JGKamyeVHKarbQ2fiC/tYi3lpdSNCZIijGM8qdpweh/SmQT/vNznaFXcM9D/wDrrupIrDUreGLT7W/vooEZdUu77TGubzTiCfkmGQJBkHp8yhePSsO50rQZNSeDT9WtvKt7Rp3f7UJUm4yBECAcgAkqfmX0brST1FKJraG48lnKrwAwXqBnt7CteS8jRcsN3HTPOf61iWMJithHaNECApUbwS4dNw2465HbrwfSsea61Ca8NvHC/mYLEOyhVUdWLE4wPWt1NHP7J31OjuNShfKggg9qqSpb3SgKOozj+tR2Hhm6a7/4mdwcoBvtrM75RkEr8x+XnDLnoGCg8OGrodN0rRrRi89vdTxttXdcOQFJQPlenBDBueQCf7jVLrI0VBlDwdrUugeJ4rEqJrLVZlheAcmOU8JIv/oLexB7V6pJcWqqzSGFQpwWWQEA+hNWvC0OgqFaw02zhlXjekYLr7FuT+v8qreIrC8tdTM1vcQRWsi7lj+yh2WTuTngg/getTGopMvksgWSB1ypJHsVNPJjA5dhnpwCP0rMQyl2+0rbbQQoO1lLfUHg/rTmGnwqA+23Vn8sbpSoZj0GKu4rGiscQ58ssT/cwf60hitd3MIY/wC7nH61zlnrOjT3M0FpfRxzY8tlaDBJHYEnk/Srzw2MjK0gUA92j+9+JAx+HFAWNCQ2sYy0BK+qR5A+tQnUrBWKm3nT3a1OKpSWOjtMJHkht5GGFUTGFj/wHPJ/A1djkdYl8q6YxIRtO7crD1PH60agMXVrTcSHjCj1hx/SlGrwsfkVGHsQM/hUkkMrsWDmQ9V8uRSD+X+FQytOkLSGNUYA5WVdwXHfhTn6UrsdkWUuXl5WG4x7LkfpT/MbGD56k9zE1YUWoTzzCOCfS3YjPFtLGxH1BFXd80pB3KF6ffcc/ieaLsLI01RW6u59SVbFK9rA3PnSj/ckxWUZTb5kkyMnAPmOo/8AQjTl1AlyFnlwBkgynj8waLsLGtJqEaMFkkMbn7oyAD+fWqE+rW6S+X9puWcAErGMsB9K5PxPeXVza21/BZ37yws6mF4yu8f3tq/dH+16Vyt94jtZLXF9DqaS4yRZ2phUEdAWYEt+VEnYFG56mus2RBLXt2FHUOuB+dZOr+N9H0rTmntbyW9uScRxBsLn1Leg9BzXjV54vmM2PsDSW4/guppCT9cYH5VWuvGttOMN4fslIXaP9IlwPwzUqbK5UdNqPi2PUmWfW7yfUXBzHYwELbxj3AByfrz70Ta1YL5L6cLxLkjcsFlBGoi+hI6Y9f1rh/8AhJ4sgHSbJlHQGST/ABqg2oxyXTSRwuiE5EIuGIH49cVDs+pSdjq9XtfEO8ySS2myYLJnz1lJyMqxwMBu3QY5FV7PwtqEurR2moatp0EsigxrLcCZZCRwhCHA698AVipdK4YpaxFu4+c/1qGEzzTlIbN92c4iQ9fXPYe9FguehaF8Nbkzw3P2xJ9jsJI9PgiugjAY2/M3zdxkjAOOa6JvBGk2YP2/zkKxiG2h1OdTIevASLGW5yC2cd81xGg+Ata1S3+3F5LFc7cqpZ3PsVPAPqa1r/w1d+G5ba6ltXkf7OI0hYb5yeTuPlg/L1HXJ71DKR0ohg8uTTdI06GC0hZftQaQW5nOOI8opyM4YljnjFclqFlqek6k+rahf25AZ/8ASHk+dnI+YwjvKAflz8uetbWm6tdah5lubV7VIQWRpIWWI8cuxxy3oveshNaa58Q2814l7DH5PlOxiRiuTz5YIxjgHnB6/SklIp8tjG07T7XUNOvYbWzla3a4eWG6laBGiVACC5PLtgn5FIUk8ZPFaVzo9tDqNzbyR2RM26Gadwu0NHg+YkkhSMO2V+RSdoBzzXVWlp4esNRuLjULVdanvis7zNbbhEMkgnOAX5ywHp6VqagNFuoYkhsruO6tbtnhdLbzI5cpgE5UryAO2PSncix5xpsFmyxLcWlvJEXaGfZPHEjFQxjKuWG7JBy+AMYGeRUJtRdF7m1tk/dTI8dlAsk1tKABuO8n8MHnGcHFdhP4bMkubi3v3aYqJRFaof3QOfLwo2qoPO05ORWro/hcsbm6vdLaB4T5VjC5JUjr57KfvN0xn06UXfRFWXVnntzDDfRWenW+i2ljeGUtLeyXBRpCScI287UUAjufuj3zFd+FNStobl5IYDFbOqO4uY33M3TZtOWzntXpUfg611Br43lm9uAD9kiUABnz/rJX53s3JJHToKwLn4ZX0Etq2lJZF0KySylzEC3dVXnHb5h+AppS7Cbj0ZytrcSaXrlyumSQSt5RgL63bJuTA+b5XJEfoBycYHfFZdxDYztZQaMNSuLiSIC4SSIAmY9ViVMsy/Xk16K/wvW7spHnkmbWXbcbqS5zFnvxjJPufSq03wz8QJHbS6ZeWFvdW5OZkmkWSTP8RkAyCOgAxgVSi+xN0cDDdanaRXmlWr3ES3hWG5tFUgzMpO1GXGcgk8dau6vdJplg2h2M+pQ27sk2p2mo26RMl0uBwR820DkAn09a7RfhjrsELSrdadNqMzrML6SeaOezlBB3K4yJM+p5+lN0r4e+JdO1dtTlfQ9RuwW/d6jvnjk3AgyNnksD0z60+Viujh7ttL0+G8sdJWHVILhYmbUbiwaGa3YHlU5IUH1PXpVKe9in0yzs1sLOJ7cvuuY42Es+ecSMTg47AAY4r0eH4aeL7XQr3SY9W06K2vZUllgQkLNjP3m27gBxhRx+VSwfDrxO2k2ukXd3pVxp1vObhLZmbakhPzFioDOCMjGehNPlfYOZHAR6ybZ7K8is5LjWBvM1xqJ+1R3K9FxG4ONoGN2T0NJrl9Y6rKJrHSobbaoNxJbQtFHISBn91uZUweMg4PHAr065+G2uXEEyDVrZZHCrE8bFVt0BP7tdwLCPaxUKpA4BOaqf8KivTp8Wn/25axRiUyySKr/McYA2Z2kgdGwDzilyvsF0ed6SfDq2zR69aauCS3kXdlMuIhxx5TjDAHrhh6cVZ8N+Ldd8Hag9xod0fKmbb5cseY7kKcAlM5B+hyM4zXpa/CKzFz576s8RSPEAtoWjWKQYxJyWJPUkcA57VEvwasJkgS48Q3PlwoUXyrJFY5JOSerHJ6nnHFPlfYXMjzDUtTmuvEd7c6nhoLy5Et9b6bKYopx1wpGR68kHnPetbUde0TSdb0vWvAa6hptxGh+0W1yN6qwwOCSd4YZ3DpwDwa6+98B+D9AWe1v/ABJ4iXzo1EqW9mxWRQcgNtQg8jPXisSbTfCckwl0lrxTaW7KDPm3aQjOXZhj5sN147ZGKlq2407lGabX73R9S8b2/iu2/tG5PlahZW83k3CxH5RleMjgYC847k5pZ5bbSNKsbDw74os59J1OaOSX7bAEn065Qj94QATGOnzDOcEc9S5fCmg2lwFvJXeNJpU3xK0hKRqDkBeRksBz93BJ6itCLS/DlsE32cMjq/ksw0+Th+DuG5uccZB/rU3GZ97Za+uoS2s2pWImkvvOmitURANyfLdRNgKUdT2I5xkA80sz7SqGRJtqKJMqGLnHLn0Y88D8DzVubVNNtriWVngxcEb5LnTmY5HQjDDBA7dOg6U3/hKtsUBXV7VWOSuNNVVYtlQDzwMDdk96pMlhYX81k4kiZp0RmUCYlA4cYIB5wWA7/wBK39M1uZRKWnuVvpC0Su6mUmM/dGSeWXkDsAfeq2ifabFEeS789+fnhsEcMpOeu4n157V3cEsd/AY4b9YCQM+ZBIhA9sYrTlvuTc29I1F5cM5SJVXA2QKGcjux4xg54HXmrN7c2t/G0cki3CuMPlO/rjp+FYUVlEpx/a4YA8r85/8AQq047WARgtK8g7Ey01CKDmbIoLAQxmNZ4sBcIZQCV9//AK1L9hZ02NdeZ8vMscvltn229Ke6lVykiBPRsVXMLyNhZvLUdVTaM/mKqxNyb+y0MKoLWJk2kbWYKpB69Bzn/Jqva+GrS0tBbQWYEIl83yzKzDd+Jxj26UCzlVctqM5Un5VyMAfgODTo4ZlORd3Kp/eYgn9KLDuJ/YSK5kECRzkkiUKGdPdXOSp96gi8NpG48vUtViZfvA3sjBm/vYbIY/Xj2q4gUYAu3lPff3pzgu4yxGPQnNNRuJyGLpMkO1n1GZii48woMge5A5qcQNtJF/JuxnIDH6cE/wD66eLK2nUCRJDjsCwFOOlWHGVHHIXe3H60rWC9wEt0fLT7S06Hr5qgZP5dqlYDGZ0iO04HA5H496P7Pt3OSFY4xyxPFOOlwleiqB6CloMryzb1byrbb7leB+vIqDy5Rj99M5bgCO2RQo9MnNTm0toSSboLg45UnmojZiQlkv3+hdlFMC+sYzkTsf8AdOaRkDE5kcn/AGlNSC0i6iJOO4JFOEaDnaD+OaLhYq/Z42/jjY+6g/zqKSCxzhxbE+8CH+YrRCBPmESDPrijaDksUH/fNF+4ehltp2msNxSBx7W6cfpSi301BhbeD8bZf8KvM6xn/j5CfUrio/tadP7QjX/gS01YnUrYs0+7b5/3YAP6VPF5b5xCYweodQM1Osodc/bC2O4Ipkk8ajm+A+uKG10BJkThhwkCY6ZAH8qjSJ42LINpPXANTeehPF6D+K0olXBJnyfdxQBVa2jYkfZ8lvvZGFb6+tQy6ajyhjp9rJ6ZXp+laCvu5DMf+B1Jn5efm9ctSY0ZQsJItwW1t4QTkGPj+lKtjeHOy4uF3DHNySPwyK0Nx7KuPQtmm+Y5+VRGAOwNAjPi0m9hILajey46Bp1wfqMc1cNnI4y6gEdlxzUioxGVj349ZKhmsBchWdJAUOQFnK//AK6VxgIJNxBRFTvnBNOIRWy6RFRwCG5pfs4AHAGP+mlMks7aRCDKuT15zRcLCO8BztD/AFJHFRmeNFw3kjju39KabK1ERXejjrgt3qubO3kl3h0U4x8vWnzCsWYyr9DuH+wSKVZR5xWJyT3j3jNNgjEGcur8YyMg04RgyFwozjGStNybBJIeFUSEmMIx7GTdSSRzkArhVz2kFR+RiYOFjGepK8miS2SRw37ncpyMrnFK7HYn+zksB5S577pSTSmzZSoWPB/2WxTJLeaSYSJdKvH3c1YaJ2IJnwMYxmlztByoeizxEANIPYvTmkIPzkkfjTEURuVVlPsc1IXlIxmMH2BovcLETX0wVkQygYOMA/1ryjUtVSLVJreW2uJLjefndVET8jknnIOMH2Jr1tnWKIySHhRkndXluszW0+tzXWxlUHIzC3H9DyRSkk1ohx0ZSsfFFpZR7W05pJTHGC8Y3vvLbOceoOCf4sKvOK0ZvFNtdEq9rq8bMqpsW1Y7W3FRgkE5OCPr05FUrCTSYLlclw6yjnay8plwR7hyzA993sK149TtF8pYr+6yPKlwGYY2Hd19zz9TWDi0aXuc5dXOmMWzHIynLKJbV+e44K84OR74OaiJ0qdxHFawXjLeGXYtkD5i7ecAjlR0Aro5J7uVwZrVrheT805yBksR+v6VFJIUAaK0uIZQMb0YHarpscj/AGt2Hz2HFC9CWtdBujayYbe3js4oUt40GBJEIyVHGVPcdq7nTblr6NX/ALOkZD/GCCK4rSNaFpOq3tkPMRBH5xYZIX5cAY4zgH867O01ayvbcYnuUUfwq+MfkK3UnbUjlNryY1T5oig/2jgVjXeueGLFyl1qmnxSf3ftALfkKhmtdDl/18FxcZ7STOw/nVL7N4NtHyfDlsrf3ltNx/PFVdBZliLxT4Tlk8uK7jlLexIP4mrp8Q6EAWMsIz1YkZJ+tLZN4cnTMGnQp7Nb7T/KryDTV4Szi46YhH+FDcewakcep6ZKqiN0bjOFXPWplurTOVjb/v3Tmu7eEZW3xx/DHSLqQP3YmUH1WlddgsxwuocZETj6RYpwulxxBN/3zUT6tFGMuGUDqccVH/bCsMxqzD2pXQ9SwZlJ/wCPd/xFBkYD5YP0AqhLr8aHaUcEe1V5PECFcKrZ9807oLM03uimDISvtnimG8jmX5kYr3PSsM6zKZARAGH0zU66zCWzJAyj0K07xFZmkbmxUfNE7e1RNqNvjEVkh/31zVF9etFPEDMPZaki161l4FrKD/uUrDLv2KZet7x9TTfsz5/4+wPrUuxR96Vs08JbsMMQT9afKguyD7KpGXldv91qqzWFrIxy0v1L1pfZocfJx9Gpv2dem3I+tCUQuzEk0m2+6qFwfXJqu+g2P8dlGT+NdELdV6KR+NIYmfj/ANCodugXZzyaJYIPltWUegc/41MlnYp8q28f0bJreS0J6lR+NPNoB12flUjuc69nasfktIM/7lPWOC3xiBAx67VNbv2QbgSenoKeIY++T9RTshXMuMkgFAwH92p1STJKxt+FWmjToEY0zySOgYfjTSXcV/IrgyMCC5BHqtBjdl4mGfyqbBB96kDIRgqM/SjYCtFAUXLShvwqXeW4EA+tKz4HD4HpTd6cfvaV0A452YMaAfSmB0j48tcewqYsjjHmrSeUvZ0p3QWGpJbs2PJTPrSlIdxzb5PqKd5QH8aD3xT1Kj/loDRcBqpbE58og+9KGiGcQt+VPABOQ4pwcDgkH8aLgQhI2/5ZNig28I58k1K9zGo++B+NV5dQQchgfpSuFh/2S34byzn608RR7c+WT9TVFdQ3yfcbFWVvyBjysilcdiYwKFyI8VEI8HLFh7Ux9SZW4U4ptzeS3Fq8cZ2OwwG9KabE0Dybi0bD5DUT+VEmRCsnsQKx1s9aSTcl2HGejCrKrqafPMyADqcVTUXsJXRDc72JY2Uaj3Api21ndRgy7EYdgBVp7jeMSTKR6CkSSz6EoPwpO6Q1a5V+yWvRX57c0v2JmGDAWU9wxq0/2TblNvAzkiq7aqtscCcADtii/kAi6PYnBktBnrzzViGxtoD+7Lp9BVePX4riTZ9oTd7Vd+1qq5wW+gp79BbdSbBwArt+IqSN5o+cbvqBWe9+4OVyB7is65nv7hsRXJjB9qFAOY6EXN5k5RMduBmpUu7kfwD8q52LTZjGGk1Ny3UnJrRjtoDHtN05YDGRzUsaNYXkgQAqtRSX0w4UqfqKzo7eOOUDznYe4q2djIQqE/hTSQO477Uz8SohHpimPcpjbsUD2qLarKflZSKntxHsy8YNP3Be8RwzQySbVVSf9oVYOnrccsUC+gFTiOErxEB+FORVjGFVvrUt66FW7kX9nxIgVAq++KgfS4T8xO8irz7WQgkjNNSKKNQBmhMCCK0hwAkOfwqwLNcgeXipI3RW4JqbzlPU0gKrRxP1X9KasUSD7lSB/TBpWlZOShouyrEDLB15FRFos4DHNWvtKfxRn8qYZLduo/SqV+xJH5TYznj60h3L/wAtBUgEQ+7IcehpDtBzgN+FO7FZEYY55mAqeOaJPvy5/GmAof8AlmPyqRRGf+WYH4VLbY9AknRh+6YZ96rs143R0xV5YkPZR+FPEa+1IZnfv8czD8qTEh+9P+laXkIeSRTDDEP7tAGa6N1WYn8aqyefnhmP41s+XFnhhS+VGf4hTsK5zzLdnopP41H5F4T/AKsV1CxxjvmkdEzwKLILnOpZ3B+8uKtJp7Hkuw/Gtbao5qGeeCMfMD+VLQCp9iQDmU/nTfsWfuyGo3uYJGO0N+VIgZj8jEUKwncnFk/99qd9iI6lzUkCzRjls1a2ylc5H5U+YLFH7CO6k04WOP4KuKZB94ZphmcH7pppt9AZEtkfYU4WRz96nG5f+5SrM5H3aHzC0FFmo6gGpRbKB0A/CowzsO9RvJIvaldj0LHlqDxVa8nto0MUrLkjpmoJJZx92sy4tWuZ97HJ9xSswKEmhW5DGK4Iyc4MhrLvNGui37qfHzA5BJ6dq6RbR1wC2PoKk+z5GNzUco7nASaPrJUqLlirDbxngVmzaVqDX0ccjNtkYZYk8AcV6ibMBc5b86gOmQykFycijluFzik8NzWKCSJ3dgMcPVmK41ESiNy23/abNdXJYqqFVbINRDTkjTdhT+HNFrbCuSafaxyxDzWXOOwq4dPiB+XkVUtYhnGdo9Kvj5RwxP41SbE0gFom3ADY9qRbBV6K1SLMV4AP51IJGI7UncaIktkEmdp/OpyVjX5V5+tVvLkEue1WUX5gWFIZXaVieY/yqaOUkYCfnVsbPSlKjOQBTuBEJGC9MUx7llHQVaAU8HH5Ups4XHWhW6g79CnFdFzyPyqzui/i/WnCyiU8fzqOexV1+8R+NNtPYSTQ8PAOMgfjS7rYD74rHk01wxxIaaLKTp5jUrDuX/tMY6AClF3xgNx6Gl8qFj93FBtYz0NJOPUtpjRIx/jH401pCDn5DThajs1H2dh/EDTsujFqIHB6BaeNrdQB+NIFKnkCpAU6MoosxDfLB6Nj8aTEg+6c/jUmIvpTcBDuRz9KE2KyIjPMvVc003kn92rIlVuCv508CMj7oquZdhWfcoNdyEelME2T8zCrzwRN/DUX2JCaacSWmVzJEf46cssQH3s/WpvsCUfYE74o90NSEXQU5BFSC/A7U77GgPanfZ0HYVXuE+8It+rDpTXuIn+8uaf5K/3RSeSP7oqbRKuyJXgzwn6VKHjHIWjy1XsKd5qL1ApcvYd+4onHpUv2sAYqITR+gpd8Z7ClbyC4rXi45qBr6MdacyoeQKha3D+tUkIcNRhJpzajEBxiq76cCOKgOn80rXHexb/tFT904o8+STpUcViF71ajj8vHzZqbNFXRErSgcoaaXYH7hrSSRdvIqCbB6KaSb6hZFN23DpUOWU9KteWSehoKY9apMmxXaRiMAGo/mzzkGrWQOOaicbulUrCY0Rl+9TC0dk61GoZe1D3UqDAUn6UNLoCb6jWtRHyc1EMZwGNRNeTMeVI/CpYV8w7s/pUlEywOec1Mg2feNPjfA2kCntFuFO6FZjBLGDyaeZIz2pv2RT1xTHtMdGo0YalmOSP0xTzLEO4qktuwH3qRrVm71LRRdE8X94UpmGOGzWeLGQHOasRwOo5oAcZnJ4o81zUix+1KYWPYU7isMHzdamWJSM5pPJbtxS7HH8VFwsZ6tz1ap0G4feINQ5Ip4Y4rO5s0POVPWkO49CKTcT3pCx5ppiaEIf1ppLj1pSTTwoI5q1IhxISz+tH7z1qfyxjvSgYFPmJ5St+89acHkFStSDk0c4coCV/epUl7EGowKkUCk2NIsAgjrQQD3qNaU/WpGDRZPWkK4HagkjvTSSaaRLYm/aego88elRN1pVGRzVWQrkhlz/DUZ+b+EUpUAUzJHQ0ASKgPalKqtCSN7U4sSe1K4xNyjtQZFHag81Gyj3oAl+0KB0qJ5Qe1NKD3phQep/OgAMp7GgS+ppm3B6mkOfWlqFkTGcKvWkFwCPv1AaVQKWrGWUnH96rAkQ+lUMAUwsw6GmkBonyz2FMbYO1Z4ds/eNSBmP8AEadiSSRgOmaj8wehp4UHrzTvLX0FAyFRG3VakVQv3RRsUHgU9VGKdhXHRrzmrIGRzUUajPepwPc0mgTG7eaXaPSmtn1pjMR3oAeduaAFBqDJ9aMk0wLQZRTgy1SyacrH1oA0FZPapNyY7VQBNSBzSsO5a3CmnntUAdvWlLtjrSGf/9k=
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closed choice
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grade5
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natural science
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biology
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Scientific names
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Identify common and scientific names
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An organism's common name is the name that people normally call the organism. Common names often contain words you know.
An organism's scientific name is the name scientists use to identify the organism. Scientific names often contain words that are not used in everyday English.
Scientific names are written in italics, but common names are usually not. The first word of the scientific name is capitalized, and the second word is not. For example, the common name of the animal below is giant panda. Its scientific name is Ailuropoda melanoleuca.
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Gavia immer is written in italics. The first word is capitalized, and the second word is not.
So, Gavia immer is the scientific name.
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test
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กาเวีย อิมเมอร์
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นกกระทุงแกลบ
| null | 81
| null | null | 80
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รัฐใดที่อยู่ทางตะวันตกสุด
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D
| null |
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closed choice
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grade4
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social science
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geography
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Maps
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Read a map: cardinal directions
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Maps have four cardinal directions, or main directions. Those directions are north, south, east, and west.
A compass rose is a set of arrows that point to the cardinal directions. A compass rose usually shows only the first letter of each cardinal direction.
The north arrow points to the North Pole. On most maps, north is at the top of the map.
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To find the answer, look at the compass rose. Look at which way the west arrow is pointing. Oregon is farthest west.
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test
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มิสซูรี
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ฟลอริดา
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มอนทานา
| 82
|
โอเรกอน
| null | 81
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
|
C
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เลือกคำตอบที่ดีที่สุด
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closed choice
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grade4
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natural science
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physics
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Materials
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Compare properties of objects
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells. Properties can also tell you how an object will behave when something happens to it.
Different objects can have properties in common. You can use these properties to put objects into groups. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
Yellow is a color.
This color is yellow. All three objects are yellow.
A slippery object is hard to hold onto or stand on. The rubber toys and the gold nugget are not slippery.
You can see clearly through a transparent object. None of the objects are transparent.
The property that all three objects have in common is yellow.
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test
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ลื่น
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โปร่งใส
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เหลือง
| 83
| null | null | 82
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ข้อความใดอธิบายระบบนิเวศของอุทยานแห่งชาติแคปเบรตันไฮแลนด์?
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B
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รูปภาพ: อุทยานแห่งชาติเคปเบรตันไฮแลนด์
อุทยานแห่งชาติเคปเบรตันไฮแลนด์เป็นระบบนิเวศไทกาในแคนาดาตะวันออก ส่วนใหญ่ปกคลุมไปด้วยป่าไทกาที่เป็นที่อยู่อาศัยของกวางมูส หมี นกหัวขาว และสิ่งมีชีวิตอื่นๆ
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closed choice
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grade5
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natural science
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biology
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Ecosystems
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Describe ecosystems
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An environment includes all of the biotic, or living, and abiotic, or nonliving, things in an area. An ecosystem is created by the relationships that form among the biotic and abiotic parts of an environment.
There are many different types of terrestrial, or land-based, ecosystems. Here are some ways in which terrestrial ecosystems can differ from each other:
the pattern of weather, or climate
the type of soil
the organisms that live there
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A taiga is a type of ecosystem. Taigas have the following features: long, cold winters and short, cool summers, many evergreen trees, and soil that is poor in nutrients. So, the following statements describe the Cape Breton Highlands National Park ecosystem: long, cold winters and short, cool summers, many evergreen trees, and soil that is poor in nutrients. It has long, cold winters and short, cool summers. It has many evergreen trees. The following statement does not describe Cape Breton Highlands National Park: long, cold winters and short, cool summers, many evergreen trees, and soil that is poor in nutrients. It has soil that is rich in nutrients.
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test
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มีดินที่อุดมสมบูรณ์ด้วยสารอาหาร
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มีต้นไม้เขียวชอุ่มมากมาย
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| null | null | 83
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สิ่งมีชีวิตใดในบรรดานี้มีสสารที่เคยเป็นส่วนหนึ่งของไลเคน?
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A
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ด้านล่างนี้คือสายใยอาหารจากระบบนิเวศทุ่งทุนดราใน Nunavut เขตปกครองตนเองทางตอนเหนือของประเทศแคนาดา
สายใยอาหารเป็นแบบจำลองที่แสดงให้เห็นว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในสายใยอาหารแสดงให้เห็นว่าสสารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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closed choice
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grade7
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natural science
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biology
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Ecological interactions
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Interpret food webs II
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A food web is a model.
A food web shows where organisms in an ecosystem get their food. Models can make things in nature easier to understand because models can represent complex things in a simpler way. If a food web showed every organism in an ecosystem, the food web would be hard to understand. So, each food web shows how some organisms in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one organism to another. Each arrow shows the direction that matter moves when one organism eats another organism. An arrow starts from the organism that is eaten. The arrow points to the organism that is doing the eating.
An organism in a food web can have more than one arrow pointing from it. This shows that the organism is eaten by more than one other organism in the food web.
An organism in a food web can also have more than one arrow pointing to it. This shows that the organism eats more than one other organism in the food web.
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Use the arrows to follow how matter moves through this food web. For each answer choice, try to find a path of arrows that starts from the lichen.
The bilberry does not have any arrows pointing to it. So, in this food web, matter does not move from the lichen to the bilberry.There are two paths matter can take from the lichen to the mushroom: lichen->barren-ground caribou->mushroom. lichen->barren-ground caribou->grizzly bear->mushroom. brown lemming. The brown lemming has two arrows pointing to it. These arrows start from the bear sedge and the bilberry. Neither the bear sedge nor the bilberry has any arrows pointing to it. So, in this food web, matter does not move from the lichen to the brown lemming.. short-tailed weasel. The only arrow pointing to the short-tailed weasel starts from the brown lemming. The brown lemming has two arrows pointing to it. These arrows start from the bear sedge and the bilberry. Neither the bear sedge nor the bilberry has any arrows pointing to it. So, in this food web, matter does not move from the lichen to the short-tailed weasel.. rough-legged hawk. The only arrow pointing to the rough-legged hawk starts from the parasitic jaeger. The only arrow pointing to the parasitic jaeger starts from the brown lemming. The brown lemming has two arrows pointing to it. These arrows start from the bear sedge and the bilberry. Neither the bear sedge nor the bilberry has any arrows pointing to it. So, in this food web, matter does not move from the lichen to the rough-legged hawk..
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test
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เห็ด
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วีเซิลหางสั้น
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เลมมิงสีน้ำตาล
| 85
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เหยี่ยวขาหยาบ
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บลูเบอร์รี่
| 84
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แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
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B
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วางแม่เหล็กสองอันตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดูดกันจะเข้าหากัน แม่เหล็กที่ผลักกันจะแยกจากกัน
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closed choice
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grade2
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles, called north and south.
Here are some examples of magnets. The north pole of each magnet is marked N, and the south pole is marked S.
If different poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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Will these magnets attract or repel? To find out, look at which poles are closest to each other.
The north pole of one magnet is closest to the north pole of the other magnet. Poles that are the same repel. So, these magnets will repel each other.
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test
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ดึงดูดใจ
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ขับไล่
| null | 86
| null | null | 85
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อาณานิคมที่แสดงในภาพนี้มีชื่อว่าอะไร
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C
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|
closed choice
|
grade7
|
social science
|
us-history
|
Colonial America
|
Identify the Thirteen Colonies
| null |
The colony is New York.
During the colonial era, New Hampshire and New York both claimed the territory that would later become the state of Vermont. Vermont was never its own colony.
|
test
|
นิวแฮมป์เชียร์
|
เวอร์มอนต์
|
นิวยอร์ก
| 87
|
เดลาแวร์
| null | 86
|
นกชนิดใดที่มีจะงอยปากปรับตัวเพื่อจับแมลงได้บ้าง
|
A
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นกไนท์ฮอว์กทั่วไปกินแมลงและสัตว์ไม่มีกระดูกสันหลังขนาดเล็กอื่นๆ รูปร่างของจะงอยปากของมันปรับตัวให้เหมาะกับการจับแมลง
รูปภาพ: นกไนท์ฮอว์กทั่วไป
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closed choice
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grade3
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natural science
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biology
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Adaptations
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Animal adaptations: beaks, mouths, and necks
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
The shape of a bird's beak is one example of an adaptation. Birds' beaks can be adapted in different ways. For example, a sharp hooked beak might help a bird tear through meat easily. A short, thick beak might help a bird break through a seed's hard shell. Birds that eat similar food often have similar beaks.
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Look at the picture of the common nighthawk.
A short, thin beak is light and easy to move. The common nighthawk uses its beak to grab fast-moving insects while flying.
Now look at each bird. Figure out which bird has a similar adaptation.
The barn swallow has a short, thin beak. Its beak is adapted to catch insects.
The hanging parrot has a small hooked beak. Its beak is not adapted to catch insects. The hanging parrot uses its beak to eat fruit and seeds.
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test
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นกนางแอ่น
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นกแขวนห้อย
| null | 88
| null | null | 87
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เปรียบเทียบพลังงานจลน์เฉลี่ยของอนุภาคในแต่ละตัวอย่าง ตัวอย่างใดมีอุณหภูมิสูงกว่า
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B
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แผนภาพด้านล่างแสดงตัวอย่างก๊าซบริสุทธิ์สองตัวอย่างในภาชนะปิดแข็งที่เหมือนกัน แต่ละลูกบอลสีแทนอนุภาคก๊าซหนึ่งอนุภาค ตัวอย่างทั้งสองมีจำนวนอนุภาคเท่ากัน
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EN3G0V3Ilsbx0eZoOChcozAsMlc5yduTXL3z6jpOtXOo61c6yLJtRBt9S0+9D20MRcKsUtuTgD+Fm2tyc5HYA9Morye4N7N4e8d60de1OO70i/uzZBLx1jh8tFdUKZ2sCTjDAjB4Apk2qa34g1fXT9m8R+baLDFZrpdzHDFbu0CybnVpU3ks/wDEGGAB60Aet0V5Xcapr2qeIbTTtUstdLQaNb3E9to11HAwuJCwdmbzUyoKYABI657VLpUmvazq+g6D4gutRsTHp11dTCG58mW5ZJljjLvE39xgxCnGTzQB6JYanZ6otw1nN5ot7h7aX5Su2RDhl5Azg9xxTtQ1Gz0nT5r+/uEt7WFd0krnAUf54x3rifAOnfatL1KN9Ru2Nr4jupPOil2GfY+MSY4ZT3HQ1teOdOudR8Px/Y1jkuLW9trtIJZAizmOVW8sseBuxgZ74oAng8aaBc6ZqGoJfEQacnmXYkgkjkhXGcmNlD4IBxxzjipNJ8VaVrd01tZG98xUMh8/T7iBcAgfekRRnkcZzXnevxaj4m8Sa9bPaR6L9o8NiBvt86DaWn+RpDGWCg/vAOSevTNbuva14jsFudF1JdPmk1LS7x7OSwR0aKSOPO1gxO4HcMMMcjpzQB0mm+MtA1bUFsbHUBLO+7ysxOqTbfveW5AWTH+yTW7XnN55B8MfDn7Ftz9tsvI2f3PIbdj22bs1seNmum1DwvaW99c2iXWqeVObeUoXj8iUlSR64H0OCMEA0AddVWbUbW31C1sJJcXV0rtDHtJ3BMbjkDAxuXr6ivLNRGoWOgeNruLW9WL6DdH+zw17I3lgRxykOScyglyMPuwOldFqSX+r+IvEs2l3Udrd6fpiafaTyH5Y55f3rnPbjyPWgDu6K4bwlO9r4hk029XXbK+e0Mv2TUb37XDKFYAyRS7mOQWAK/L94fLXc0AFFFFABRRRQAUUUUAFFFFABRRRQBmat4g0rQnsk1O7W3a9nW3twVY75D0HAOB05OAMjnmtOvK/E7S+JvE2uW6aJqeo2llYnTbeay8nbDcvtkkf55F+ZcQgYz0NW7LxbNFNoHiLUbiaKyvLCez1CBnOy3u4AXJ25wD+7mX3wvtQB6TRXkEd7r0s/h/T9QGu3P2+yuNWuodOuhFMXeRdke9pEKpGrgbVYc44xVtn8RSWfh/Tr+61XT/O1+W2R3uFFxLaeRIyiRo2ILfw5znKg9eaAPVKK8p8Tzag58RTaTc6gIdBthEbifWpLdIpEhD5VFRvOOGUkynknFadjNeeLPEyQXep31nDb6JaXaR2Vw0O+aYvukO37wGwAKcr1yDQB6HRXiuja5rGqWXhnT7ibW9RhmtL27nfTLlYprlludi5kaRCEUHord14wOPRvBLax/Y08WsQ3cbRXciWxvHR5mg4KFyjMCwyVznJ25NAHSUV5PcG9m8PeO9aOvanHd6Rf3Zsgl46xw+WiuqFM7WBJxhgRg8AUniDU9V1SHXtU0+S9hGlWamSR9Xe0it5vJEpCRJG3mkblz5hwTwOKAPWaptqtkDbBZxILmZoI2hUyKXXduBKghcbGBzjkY68Vw9m154i8a2CXWpX0Nq3h+1vnt7W5eFXmMj8naRxjqO+BnpWN4VEum6J4N+zXl6Bea5dLcK93I4kUC5wuGYjGVBI7kZPPNAHrtVNM1Oz1nT4r+wm862l3bH2lc4JU8EA9Qa4jwdHcanouieKLvxHew3l9KXmgluM28m4sPIWInapHABUbsrznmuW0TUL6Sw8MaLHDrEti1neXcsWkzrBLK63G0AuXQhV3EkK2SSO1AHtdFc34JbWP7Gni1iG7jaK7kS2N46PM0HBQuUZgWGSuc5O3Jrl759R0nWrnUdaudZFk2og2+pafeh7aGIuFWKW3JwB/CzbW5OcjsAemUV5PcG9m8PeO9aOvanHd6Rf3Zsgl46xw+WiuqFM7WBJxhgRg8AUybVNb8Qavrp+zeI/NtFhis10u5jhit3aBZNzq0qbyWf+IMMAD1oA9boryu41TXtU8Q2mnapZa6Wg0a3uJ7bRrqOBhcSFg7M3mplQUwACR1z2qXSpNe1nV9B0HxBdajYmPTrq6mENz5MtyyTLHGXeJv7jBiFOMnmgD0Sw1Oz1RbhrObzRb3D20vyldsiHDLyBnB7jik1PVLXSLJru787yVIU+TbyTNk/7KKW/SuM8A6d9q0vUo31G7Y2viO6k86KXYZ9j4xJjhlPcdDXfkgAknAHU0AczF4/8Nyi8P2u5i+x2rXc4nsLiIrEDgth0GeewyauaT4q0rW7prayN75ioZD5+n3EC4BA+9IijPI4zmuPXT38U/D3xDqxuLe3ufEKsIZrp9kcVsCUhUnBwNuW6fekNWde1rxHYLc6LqS6fNJqWl3j2clgjo0UkcedrBidwO4YYY5HTmgDpNN8ZaBq2oLY2OoCWd93lZidUm2/e8tyAsmP9kmt2vObzyD4Y+HP2Lbn7bZeRs/ueQ27Hts3ZrY8bNdNqHhe0t765tEutU8qc28pQvH5EpKkj1wPocEYIBoA66qs2o2tvqFrYSS4urpXaGPaTuCY3HIGBjcvX1FeWaiNQsdA8bXcWt6sX0G6P9nhr2RvLAjjlIck5lBLkYfdgdK6LUkv9X8ReJZtLuo7W70/TE0+0nkPyxzy/vXOe3HketAHd0VwvhS5Nlr8mn3412xvHtDL9k1G9F3DKFZQZI5SzHILAFfl+8PlooA67TtLstJhlisofKSaZ7iTLsxaR23MxJJPJNZt74M8P6hp13p93p4ltbu7N5NGZXAaY4ywweM45AwDk8cnJRQBb1bw/pmtiD7dbsz25LQyxSvDJHkYO10IYZHUA81HB4X0a2hsYobJUWxuGuYMO2RKwZS7HOXJDtktnrRRQBHd+ENCvtSmv7mwEk8+3zgZXEcpUYUvGDsYgdCQSMD0rzf4lS6Z4GfQzFo8d3beQ9nCjXc6SIu4Ha0gfMkfP+rYEe+OKKKAO00TwVpR8H6LY3qNO9rGZY7iF3t3RpCWfYyMGUEtjAPQDrXR6ZpVlo1ktnp9usMAYtgEksxOSzE5LEnqSSaKKAOG8NeFtG1y68ST6jaGZhrtwGXznVJAuwqHRWCuAegYGuqu/CGhX2ozX9zYCSacL5wMriOUqMKXjB2MQOhIJGB6UUUAS6X4a0nRpoprG3dJIrVbNGeeSQiFWLBPmY8Ascd8cdABUNr4P0Kymilt7NkaG6a8iXz5CscrBgzKpbABDtwBjnOM0UUAJbeDdAs9VGpQaeEuFkaZB5rmNJGzudYydiscnkAHk0kng3QZNOs7H7EyQ2bO1s0VxJHJEWJLbZFYOMk8jNFFAGlpmlWWjWS2en26wwBi2ASSzE5LMTksSepJJrMfwX4fkv2vGsWLvN9oeL7RIIWlzu3mLdsLZ5yV680UUAcz4a8LaNrl14kn1G0MzDXbgMvnOqSBdhUOisFcA9AwNdTqfhDQ9YvHu7y0czyII5WiuJIhMo6LIEYBxyeGzRRQA/UPCujam1s09o0b20fkwvbTSW7JHx8m6NlO3gfL0qO58G6BdWljatp4jjsARam3leF4g33gGRg2D35575oooAfa+E9DsbSK1tbHyYIbv7akccrgCb+916f7PT2rQ1LTbPV9PmsNQt0uLWYAPG3Q4OR7gggEEcgiiigDPtPCeh2dheWUdgskF6MXX2iR5mmGMAMzksQB0yeO1Gk+E9F0S6a6sbRhcGPyvNmnkmdUznapdiVX2GBxRRQAzTfB2gaTqIvrHTxFOm4R5ldkh3fe8tCSsee+0CtK80yz1CeynuofMkspvPt23EbH2sueDzwzDByOaKKAKk/hrSLmz1W0mtN0GrOXvV8xx5pKqmcg5X5VUcY6VIdA0prPULR7NHt9QkaW6jkJYSswAJOT6KOnTAxRRQBFpXhjSdGunurOCX7Q0fledPcyTuEznaGkZiFyAcDA4Fa9FFABRRRQAUUUUAFFFFABRRRQAUUUUAU9O0uy0mGWKyh8pJpnuJMuzFpHbczEkk8k1m3vgzw/qGnXen3eniW1u7s3k0ZlcBpjjLDB4zjkDAOTxyclFAFvVvD+ma2IPt1uzPbktDLFK8MkeRg7XQhhkdQDzUcHhfRraGxihslRbG4a5gw7ZErBlLsc5ckO2S2etFFAEd34Q0K+1Ka/ubASTz7fOBlcRylRhS8YOxiB0JBIwPSvN/iVLpngZ9DMWjx3dt5D2cKNdzpIi7gdrSB8yR8/6tgR744oooA7TRPBWlHwfotjeo072sZljuIXe3dGkJZ9jIwZQS2MA9AOtdHpmlWWjWS2en26wwBi2ASSzE5LMTksSepJJoooA4bw14W0bXLrxJPqNoZmGu3AZfOdUkC7CodFYK4B6Bga6q78IaFfajNf3NgJJpwvnAyuI5SowpeMHYxA6EgkYHpRRQBLpfhrSdGmimsbd0kitVs0Z55JCIVYsE+ZjwCxx3xx0AFQ2vg/QrKaKW3s2RobpryJfPkKxysGDMqlsAEO3AGOc4zRRQAlt4N0Cz1UalBp4S4WRpkHmuY0kbO51jJ2KxyeQAeTSSeDdBk06zsfsTJDZs7WzRXEkckRYkttkVg4yTyM0UUAaWmaVZaNZLZ6fbrDAGLYBJLMTksxOSxJ6kkmsx/Bfh+S/a8axYu832h4vtEghaXO7eYt2wtnnJXrzRRQBzPhrwto2uXXiSfUbQzMNduAy+c6pIF2FQ6KwVwD0DA11Op+END1i8e7vLRzPIgjlaK4kiEyjosgRgHHJ4bNFFAD9Q8K6NqbWzT2jRvbR+TC9tNJbskfHybo2U7eB8vSo7nwboF1aWNq2niOOwBFqbeV4XiDfeAZGDYPfnnvmiigB9r4T0OxtIrW1sfJghu/tqRxyuAJv73Xp/s9PatiSNZonjcZR1KsM4yDRRQBRj0PTI9BTQxZxtpiQC2FvJl18sDAU5yTx3PNVdJ8J6Lol011Y2jC4MflebNPJM6pnO1S7EqvsMDiiigBmm+DtA0nURfWOniKdNwjzK7JDu+95aElY899oFaV5plnqE9lPdQ+ZJZTefbtuI2PtZc8HnhmGDkc0UUAVJ/DWkXNnqtpNaboNWcver5jjzSVVM5Byvyqo4x0qQ6BpTWeoWj2aPb6hI0t1HISwlZgAScn0UdOmBiiigCLSvDGk6NdPdWcEv2ho/KM09zJO4TOdoaRmIXIBwMDgUUUUAf/Z
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closed choice
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grade6
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natural science
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physics
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Particle motion and energy
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Identify how particle motion affects temperature and pressure
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The temperature of a substance depends on the average kinetic energy of the particles in the substance. The higher the average kinetic energy of the particles, the higher the temperature of the substance.
The kinetic energy of a particle is determined by its mass and speed. For a pure substance, the greater the mass of each particle in the substance and the higher the average speed of the particles, the higher their average kinetic energy.
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Each particle in sample A has more mass than each particle in sample B. The particles in sample A also have a higher average speed than the particles in sample B. So, the particles in sample A have a higher average kinetic energy than the particles in sample B.
Because the particles in sample A have the higher average kinetic energy, sample A must have the higher temperature.
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test
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ไม่; ตัวอย่างมีอุณหภูมิเท่ากัน
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ตัวอย่าง A
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ตัวอย่าง B
| 89
| null | null | 88
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เมืองหลวงของรัฐคอนเนตทิคัตคืออะไร
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D
| null |
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
|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Hartford is the capital of Connecticut.
|
test
|
โคลัมเบีย
|
บริดจ์พอร์ต
|
นิวเฮเวน
| 90
|
ฮาร์ตฟอร์ด
| null | 89
|
เมืองหลวงของรัฐโอไฮโอคืออะไร
|
D
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Columbus is the capital of Ohio.
|
test
|
วิลมิงตัน
|
รีโน่
|
คลีฟแลนด์
| 91
|
โคลัมบัส
| null | 90
|
ดือเลไรต์เป็นแร่ธาตุหรือหิน?
|
B
|
หินโดเลไรต์มีคุณสมบัติดังนี้:
พบได้ในธรรมชาติ
ไม่ได้สร้างจากสิ่งมีชีวิต
มีเนื้อสัมผัสหยาบ
เป็นของแข็ง
ไม่มีโครงสร้างผลึกที่แน่นอน
ไม่ใช่สารบริสุทธิ์
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closed choice
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grade8
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natural science
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earth-science
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Rocks and minerals
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Identify rocks and minerals
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Minerals are the building blocks of rocks. A rock can be made of one or more minerals.
Minerals and rocks have the following properties:
Property | Mineral | Rock
It is a solid. | Yes | Yes
It is formed in nature. | Yes | Yes
It is not made by organisms. | Yes | Yes
It is a pure substance. | Yes | No
It has a fixed crystal structure. | Yes | No
You can use these properties to tell whether a substance is a mineral, a rock, or neither.
Look closely at the last three properties:
Minerals and rocks are not made by organisms.
Organisms make their own body parts. For example, snails and clams make their shells. Because they are made by organisms, body parts cannot be minerals or rocks.
Humans are organisms too. So, substances that humans make by hand or in factories are not minerals or rocks.
A mineral is a pure substance, but a rock is not.
A pure substance is made of only one type of matter. Minerals are pure substances, but rocks are not. Instead, all rocks are mixtures.
A mineral has a fixed crystal structure, but a rock does not.
The crystal structure of a substance tells you how the atoms or molecules in the substance are arranged. Different types of minerals have different crystal structures, but all minerals have a fixed crystal structure. This means that the atoms and molecules in different pieces of the same type of mineral are always arranged the same way.
However, rocks do not have a fixed crystal structure. So, the arrangement of atoms or molecules in different pieces of the same type of rock may be different!
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The properties of dolerite match the properties of a rock. So, dolerite is a rock.
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test
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แร่ธาตุ
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หิน
| null | 92
| null | null | 91
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รูปภาพนี้แสดงหลักฐานของไฟป่าอะไรบ้าง
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B
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รูปภาพนี้ถูกถ่ายระหว่างเกิดไฟป่า ไฟป่าเกิดขึ้นเมื่อพื้นที่ธรรมชาติลุกไหม้และเผาไหม้
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closed choice
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grade2
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natural science
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earth-science
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Earth events
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Find evidence of changes to Earth's surface
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Evidence is information that tells you something happened.
How do you look for evidence of a change to Earth's surface?
There are many ways to find evidence of a change to Earth's surface. One way is to look at a picture that was taken after the change.
Here are some examples of what the evidence for different changes might be:
Cause of the change | Evidence of the change
earthquake | cracks in the ground; houses with broken walls and roofs
volcanic eruption | melted rock on Earth's surface; smoke coming out of a hole in the ground
erosion | a canyon with a river flowing through it; a river carrying sand and mud
Be careful when you are looking for evidence!
A picture of Earth's surface can contain a lot of information. Some of that information might be evidence of a change to the surface, but some of it is not!
For example, a picture taken after an earthquake might show a blue sky. But the color of the sky is not evidence of an earthquake. So, that information is not evidence that an earthquake happened.
| null |
test
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หญ้าเป็นสีน้ำตาลและแห้ง
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หญ้าบางส่วนบนพื้นกำลังไหม้ไฟ
| null | 93
| null | null | 92
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ออสตินและนาโอมิสามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการกัน?
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B
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งบางอย่างเพื่อให้ได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง คือ แลกสินค้าหรือบริการหนึ่งกับอีกสิ่งหนึ่ง
ออสตินและนาโอมิเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน ทั้งสองคนอาจจะมีความสุขกับอาหารกลางวันของพวกเขามากกว่านี้ ออสตินต้องการบรอกโคลีในอาหารกลางวันของเขา และนาโอมิกำลังหวังว่าจะมีมะเขือเทศ ดูรูปภาพอาหารกลางวันของพวกเขา แล้วตอบคำถามด้านล่าง
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
|
closed choice
|
grade6
|
social science
|
economics
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Basic economic principles
|
Trade and specialization
| null |
Austen wanted broccoli in his lunch and Naomi was hoping for tomatoes. Look at the labeled part of the images.
Austen has tomatoes. Naomi has broccoli. They can trade tomatoes for broccoli to both be happier. Trading other things would not help either person get more items they want.
|
test
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นาโอมิสามารถแลกบรอกโคลีของเธอ กับส้มของออสตินได้
|
ออสตินสามารถแลกมะเขือเทศของเขากับโบรโคลีของนาโอมิได้
|
ออสตินสามารถแลกมะเขือเทศของเขาเป็นแซนวิชของนาโอมิได้
| 94
|
นาโอมิสามารถแลกอัลมอนด์ของเธอเป็นมะเขือเทศของออสตินได้
| null | 93
|
แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
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B
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วางแม่เหล็กสองอันตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดูดกันจะเข้าหากัน แม่เหล็กที่ผลักกันจะแยกจากกัน
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closed choice
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grade2
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles, called north and south.
Here are some examples of magnets. The north pole of each magnet is marked N, and the south pole is marked S.
If different poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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Will these magnets attract or repel? To find out, look at which poles are closest to each other.
The north pole of one magnet is closest to the south pole of the other magnet. Poles that are different attract. So, these magnets will attract each other.
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test
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ขับไล่
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ดึงดูดใจ
| null | 95
| null | null | 94
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จากลูกศร ในสิ่งมีชีวิตต่อไปนี้ สิ่งมีชีวิตใดเป็นผู้บริโภค?
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A
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ด้านล่างนี้คือโครงข่ายอาหารจากระบบนิเวศทุ่งทุนดราในนูนาวุต ดินแดนทางตอนเหนือของประเทศแคนาดา
โครงข่ายอาหารเป็นแบบจำลองที่แสดงให้เห็นว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในโครงข่ายอาหารแสดงให้เห็นว่าสสารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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closed choice
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grade4
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natural science
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biology
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Ecosystems
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Interpret food webs
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A food web is a model.
A food web shows where organisms in an ecosystem get their food. Models can make things in nature easier to understand because models can represent complex things in a simpler way. If a food web showed every organism in an ecosystem, the food web would be hard to understand. So, each food web shows how some organisms in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one organism to another. Each arrow shows the direction that matter moves when one organism eats another organism. An arrow starts from the organism that is eaten. The arrow points to the organism that is doing the eating.
An organism in a food web can have more than one arrow pointing from it. This shows that the organism is eaten by more than one other organism in the food web.
An organism in a food web can also have more than one arrow pointing to it. This shows that the organism eats more than one other organism in the food web.
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Consumers eat other organisms. So, there are arrows in a food web that point from other organisms to consumers.
The mushroom has arrows pointing to it from the barren-ground caribou and the grizzly bear. So, the mushroom is a consumer.
The lichen does not have any arrows pointing to it. So, the lichen is a producer, not a consumer.
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test
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เห็ด
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ไลเคน
| null | 96
| null | null | 95
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สารละลายใดมีความเข้มข้นของอนุภาคสีชมพูสูงกว่ากัน
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B
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีชมพูแต่ละลูกแทนอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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closed choice
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grade8
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natural science
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chemistry
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Solutions
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Compare concentrations of solutions
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A solution is made up of two or more substances that are completely mixed. In a solution, solute particles are mixed into a solvent. The solute cannot be separated from the solvent by a filter. For example, if you stir a spoonful of salt into a cup of water, the salt will mix into the water to make a saltwater solution. In this case, the salt is the solute. The water is the solvent.
The concentration of a solute in a solution is a measure of the ratio of solute to solvent. Concentration can be described in terms of particles of solute per volume of solvent.
concentration = particles of solute / volume of solvent
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In Solution A and Solution B, the pink particles represent the solute. To figure out which solution has a higher concentration of pink particles, look at both the number of pink particles and the volume of the solvent in each container.
Use the concentration formula to find the number of pink particles per milliliter.
Solution B has more pink particles per milliliter. So, Solution B has a higher concentration of pink particles.
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test
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ไม่; ความเข้มข้นของพวกมันเท่ากัน
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ทางออก B
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สารละลาย A
| 97
| null | null | 96
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ระบุคำถามที่การทดลองของโรเบิร์ตสามารถตอบได้ดีที่สุด
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A
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ข้อความด้านล่างนี้อธิบายการทดลอง โปรดอ่านข้อความและทำตามคำแนะนำด้านล่าง
โรเบิร์ตใส่ตะปูเหล็กขนาดสองนิ้วหนึ่งอันลงในหลอดทดลองหกหลอด เขาเติมน้ำลงในหลอดทดลองสามหลอดและน้ำส้มสายชูลงในอีกสามหลอด ในแต่ละหลอดทดลอง เขาเติมของเหลวให้ท่วมตะปูทั้งหมดด้วยปริมาตรที่เท่ากัน โรเบิร์ตตรวจสอบตะปูเพื่อดูว่ามีสนิมหรือไม่ในเวลาเดียวกันทุกวัน เขาบันทึกจำนวนวันที่ตะปูแต่ละอันกลายเป็นสนิมทั้งหมด จากนั้น เขาเปรียบเทียบจำนวนวันที่ตะปูเกิดสนิมในน้ำกับจำนวนวันที่ตะปูเกิดสนิมในน้ำส้มสายชู
ภาพประกอบ: ตะปูเหล็กใหม่บนกองตะปูที่ขึ้นสนิม
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closed choice
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grade7
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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ตะปูเหล็กจะเกิดสนิมในน้ำเร็วกว่าในน้ำส้มสายชูหรือไม่
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ตะปูเหล็กจะเกิดสนิมเร็วกว่าเมื่อจุ่มอยู่ในของเหลวปริมาณมาก เมื่อเทียบกับปริมาณน้อยหรือไม่
| null | 98
| null | null | 97
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ข้อความนี้อธิบายสภาพอากาศหรือภูมิอากาศ
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A
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รูปภาพ: หมู่เกาะคานารี
เมื่อวันอังคารที่ผ่านมา หมู่เกาะคานารีมีเมฆบางส่วน
คำแนะนำ: สภาพอากาศคือลักษณะของบรรยากาศในสถานที่และช่วงเวลาหนึ่งๆ ส่วนภูมิอากาศคือรูปแบบของสภาพอากาศในสถานที่หนึ่งๆ
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
|
closed choice
|
grade4
|
natural science
|
earth-science
|
Weather and climate
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Weather and climate around the world
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The atmosphere is the layer of air that surrounds Earth. Both weather and climate tell you about the atmosphere.
Weather is what the atmosphere is like at a certain place and time. Weather can change quickly. For example, the temperature outside your house might get higher throughout the day.
Climate is the pattern of weather in a certain place. For example, summer temperatures in New York are usually higher than winter temperatures.
|
Read the passage carefully.
It was partly cloudy in the Canary Islands last Tuesday.
This passage tells you about the cloud cover over the Canary Islands last Tuesday. This passage describes the atmosphere at a certain place and time. So, this passage describes the weather.
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test
|
อากาศ
|
สภาพอากาศ
| null | 99
| null | null | 98
|
ประเทศไหนที่ถูกเน้น?
|
A
| null |
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NT+9+lHmp/e/SiipKDzU/vfpR5qf3v0oooAPNT+9+lHmp/e/SiigA81P736Uean979KKKADzU/vfpR5qf3v0oooAPNT+9+lHmp/e/SiigA81P736Uean979KKKADzU/vfpR5qf3v0oooAPNT+9+lHmp/e/SiigA81P736Uean979KKKADzU/vfpR5qf3v0oooAPNT+9+lHmp/e/SiigA81P736Uean979KKKADzU/vfpR5qf3v0oooAPNT+9+lHmp/e/SiigA81P736U12ikRkfDKwwQRRRQBiSWMqSusYLxg/KxIyRTfsdx/wA8/wBRRRXXHG1EraHK8JTbuH2O4/55/qKPsdx/zz/UUUU/r1TshfU4d2H2O4/55/qKPsdx/wA8/wBRRRR9eqdkH1OHdh9juP8Ann+oo+x3H/PP9RRRR9eqdkH1OHdh9juP+ef6ij7Hcf8APP8AUUUUfXqnZB9Th3YfY7j/AJ5/qK2NI0mV1dpPlB70UVFTFTqR5WXTw0IS5kf/2Q==
|
closed choice
|
grade6
|
social science
|
geography
|
The Americas: geography
|
Identify and select countries of the Caribbean
| null |
This country is Haiti.
Does Haiti have any territorial disputes?
Haiti claims to own Navassa Island, which is a disputed territory. In other words, multiple countries or groups claim that the area rightfully belongs to them.
Navassa Island is also claimed by the United States. The United States claimed the island in 1857 and has controlled it since then. But Haiti considers the island part of its territory and has protested the United States' claim since this time. No one lives on the island. Today, it is a nature preserve.
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test
|
เฮติ
|
ตรินิแดดและโตเบโก
|
คิวบา
| 100
|
สาธารณรัฐโดมินิกัน
| null | 99
|
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