question
stringlengths 14
220
| answer
stringclasses 5
values | hint
stringlengths 19
1.58k
⌀ | image
stringlengths 2.9k
104k
| task
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values | category
stringclasses 65
values | skill
stringclasses 115
values | lecture
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⌀ | split
stringclasses 1
value | A
stringlengths 2
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| B
stringlengths 1
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| C
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⌀ | index
int64 1
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| D
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⌀ | E
stringclasses 19
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int64 0
1.91k
|
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
ซากฟอสซิลต่อไปนี้ซากใดเก่ากว่า? เลือกคำตอบที่น่าจะเป็นไปได้มากที่สุด
|
A
|
แผนภาพนี้แสดงฟอสซิลในลำดับชั้นของหินตะกอนที่ไม่ถูกรบกวน
|
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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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Fossils
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Compare ages of fossils in a rock sequence
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A fossil is the preserved evidence of an ancient organism. Some fossils are formed from body parts such as bones or shells. Other fossils, such as footprints or burrows, are formed from traces of an organism's activities.
Fossils are typically found in sedimentary rocks. Sedimentary rocks usually form in layers. Over time, new layers are added on top of old layers in a series called a rock sequence. The layers in an undisturbed rock sequence are in the same order as when they formed. So, the deeper layers are older than the shallower layers.
The relative ages of fossils can be determined from their positions in an undisturbed rock sequence. Older fossils are usually in deeper layers, and younger fossils are usually in shallower layers.
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Look again at the fossils in the rock sequence diagram.
Compare the positions of these fossils to determine which one is older:
The ginkgo leaf fossil is in a deeper layer in the rock sequence than the insect fossil. So, the ginkgo leaf fossil is most likely older than the insect fossil.
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test
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ใบแปะก๊วย
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แมลง
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| null | null | 291
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รัฐไหนที่ถูกเน้นไว้?
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A
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
States
|
Identify states of the Midwest
| null |
This state is South Dakota.
|
test
|
เซาท์ดาโคตา
|
แคนซัส
|
อิลลินอยส์
| 302
|
มิชิแกน
| null | 292
|
สิ่งมีชีวิตใดในบรรดานี้มีสสารที่เคยเป็นส่วนหนึ่งของหญ้าพงศ์แบริ่ง?
|
A
|
ด้านล่างนี้คือเว็บอาหารจากระบบนิเวศทุ่งทุนดราในนูนาวุต เขตปกครองในภาคเหนือของประเทศแคนาดา
เว็บอาหารเป็นแบบจำลองที่แสดงให้เห็นว่าสารอาหารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในเว็บอาหารแสดงให้เห็นว่าสารอาหารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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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 bear sedge.
The only arrow pointing to the barren-ground caribou starts from the lichen. No arrow points to the lichen. So, in this food web, matter does not move from the bear sedge to the barren-ground caribou.
No arrow points to the bilberry. So, in this food web, matter does not move from the bear sedge to the bilberry.
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test
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สุนัขจิ้งจอกอาร์กติก
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กวางเรนเดียร์ทุ่งทุนดรา
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บลูเบอร์รี
| 303
| null | null | 293
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เมืองหลวงของรัฐยูทาห์คืออะไร?
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A
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Salt Lake City is the capital of Utah.
|
test
|
เมืองซอลท์เลคซิตี้
|
เดนเวอร์
|
เดสมอยน์
| 304
|
โปรโว
| null | 294
|
ประเทศไหนที่ถูกเน้น?
|
B
| null |
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|
closed choice
|
grade7
|
social science
|
geography
|
The Americas: geography
|
Identify and select countries of the Caribbean
| null |
This country is Dominica.
|
test
|
เฮติ
|
โดมินีกา
|
สาธารณรัฐโดมินิกัน
| 305
|
ตรินิแดดและโตเบโก
| null | 295
|
รัฐใดอยู่ทางใต้มากที่สุด
|
A
| null |
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closed choice
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grade2
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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 south arrow is pointing. Colorado is farthest south.
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test
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โคโลราโด
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มอนทานา
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วอชิงตัน
| 306
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เพนซิลเวเนีย
| null | 296
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เติมข้อความให้สมบูรณ์เพื่ออธิบายแผนภาพ
อนุภาคตัวทำละลายเคลื่อนที่ในทั้งสองทิศทางผ่านเยื่อเลือกผ่านได้ แต่มีอนุภาคตัวทำละลายเคลื่อนที่ผ่านเยื่อเลือกผ่านได้มากกว่า () เมื่อมีความเข้มข้นเท่ากันทั้งสองด้าน อนุภาคจะถึงสมดุล
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B
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แผนภาพด้านล่างแสดงสารละลายที่มีตัวถูกละลายหนึ่งชนิด แต่ละอนุภาคของตัวถูกละลายแสดงด้วยลูกบอลสีชมพู สารละลายเต็มภาชนะปิดซึ่งแบ่งออกเป็นสองส่วนด้วยแผ่นกั้น แผ่นกั้นซึ่งแสดงด้วยเส้นประ สามารถให้อนุภาคของตัวถูกละลายผ่านได้
แผนภาพแสดงให้เห็นว่าสารละลายสามารถเปลี่ยนแปลงไปตามกาลเวลาได้อย่างไรในระหว่างกระบวนการแพร่
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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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Diffusion across membranes
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In a solution, solute particles move and spread throughout the solvent. The diagram below shows how a solution can change over time. Solute particles move from the area where they are at a higher concentration to the area where they are at a lower concentration. This movement happens through the process of diffusion.
As a result of diffusion, the concentration of solute particles becomes equal throughout the solution. When this happens, the solute particles reach equilibrium. At equilibrium, the solute particles do not stop moving. But their concentration throughout the solution stays the same.
Membranes, or thin boundaries, can divide solutions into parts. A membrane is permeable to a solute when particles of the solute can pass through gaps in the membrane. In this case, solute particles can move freely across the membrane from one side to the other.
So, for the solute particles to reach equilibrium, more particles will move across a permeable membrane from the side with a higher concentration of solute particles to the side with a lower concentration. At equilibrium, the concentration on both sides of the membrane is equal.
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Look at the diagram again. It shows you how the solution changed during the process of diffusion.
Before the solute particles reached equilibrium, there were 3 solute particles on the left side of the membrane and 7 solute particles on the right side of the membrane.
When the solute particles reached equilibrium, there were 5 solute particles on each side of the membrane. There were 2 more solute particles on the left side of the membrane than before.
So, for the solute particles to reach equilibrium, more solute particles must have moved across the membrane to the left than to the right.
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test
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ไปทางขวามากกว่าทางซ้าย
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ซ้ายมากกว่าขวา
| null | 307
| null | null | 297
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โรเบิร์ตส์เทสต์สามารถแสดงผลอะไรต่อไปนี้ได้บ้าง
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A
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาแนวทางแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าแนวทางแก้ไขที่เป็นไปได้นั้นตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบแนวทางแก้ไขปัญหา อ่านข้อความแล้วตอบคำถามด้านล่าง
โรเบิร์ตเป็นวิศวกรด้านการบินและอวกาศที่กำลังพัฒนาชูชีพสำหรับยานอวกาศที่จะลงจอดบนดาวอังคาร เขาจำเป็นต้องเพิ่มช่องระบายอากาศตรงกลางชูชีพเพื่อให้ยานอวกาศลงจอดได้อย่างราบรื่น อย่างไรก็ตาม ยานอวกาศจะต้องเดินทางด้วยความเร็วสูงก่อนลงจอด หากช่องระบายอากาศมีขนาดใหญ่หรือเล็กเกินไป ชูชีพอาจแกว่งอย่างรุนแรงด้วยความเร็วนี้ การเคลื่อนไหวอาจทำให้ยานอวกาศเสียหายได้
ดังนั้น เพื่อช่วยตัดสินใจว่าช่องระบายอากาศควรมีขนาดเท่าใด โรเบิร์ตจึงนำชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร ไปใส่ในอุโมงค์ลม อุโมงค์ลมทำให้ดูเหมือนว่าชูชีพกำลังเคลื่อนที่ด้วยความเร็ว 200 กิโลเมตรต่อชั่วโมง เขาเฝ้าสังเกตชูชีพเพื่อดูว่ามันแกว่งมากน้อยเพียงใด
รูปภาพ: ชูชีพของยานอวกาศในอุโมงค์ลม
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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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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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ความเสถียรของร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร ที่ความเร็ว 200 กิโลเมตรต่อชั่วโมง เป็นอย่างไร
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หากยานอวกาศได้รับความเสียหายเมื่อใช้ร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร โดยมีความเร็ว 200 กิโลเมตรต่อชั่วโมง
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ร่มชูชีพที่มีช่องระบายอากาศขนาด 1 เมตร จะแกว่งมากเกินไปที่ความเร็ว 400 กิโลเมตรต่อชั่วโมงหรือไม่
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| null | null | 298
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เลือกสิ่งมีชีวิตชนิดเดียวกับหนอนคริสต์มาส
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B
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สิ่งมีชีวิตนี้คือหนอนคริสต์มาส ชื่อทางวิทยาศาสตร์คือ Spirobranchus giganteus
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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 Christmas tree worm's scientific name is Spirobranchus giganteus.
Nerodia clarkii does not have the same scientific name as a Christmas tree worm. So, Spirobranchus giganteus and Nerodia clarkii are not in the same species.
Nerodia cyclopion does not have the same scientific name as a Christmas tree worm. So, Spirobranchus giganteus and Nerodia cyclopion are not in the same species.
Spirobranchus giganteus has the same scientific name as a Christmas tree worm. So, these organisms are in the same species.
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test
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เนโรเดีย คลาร์กีย์
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สไปโรแบรนคัส ไจแจนทีอุส
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เนโรเดีย ไซคลอปิออน
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| null | null | 299
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เลือกสิ่งมีชีวิตชนิดเดียวกับงูเหลือมอินเดีย
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A
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สิ่งมีชีวิตนี้คืองูหลามอินเดีย ชื่อทางวิทยาศาสตร์คือ Python molurus
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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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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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An Indian rock python's scientific name is Python molurus.
Nerodia cyclopion does not have the same scientific name as an Indian rock python. So, Python molurus and Nerodia cyclopion are not in the same species.
Python molurus has the same scientific name as an Indian rock python. So, these organisms are in the same species.
Lacerta agilis does not have the same scientific name as an Indian rock python. So, Python molurus and Lacerta agilis are not in the same species.
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test
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ไพธอนโมลูรัส
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แลเคอร์ตา อากิลิส
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เนโรเดีย ไซคลอปิออน
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| null | null | 300
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ข้อความใดอธิบายระบบนิเวศทุ่งไทก้าไซบีเรียตะวันออก
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C
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รูปภาพ: ไทก้าไซบีเรียตะวันออก
ไทก้าไซบีเรียตะวันออกเป็นป่าขนาดใหญ่ที่ครอบคลุมพื้นที่มากกว่าหนึ่งในสี่ของรัสเซีย เป็นที่อยู่อาศัยของหมีสีน้ำตาล หมาป่า กวาง และสิ่งมีชีวิตอื่นๆ
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closed choice
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grade6
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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 statement describes the Eastern Siberian Taiga 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. The following statements do not describe the Eastern Siberian Taiga: long, cold winters and short, cool summers, many evergreen trees, and soil that is poor in nutrients. It has mostly small plants. It has soil that is rich in nutrients.
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test
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มีต้นไม้ขนาดเล็กเป็นส่วนใหญ่
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มีดินที่อุดมสมบูรณ์ด้วยสารอาหาร
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มีฤดูหนาวที่ยาวนานและหนาวเย็น และฤดูร้อนที่สั้นและเย็นสบาย
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ระบุคำถามที่การทดลองของ Heather และ Tanner สามารถตอบได้ดีที่สุด
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A
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ข้อความต่อไปนี้อธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
Heather ทาขี้ผึ้งบางๆ ที่ด้านล่างของสโนว์บอร์ดของเธอและขี่สโนว์บอร์ดลงเขาตรงๆ จากนั้น เธอเอาขี้ผึ้งออกและขี่สโนว์บอร์ดลงเขาตรงๆ อีกครั้ง เธอทำซ้ำการขี่อีกสี่ครั้ง สลับกันว่าจะขี่โดยมีขี้ผึ้งบางๆ บนสโนว์บอร์ดหรือไม่ เพื่อนของเธอชื่อ Tanner จับเวลาการขี่แต่ละครั้ง Heather และ Tanner คำนวณเวลาเฉลี่ยที่ใช้ในการไถลลงเขาตรงๆ ด้วยสโนว์บอร์ดที่มีขี้ผึ้ง เปรียบเทียบกับเวลาเฉลี่ยในการไถลลงเขาด้วยสโนว์บอร์ดที่ไม่มีขี้ผึ้ง
รูปภาพ: การเล่นสโนว์บอร์ดลงเขา
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cDuJOcnvxWePBFldGN9Rf7YImDIhBC59D6/Stz7VJjlhTGlLDJJz9afNJitFFhLWCM9BnpnOKlAgXsv4c1n7sDAC56VIu7Axmps+pV0WjLCvQc+1L56jjDflUAikfquakW3Y9TStENRHkV25yB/vUFUcdeOwAqQWwHVz+FOEUaqT1+pov2AiTYvY59aesaZ7n6jFMSXEhIQBR7VZjlR/unHtih3GrEHlIWyUJp4jboowKsDFBANTdjsQeSe5/SneWg+8xqTy1PUH86TywKLhYjyR91AR61E8ZkbdkflirWKQgHvQmDRUKSr0Y/nRm4XoWx+dWdoHVgfqKcNoHBA+lVzC5SoLmVfvYNL9tfJyFqwVDDnB/CojCGzhyp74pXjezCztdDRd7usYP0NL5kLHnI9mpnkzdnRh70hh/vYX3zVWQtR+6JRwwPtkVGUDgtkbf5VFJFtIwcg+lLt+THenYm49WMKnbjHuOtch8RJvM8P267cYul5/4A9dapz8hOG7GuS+Iu7+wIAw5+1LyO/yvUy2KjuX7PQ9K1Tw/pn2+xiusWsR2y/MPujtnH51rw2tpaA/Z7eCHdw2wKuR7461m6Hv/sWw+UkfZo+n+6KvcqSCCPwqlEG2WhPGCeeaX7SccA/jVMNzktRvHqKrlQuZlr7SwHG0U1pnZfv/AJCoN/vSF+aOUVx5cnqxNNzz/wDWpCc9KTa5P3TTJHEnH3qbuwBzTxbyN1GKlWz+X5qV0OzITtYHzTlQeBipBbSHkvgHmp1tlB7n2zU5KqvJA/Wk5dhqPcqrajuWNSC3jH8P5mnmVB0yx9uKaLobiDHjHqam7ZVkSpEB0UD8Kk+SP7xAqq8spH7thyOgHSq2JCxZ2P50JPqDfY0vOjPKnIxQJlOODj1FUVBx6L604T7TtX5eBRyhzGhvHXIx9KQjefm5FV1cPznmpAHHBIxU2Hcl2KBjbSiNPQUxQc53ge1SZ9xQUO49KM03I9aXcKmwAWNJknvS8GkJ29s0AAVu5oIH96mliewphPtTsA4qh/jNRMqj+NhQQT6CsTXPEenaLbzm4vYFuUQskbMeWxwGAHAzj8KLpbjhCU5csUJ4i1z+xraPytsk8xIRTwOMZ/mK5rwnqTSeIHL+Yr3IbeokO1m65IPQ9elcja63c65fXuoXGLlVkCLuziDhT8vHHIP5j0rQ0XXLO38Y2drpVu9wsUTlipIDP/FsJ6kD+deVXjUlWU4y0T2PUpQjCk4SWrX4nsGJehzQ2QOcfjVWK9W4i3xPx9MEHuCKmZtygtx9a9ZO6ujyWrOzEOOwxULMyH5VJX+VSl1GPnB/CneamCMc1auiHZlc7m5K4Ncr8Q8/8I7bhuv2pf8A0B6615DgY+Va4/4g7v7BgyxI+1L/AOgvSlqgjozf8Px40DT2DMubaM8f7orXU4GGcEe4rJ0KQLoWmgtj/RYv/QRWupV/ejW2o9LjTbwyj7gz6rxURsB1EjfiKn2gdDSq2O9K7Ww7IrfZEHWQfnThaxjnrU7BJOGUH3oRCvCuceh5o5mHKiLbCnYUCWLHAH86ka3STPUH2NQtbKpwQxHrTTQhxnGMgcj3pBMx7KKYVSI/cBB6UxpVzgZA74Ip2FckJ3Hk9KYQQv3QR7HmoSxUAq3y9z3pTKyj7xPbg07CuTCNSMlRnHQmkdFZRscUKSYgrqCvvTlkjRtudp9+hpDIlSRG6U4lYxnq1Tuyt/EM47VSk3Fuapa7kvTYk8xn69KaV+bcPpUYyD3qxFGSQSfwpvQS1JIkzglc/jVkA55B+lQoMnIOMVNk4HzflWTNEP2AAZVvwpNq+rj60gLZ608Z70ihpRhyDmm/NnkGptxHQCjcD96i4WIw2OrU8kMP/rUbUJz/ADpCwXo1ICNgVPJprOQMgEAcn6dzTmnGcE1znjPUfsXhXUJdzhmj8tdpGcscU9UioR55qN9zl/FHxIMbSWejbZADse6zwex8v0I9T+HrXl880k1yzSytNcSfOSxyTnJyT3NTzx2sOnm6kuGS7biGJkAAXnczH68AdcA1lW7vAoaVPmz948kE9T9Pauacm3qfTYWjSpK0UaVrdXuk3huLE7w4/eJ/C2CMZ9K1NH1yfUPEthO1n9n8qUncGAC8jccAck45zWM52g7UjYsMA7ioz9BVZJJ7ElApiWSJXVw/zMpJyfrnOfpWUoX1RVenBvbVn0qgKS+ZH9yQcj096kDuzZBJX8gazvD16upeHbC62EmSBCee+AD/ACNaDHIxgkenoa9CCSVj5WrfmaY8ru6gA9qRVypBIyO9NTf/ABAYx60oH+y2e2DTMxVDY+8Melcj8QsDQYACcfal7/7L12CI2f8AVke+a5T4jIV8PW5P/P0v/oD0pPQqK1NbQ1H9haeWHP2aPH/fIrUWVEx1z3zWXouDoWnc9LWL/wBBFXWFUldakt2eheR1cZBFL9KoxF9wx071M0rRtyMqe4qeUrmJ6SoDcH0/OnCYOh7OO3rRZhzIkMmzJLYHvTPtobhOaqykSoSCQ9RQgIeWycc1SirEuTuW5JZCOf0FNikZvlIXP0pjSDFCsQcjFO2grkphySNuCe3Y1C0DpwMBh27VOl0AQrg/UdKsFwVHRhjgipu0VZMogyHuKaVYHpknuDVotHnB3fiaZ5J3bomBXuDVXFYrbWyeD+dSxSnGCAR70/arEjJVh1z0phtyOxPpgjmi6e4rPoSJ5TSEEFfepxx6VXClFG5QAP8Aa5pwfPy55pbjJg3FNDYPBpM4Xjk0owDz1xz6UhlqNmK8kGl5HU1UEwTlO/anGcsOw/Gp5SuYs8AZOKjMgA4Gar7s46885zUe9uhJ/OmoibJ2lbsAB7moizFiN456AUjMF2DFBXdgr96mIQ4HOOfU1z/jIqNAM8kqpDG6b/kVsksAOG46nBB9a6Lbk81R1bSbHWbF7K+jLRFgxwSCCOhB6ZpoFpqeUa7p1rf3qysjCMWilU+4A3cgkY69iRycEivOo5YreYp5hjRWKmNj90+obp+Fer+JNPl0maexjklNsy/KzncSDyST6544rh7jQ4JYmmmt5TCGC+bEPlU89T05xipqYdyinFno4bMnTdpq5Z8JafHr+uW1mJPOiZgZQuAyxZ+Zs9vp37V6R438DDVtOtpNIijiurKMxxwKMCRM5Cg/3s8j1JNcXo0Men3Nvc2mE8twfkPbPc17bHtliWYbQrqDlemDzS9hyKzIq5lOrVU4aWPM9D8QXXhXQreG7V7yFeXEKHzI8nlQB2z36816Jp2owarp8N9b7wkq8Bhhgc4II9qjvtEstStmikUIJDxJD8r5zngjvV2xtILKzhs7eMxwQoERAegHQVWi2OSbcpXY9RucYXK9u1ShSoPGDThnOAKVkyM7iCPQ1FxWGgsw+6R7niuQ+JIx4ct+mfta9/8AYeuwxg4+YmuO+JII8O2+en2tf/QHpPYpF7SGZND07PQ20eD/AMBFaCtnvVLSVSXw9pyklcW0XT/dFTEmJ9pz6g+tbx1RhLRlndtPFDTnYQRjnuKYpBFDY2kc0WC5IMyIcdV5HHWmKcnJPTpTI3C8kkH0qTblgUGM9qBivE7r5iDI7iplSNE+YDNRCVk6dO4NP81HGVGf6VOo9CtOQoEi/dzgj0pscmRmp5kV4nw2TjnjrWfC+Dg1otUQ9GXSrP8AdxUkLPGdp6HrTobffHupwUBfnOMVm3ctKw54fMGQMGkSF07Y980ZwgZS7D0FO85QBuJD+hpaj0EdC33iTSp8nrj0zUUtxIpwAAPU81A0jueTn8aaVxN2LEko3YCqMnpjNOASU84B9elVQeoqaLBJPoOKGgTLQwo+XB+lRPkjGSOfSmrIzcdOKf5jqMHJHY0kMiIIbnNOBxyR2p4kDH5hz3pflDAAZp3FYi3klcDinMqtg5waXYxOdu30NL5eDljn2pDGZUcYJIpdhOMIelSKUXgfnS8kjbkA96LgM8vcAX4+lG1AcHJqRVLHBwfpTsDnIyR0zSuOx598RI/KNtNGjDcuzJPAI9fzpPAlpFeafqlpKATKIxkDH9/afwJqv8Qr9bq5SyjckWxyW9SfvfpWl8ObZ47C7uZAVV2WJDnqByx/UfrXQ7qlqYrWZw2oW0kF+9u7FdjFNp4GQcV6j4PvDc+HYI3OZYD5L5PbsT+H8q4rxVbW7eKrowYUgjzHx0Yj5lA/XPbNdP4DiY2V5IQGR5lUc46D/wCvSqawTHD42jsNijIGBnihY8E4Jb1zSJDhcEgH0HalYNzgn2zXMbis5QYULn3oBZuSM9+Kj8iUnO84A/h6UIjpljn880aC1LCjJz2rjPiUwPh23AJP+lr/AOgPXXR73XOCo965D4kpt8OW/JJ+1r/6A9J7FI1tDA/sDTg5DZtYse3yirz28MoGScjoc1m6Dn+w9O54+zR/+gir7sW+laLYybIZYJYTlVLIfTtTnjkC5IHHpVhN7RleSrdx2NIsDrkh1+vSq5hcpChVhh13D9ak/dNgKxUjpxTjApG7cN3cjpTAkYPyyKQOxpXuPYGiZkI3KT696ijysnP3hVpX3kgMAe47VG8cbSA+Zt9qEwaHIUY42gE1A+nr5+9ZAFzk1JJ5cbAZPPrSMwB4GB2FC8g9SQ/MAqsQBVSfKdTzmnyElRtwO+ab5gI2yYJPtVLQT1EjkO7gnGKc7BgT39aMIOD8nHB65pfLJXAb8aAHD/V4PK1DtKHpxUilkOHGB+lSDBAJYn8KWwbkIYY5HQ1IrHscCnFCSWUDb6EYoRCvIFGgWY/O4Yx+NOCYA3HA9KFJ/iIzSO4U9cmkMlWJM54wadlCcBgrdsjNQLJuODkVOkK7QSOOvIqXoUtR3IUBh+IoCDOc8n1p4yBhBgUMgJBK5PqaVx2G7do4GeelPx6Zz6YpNueBwfakIc4G4E/7XBpALt4569hVHU7z+z9OmuCBuUYUA9z0FXskDDccV578SNUvbC60eG3iSW2nFw0xYldgjVTnPToT+Aqo25tRSvbQ5e6SW6uXd/mdmyfXJNeo6dAmh+HEEyhUtoDLMFXJJA3Nj35/SvPfBE8HiXU0mjjkFtDmR2dCA2CMYz1BJHtXqdzbfa7SeCXlJ0aNjnkBlIyB+Na1p7JGdONtTx2e4+1ardXUhLtI7Nkj1NemeFIfJ8OROxOZGaUjGc84H8q8s0/R76eWOF7uRZD+9feg+WIcde7H8a9R8NaipsltRbtCkI2Rl3BZ8cbseh6/jSqSvFJIcIpSOhV0UcIcdsmpBJu6KBVYXkQJDYP0NOF2sgARlAPesLGxYy2ecGl6jr9ah3BePMJJ7Cjax5f5R6E0WAeWBbBI4rjPiUxPhy3BH/L2v/oD12SqP4FOPX0rjfiWGHh23zIG/wBLXjH+w9J7DNPQW/4kOn/9e0f/AKCKusARxWXoUh/sSwGelvH/AOgitNWzW1rIxb1G+YyHIJ4pRd7+CefemyD5TVYZDZIyKuyZN2id5G8wHd37UkpBkJ6Z5pAQScN17Usqbh3yO9LqPoWITlWGefamqo65z6VBBK8TjIyQOancxsN6Lz/EADU2sx7oRmZoyB1HOOtMIeQByTvTqD3pwjc8nBHSpVIXA67aPQPUrsCy4X9aYsUueQB7mrbKhb5ep56Go2RlOWC7T3zzT5hWESJgpxtb1oHyrwm32pPLOMwknnnNShGJzIR+dK47DEmY/KVyBTgjHkIFHfmpAnUBT+dKIsg7u/8AtUrjsNXBbG75v0p+0nHP5jFOSNVA4yB3PWpQQevymlcdiMRK3Rc59KUWqDkgD8amVWxgEfWpBGc9PzqblWIlRFHAyfU1IoKgZKgDrzSuvOC+B6AUhKhcAZNAAOTxuagK/oB9aUNv9vrSZjVuMsfQUgF25HPNNBUNsAGepA6/jSGSZzhIyo7nbk1k67pN3qVrst5xbyA/65c7x9COlNLuBq5BbcGLjHTPFc14m0W21uezNxMnlW28+Vt3AscBSR0wMHIPXNQ2mieK7cGOTxFHJF6T2okb/voEfrU58PXtw4F7q1xKn/PKDFug/BfmP51cVZ3uJ6o5JJr7SdaOqSXttHA7/wCqWdEwm77mwJuYgAE84JNdpFrv9p5js4phHtz5hjKqfYEjLfhUtj4c03T23W9lBGx6sFBY/iea0SigYAzRK17oFtYxfsc8iMDtRSMLt9j3FTw2BT+9j0AxWjsLffP4VIN+MIv403Nk8qK0dmiqSAR9BVmKNVH3Fx6mnbQv3jg/3RUiqSdzYA9KzbKSFQqPlU5PsKXaASx5NJvAGAMn2pm5zx39KVhkrMMD+lcX8SiD4ct8f8/a/wDoD12CqVOWzn36Vx/xKOfDlvx/y9r/AOgPQ9hovaNBG2g6e0ZIf7LGTn/dFW0foDxUegBToOm5UH/Ro+Qenyip3tJPOyHAjPO8j9MVtF9zJrsDcjikIwOlKY5EfBUkeop5C4w5wadxWIthZSSAcdwKfHLGy7CCT64pyIE48w1MI1JzuBU9sVLY0iBgnQj5vYdRTUkKLuRMY/lUpTHKK2OnHagsqEZXe3qeKLgR4Eyh42Ydtq+tJJCH5aTDDvjkVMGRyQVA9CoxTsRZUAbj1zRcdiJGBUBXyVHXHUU8Lux8p+oOKkZQeF45+tO8s7TvYj9Km47DFRmJy3HpnmnZwu1Vy3anIin5gCw9cYqXY20EnHvilcdiGJZOTIQN3OKlVVwSFLe5pwC5DdTStIAeBk0r3GIqE4yePyp2Bu6DJ70nzNzgn68AUqqccn8AKAHFx6ZxS5LDJGKQDHCgA+uMmkwScsfxbgUhicZwXyT2Ap/l4A2jafbmnKp25zkf7I4p4HHYClcCMpngnP1pcImMnntzSuyAEYzUKqW52KPr1p+oExZcY60hywwD+VHAGCc/jSbh0GKQDNgzz19aY0aZBy/50/qME5FHHbn2FUIbyc4GB3NIF7KMD1p45YZB/pQcEDJIxQAzYA3Iz705lJHJ2j0pS3UDAFNHXAPX1oAXIQYUUnD9SaXy/Vvy4pfkDYFIBNqg4ApxKgctge1LnC9gKi3oSVUb2B7UwJA3ccD16VxfxKcN4fgAYn/S1/8AQHrrzHI7ZkYADt3rkPiSEHh232qf+PtefX5HpPYaNXQWf+wdOGFC/ZY+f+AiryyIuSdzVn6MM6BprZ3OLWLAU/7Iq7HG7sSQFGc81orWM3csOUXqCFIznNRjyzyi7jjPJ6USOmcSE8dOOKcscZAkQkjsBRsPcgZ3OOMr6gc07ftG4feHQGrYU4yMK3rTX2xgO5GOnTmi4WKRlnY5VWz7U1orl3yyc+tWzOnzFFZiOgx1o8yaTIAVFouxWQ23hlT7yAg1YWKMHCR/kKFIXnLufbgU8eY4yVKioZaEKlRjhfQk5pu0KwZiXbtin7MjnOB3puUGMEZ/2aAHc/e2gfU5NNIkfGMEelIXGSQOfU01bjnAYE9KdhD2jfGA3lg+lCiMd95H40igOSXLEDtTt6LhAVjB6DuaQx4chsBBjH94U4Op4xlvrTQi9gWPqakCkfePA7A4pDEJbPPHsOTRkYztP/AuaTzk6ZprzHI2gY+tFhDmfAyEz7k0gmLDkD86Z5RkYMTUyxqpycU7ICNBl93f0NTFlQ9Kbgbtw69OaVV+b1pDG43EkKPxpCDxgAnvxUoUjp+tDMqDmi4Eflnv+VOUBQcjH04FG8txtYj26U3B3YHT0oAXORgN1pjnAwBQzbPun8qRTuHOfxoEABzlmzn0qTaPQGjKIOwphkycKVX69aYxWIA+bj2qPDufkBX3YcU9UO4MRuPT5qk7e1IREIR1lO/26CndsrgAdqQvzhQSfaneWWA3tj1UUDGFl6D5j6DmuO+JKsPDluWUL/pa8f8AAHrtAMDbGoQe9cX8SlC+Hrf5sn7Wv/oD0PYZr6HCP7A05hyTaxf+girb28j87tg9Kg0FXPh/TMyAL9liwAOfuCtIrn5eSfU1abIsiBYolIjkbeeuMVYjVYxhUCA+9ISinkgZ68U0EmT5QGHqwNJgiQ7CemfxpCIx2Bb6ZpDG2MM4XJ6Cml4lOGZm9AOlIY8gfxEn8QBTdoPIAUeopjM+DsIQeuKYq4U5LHPUnpTsK5Y3Reuc+9RPclW2pC3scUkce/7oHHftUhhXcNzk47A0aINSLdI7YK7j9elKRKWAUL+AqcFRysYB9WqRdxGS3HsKTY7EAibPzN9c08RqMfeb2Ap5ZAcnmgSbuVAHbmldjDaegUKPpzRhEHqfakYn1FM82NDjdz6UWAe0vYZB9AOtJyxIZMAeppDK5xtGB70bCTl2P07UxDgOPlxS7WBycjPvQnooH4U9Vz3/AApXHYMY4JJ4poDZ4BI96cNgb1PtQZOcKKAHhPUc+9BYKMAZPtUO8MxXczEdh2oGRzlVGOnU0WC5IxZh8x2juBUQcb9oOP1NJglgRkmnFDnLsBmgQrSAfKCc5780o3H73AoUqOEx+ApGkAODyaBi4UdBmjYW6gAetNErcYUUoZivPJoELtRecZPqeacCM5AzxUe8Y9COwGaVUkPJOB9OaBjskngUeUWPzHj0FOGEXkj+tIZOeF/E0gHqoUYXikJ7AEmmbm/2aMk5yw+goAaxbu2PYVxPxHjVfD8DAkk3a8k5/geu0I68YB7DvXGfEcFfD0A4x9rXgf7j0PYEbuhFj4c05Qp/49YuSR/dFXjDuRR5gwDnANUdBVv+Ee0071x9li/9AFXtioMcgHnNWhCKY0kI2Hce+DUhmJOBnB9KDtYYC5NMYtGu1cL7daBBuI4UEkdwKaQeMkA+h5P6Un7887WbjtQkExb5jsTr/wDro0AdvWIZ2MzE9KlMRkbPkoAO7c09UQDgD8qC43cDJqbjECYX5m3D0A2gUrEbeGx+FIGJBLcfWmtIowc80AIqBjnYMj+I96eScdc/jURmJ6D86biSQcLjn1p2C5IW+YqF5AzmmqWdckcehOMU8I+Bl8e2KPLTJbbk+tFwsAAXHU0FsYAFSbSepNNLRqPUigBFJJwo/GnlWwAxAHv1qLzz0A+mOBTN8m4/Mgz2HNAFpVRPujp3PWjeCxBJqIGTGTgE+p5pVUKCWbJ9zSGHmoWwMnFKQxOCPl9qFdG4RWJPYCnYdcs7Ki/rQIVUCDOQo/WkDpnCgvTN0I5LGQn1PFBmbgKuPpRYCRvMJ+8sa0mF93HqaaFDnqAamwuME5+tAyIvkbQpI/Km45HYVMWUcBabtZ/uj8fSi4rDTnBx0FIgdjjbg9zngCpPKAwZCWI/AU8KPvcYPpRcdhEAHBO4/Sn8mjI96M+lSMbsGc9/egqP/wBdKSMfMfzpu8HgDNMAOFH+FN5I4X86XJ6scewpNwA4oEAU9zXG/EvaPDluF6i7X/0B661pGY8ZNcd8R93/AAj1vkAD7WvT/cek1oM2dEdzoGmBHxi1izgf7ArQMDyrtfOOuTVLQpgvh7TQFHFrFn/vgVcM5B5J49a0VyCVLZY1xubB/hHenqEThUAIqATZ4z1pu87sLkn3pWC5ZLNu5YYoLD7vf69arM5A4OD79qNm84LDPqDTsFyZplU4yoPpTTKM/I35CkWDGNzA+9PPlRjoOtIYzdI3VQfSgKcZYDdngLzUud65zhfek82JOAc/Si4WGrGC5yufqKmChewFQm6Y8RrgVA7yOclvwPFFguXPlB3M2fQU1pkU46k+lV1j8w8DP16flUqQIo5waWgDjOpbAJJpWLkYQDP95uBTfNRPlQDPotIRNJjooHr1oAXylGTJKSPrgUi3EP3FBbHAIHFN+zgvuMrk9cGpAADhQFHsKegAJJiDhFQdAc0BUVRvyze1OBUNgnd9acMk8A4pXATzGYFFUr7gcYpFiB65b+VPVCD8zk+2KlDYGOaLjsR+VxjoPanrCvFG4g0fM3Q4pADKScZpBFzkZPuTxSgAepp2Se2KLgAjUNk8n0HSlJA6UZpD+FIYAD059TS5Hc5pM9iabuX0oAdmkOSeaQuAPQCozOuAeeelOwrk2FHvSFvSozIduQKjLscYA/OiwXJGkVSATzTTIOSB+dR7iTk8GnhAPmLZ96YhC7sPl4471xnxEXb4dgOeWu1OP+APXZPKvRRmuL+ImToMBOf+Ppf/AEF6HsNF3RtZ01NGsYmvrNHS3jVhJcKpBCj3rQGs6TyW1ex+gnT/ABooouFhTrGjdf7TsSf+vhf8acNa0YKM6pY/T7Qn+NFFFxWHf23oxxnVbHH/AF8J/jSf2voRPGqWIP8A18J/jRRSuOwf21pCnjVrEj/r4T/Gg6/pQ6anYn/t4T/GiincLDTr+l9Tqlif+3hP8aade07OV1WwGfW4X/Giii4WEGsaafv61YL7JOmfzJpTreiRDP8AaNm7+v2hWP55ooovcVhP7dsJGP8AxNrCNe3+koT/ADp66zo4+9rFpIf9q5UD8s0UUXHYlGu6QBxqlgPYXCf40h1vSWP/ACF7Ff8At5T/ABoopXGOGt6Mp/5C1jn1+0p/jS/25oxP/IXsf/AlP8aKKVwHDXNFH/MWsP8AwIT/ABpTr+jD/mLWH/gSn+NFFFwEPiLRV66rZH6XCf40g8R6QxAXU7Ee5uU/xoop9BD/AO3tHJ51iw/8CU/xpf7e0UddXsT/ANvKf40UUrjAeIdG/wCgtY/+BKf40HxFo2P+QtY/+BKf40UUXAT/AISLR/8AoLWP/gQn+NNPiHR/+grY/wDgQn+NFFO4Df7e0jfn+1rEfS5T/Gl/t/R8f8hax/8AAlP8aKKLiGjXtI3ZOrWGP+vhP8aDr2jZx/algfQ/aE/xooouFhv9u6Qc51axz/18J/jSjXdI76tY5zx/pCcfrRRQ2Fhx1/Rl/wCYrYk+1wn+NRN4g0hgc6nZf+BCf40UUJg0IuuaR/0FLEf9vCf41zXj7UbC70GCO1vradxcqxWKVWIG1ucA+9FFDYH/2Q==
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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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สโนว์บอร์ดของเฮเทอร์จะไถลลงเนินได้เร็วกว่าเมื่อมีขี้ผึ้งเคลือบ หรือเมื่อไม่มีขี้ผึ้งเคลือบ?
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สโนว์บอร์ดของ Heather จะไถลลงจากเนินเขาได้เร็วกว่าเมื่อทาแว็กซ์บางๆ หรือแว็กซ์หนาๆ?
| null | 312
| null | null | 302
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คุณสมบัติใดที่วัตถุทั้งสองนี้มีร่วมกัน?
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A
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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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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.
Different objects can have the same properties. 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 rough object feels scratchy when you touch it. Both objects are rough.
A stretchy object gets longer when you pull on it. Neither of the objects are stretchy.
The property that both objects have in common is rough.
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test
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หยาบ
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ยืดหยุ่น
| null | 313
| null | null | 303
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ลักษณะใดที่ออโรคซ์ตัวนี้มี? เลือกคุณลักษณะที่คุณสามารถสังเกตได้จากฟอสซิล
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A
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รูปภาพนี้แสดงฟอสซิลของสัตว์ที่เรียกว่าเอวโรชส์
เอวโรชส์ถูกล่าโดยมนุษย์และสูญพันธุ์ไปเมื่อประมาณปี 1627 ฟอสซิลเอวโรชส์ที่เก่าแก่ที่สุดมีอายุประมาณ 2,000,000 ปี
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closed choice
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grade6
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natural science
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earth-science
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Fossils
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Compare fossils to modern organisms
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The way an organism looks or acts is called a trait. Scientists use fossils to learn more about the traits of ancient organisms.
Fossils can preserve the remains of body parts and activities. A fossil of a body part, such as a tail or a wing, can tell you what an organism looked like. A fossil of an organism's activities, such as a burrow or a footprint, can tell you about the organism's behavior.
Here are three examples of fossils and the traits that you can observe from them:
This is a fossil of an animal. This fossil tells you that the animal had a spiral-shaped shell.
This is a fossil of a plant. This fossil tells you that the plant had small leaves arranged in a branched pattern.
This is a fossil of an animal's footprint. This fossil tells you that the animal could walk on land.
An organism's fossil may not show all of the organism's traits. This is because most body parts are destroyed during fossil formation. When an organism's body turns into a fossil, only a few body parts are usually preserved.
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test
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สี่ขา
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ลำตัวลาย
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| null | null | 304
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เลือกสัตว์เลื้อยคลานด้านล่างนี้
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B
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สัตว์เลื้อยคลานมีผิวหนังเป็นเกล็ดและกันน้ำได้ สัตว์เลื้อยคลานส่วนใหญ่อาศัยอยู่บนบก เต่ากล่องเป็นตัวอย่างของสัตว์เลื้อยคลาน
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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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A tortoise is a reptile. It has scaly, waterproof skin.
A tortoise's shell protects it from predators. When a tortoise feels threatened, it can pull its head and legs inside its shell.
A sea otter is a mammal. It has fur and feeds its young milk.
Sea otters have very thick fur. Their fur keeps them warm in cold water.
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test
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นากทะเล
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เต่า
| null | 315
| null | null | 305
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หินสคอเรียเป็นหินชนิดใด
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A
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นี่คือหินภูเขาไฟชนิดหนึ่ง เรียกว่าสโคเรีย สโคเรียมักจะเกิดขึ้นใกล้กับภูเขาไฟ มันเกิดจากหินหนืดที่อุดมไปด้วยเหล็กและแมกนีเซียม
คุณเห็นช่องว่างภายในหินนี้ไหม ช่องว่างเหล่านี้เกิดจากฟองอากาศและฟองน้ำที่ติดอยู่ขณะที่หินหนืดกำลังเย็นตัวลง
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closed choice
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grade7
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natural science
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earth-science
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Rocks and minerals
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Classify rocks as igneous, sedimentary, or metamorphic
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Igneous rock is formed when melted rock cools and hardens into solid rock. This type of change can occur at Earth's surface or below it.
Sedimentary rock is formed when layers of sediment are pressed together, or compacted, to make rock. This type of change occurs below Earth's surface.
Metamorphic rock is formed when a rock is changed by very high temperature and pressure. This type of change often occurs deep below Earth's surface. Over time, the old rock becomes a new rock with different properties.
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Scoria is an igneous rock. Like other igneous rocks, it forms when melted rock cools and hardens.
Melted rock at the earth's surface is called lava. Scoria forms from a type of lava that is rich in iron and magnesium. As the lava erupts from a volcano, it can trap small bubbles of air or water. When the lava becomes solid, the bubbles leave behind gaps in the rock.
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test
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หินอัคนี
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เปลี่ยนแปลงสภาพ
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ตะกอน
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| null | null | 306
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ทวีปใดต่อไปนี้ที่เส้นเมริเดียนแรกตัดผ่าน?
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B
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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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Use lines of latitude and longitude
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Lines of latitude and lines of longitude are imaginary lines drawn on some globes and maps. They can help you find places on globes and maps.
Lines of latitude show how far north or south a place is. We use units called degrees to describe how far a place is from the equator. The equator is the line located at 0° latitude. We start counting degrees from there.
Lines north of the equator are labeled N for north. Lines south of the equator are labeled S for south. Lines of latitude are also called parallels because each line is parallel to the equator.
Lines of longitude are also called meridians. They show how far east or west a place is. We use degrees to help describe how far a place is from the prime meridian. The prime meridian is the line located at 0° longitude. Lines west of the prime meridian are labeled W. Lines east of the prime meridian are labeled E. Meridians meet at the north and south poles.
The equator goes all the way around the earth, but the prime meridian is different. It only goes from the North Pole to the South Pole on one side of the earth. On the opposite side of the globe is another special meridian. It is labeled both 180°E and 180°W.
Together, lines of latitude and lines of longitude form a grid. You can use this grid to find the exact location of a place.
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The prime meridian is the line at 0° longitude. It intersects Africa. It does not intersect North America or South America.
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test
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อเมริกาเหนือ
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แอฟริกา
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อเมริกาใต้
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เลือกสัตว์ครึ่งบกครึ่งน้ำด้านล่างนี้
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A
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สัตว์ครึ่งบกครึ่งน้ำมีผิวหนังที่ชื้นและเริ่มต้นชีวิตในน้ำ กบวัวอเมริกันเป็นตัวอย่างของสัตว์ครึ่งบกครึ่งน้ำ
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4yfUKawLyWRLdJIrcwRBthGeSavWQWTUYJ55HheWPMPruHGKaVhNO9jTn8RpJKo1nwxpd5FH8xubb9y+fw7/AI1mfb/DtxcpFZanrGhrIzNKjEXEYJ6Nhsn1BGc8+1aN/wDZ4ra5+3CI8BcKvHPU/UVyEltb3EfmWPk3KoSBwwJx7jn86Su/iFKKNm8TWrWR2t9Y0XULXP7mR/3LSfkeD9amW18Qz2qXRfSlgY4Drcs6sfQDHUfpzWZoXhyG8vojePPBDI5XygNrHjO1t3Y4OCAehFdNqPhHSBYwrZXdylmp8x1eRvJyeysBkEj0/KsZuEdP0I9nFnKvfmwmWXFrJdE4WSH7o9c56msTxRqq6i9ptGZULIeegJDKPwyfzq+/hRdQ1WOKzuHRAdu1nJCexPr7Cp9S0G1itL+Sxuftnl3IDTJHwoCYY/TPA9cE9q3puCaaZCjroZ15KtnCUt5lW4VBC3GMK4/SjT7aSK1M15E01oyIVXGWC5xyT0/rU9jZrqbxNKWBmkHmOAcYH3R+g+lMu3e5t7gOJN0jhgFQ4wO30FaX6GsU7Gc6xW1jCUUTusuVO0jepOenbHTNZ0000l2ZZDjeZCqDt6/4Vozy3Nnf3oI3RmAOoAwo9B/30OlZMkgLCV42KBTt6gs38X5k1tAlu5XSYmRNoHIxzWmY2CRB1d1IJOF4H0NZ1pZ3NxeCGDHy4ZnPRK6D7IIId80rSAjbnoD9BVTkk7CSJtEvreweaJ4wZpEaJJem3d13fhmprG6uotUZkjZIISRl+DtI6frnFULDT4ri4LMpWGPqC+Sx9Pp61pXlxsttyuCG/hdcHA4GPYmspWK1sXptSkudWgW0lHlocMXOP3f8X4VUsppLfxFduqyF7eRUEh/u8bQvrnr+NYcchW6RmO2NjsY+pPGBXYaXdwXulWttIQt5aN8rjpNECQoYn+6eh9M+lZTioL5EPUe2NxwMDPA9KKTaUG09RwaK9OHwogrL5d3cNFfNtj58lY/vZB6n61YvZ3kjgayEzRxtiWMAgv707RbW3s2uNRGmiS4MzIDIxPmZYjj0rTFiWluZpXWCYrgW0Zyx9/avMk0pM7IJtalcRQxrmVpgQOB1wagu54RdWm6N5JmdFjwxKjcf/wBdWLm4vZtV/su0RRbRxqbyV+uSOAKgawM0ESiUAQNI6yjrwCAcexIqYpdRyS6FC4K6nay3zOYbWGZmi2jHmnGMY7j/ABp+jwanqUE17aBIzp8XnKkQwSM4Kk9ziorWCCwQGWRrhU2RQqh+TjrIv945z8vWvTvh1ZwLol/NIpWK6kJ5TDEH1Hb6VUrJWIirq6OYh1htat4o9RlK36giJzhWmU9vYg4I9wPU1cjgspdPZJGuI1QrF5SPlJZOvKHopPOcccjtWf4u8Orpl3b2d1Kkcdwx/s+735AbqY37gHqD26VY01rpdSDT26Nd2ULLdWsbbvtad3jPd1HzY74IrB077DZS1fTbKC9FtcpcyOwIZAPkBx3QEZB9STWFDpuiQyc6hqgKLtxbQSRlxg8MBgZA7113i2ONxpt/aTw3FtOmFdHzu465PPrn06VU8UXMNzpGl6hEiwZhME6Zx84PUeuRzW1P4LJhyq+mxyOluIUcW94stkr7PLdCHXvnnnHUHPT6VeElhcS+ZaFiJmKuMdB1O09uePesjQb5IdcnidAhm3SwPIvzb1BGPoRg49qltdOurnzNUuZkV7suRGgwWGcH6AkVbWruSuxUu5pkuDM0aFgTjauVwW+XA+pOM1kXUrxgMyqxjOCGGSB3/Hita8XZIEC/I64JA6euP89qyLuX7O6wlVk/hH+0SeD+X861giGza0e1dLPEYV5Jjvcnj7388CrF1ZXKWh3M0mWwGkx/Pp+FTWk7w5JhWN8H90T+WfSut0XRtJ16aW4vOLq3ty8Y80KuQOevGRn0rK7c7dzRpcpxSP8AZ4LaKCLb5uVbByU9Sfas+7uQ6NK4KxkBUUcFsdAK0tRsYre7uJBPMVK7GLx4Bz1IK54rIk0+aZMrJG6oOBG4JA+hqo23MpPoZl5cNOXJwMDgL0H0rvNDJm0mF7hPMEYBEYwQ4cDHPoME49zXGR6fJOt4BDKpihJXcCuWJAHJHTmvTfD9u1m6LDBb3UEVsU2unRlGCAenXd9eKK9uVWCMbmczB3Lg5DHPTFFMQFUUMCCAAQaK74/CjI6CWa2sdMhe1kRtQMSkBvupkd/eud1LU7oxy+ascaeUAt2zYYtTvJvJrQqDCJZJgsKuwwwB6ex9Kkn8FXky3ovrV5p7dkllhhkDpEuMqpP97HJHpXnxheTb7nXzO1ivaagqWaxkPPJLlmnYE4PYGr2gyTQ+e95vDyQZVE6FS204HXnjkVzp1id5pZbeWFLWJhthWLGATzj2GMc81cvb2fVLG6czr5fnfu0hG5kQr91W754PpxQ4g3odNeW9p4fK6e7xiKWYSxRMwYtKoycY6MDjJ+mc11/gS+D6OYoxkrEZSzr95ic449B1ry64uISLUWsKyToxkjZ2OAQoy7HHcdh3HNereABaN4ci3s3zKWYdCHzyfrWU1axXmcb8Xi97ZrKZdiQASeU6hcE8c98+grhPD/jiSzWGDV4Zp1iIEd1H/rEHbcO+PXrX0Fd6XYJGBqGlQ3W47Y5HUMxz6g9Gryfx9D4eivFjs9FMepoP+PaMsPNTHVvcc9PSrptJckkRK71iXraOPxRFJa6beJ5EqPcwuRnbIB8wXpgsOoPHGetZC3UEmliP5mmQuJI+y4HT6561zei6rqlj4g0prKFLKFwHfy4+HXBLAnk9P511mtrZW/h6FAAL15DLMyDG5SBgMapw5WFOV0efak0sN19oich4mEkbe47f0rqJtQfWLSyn86zjKooEayKAvH3cDpj+ua5XU3SS3d8bSPk2g8kZqG1uZIkkWA+UWHz2+flk91PY+3eteXmijO7TNy7tLmQtJHGJcJkmFw44HTA55PeqKwt/Zv25G/fI/kIGXneQT+BAzinwQO1q2rSoBbx220LuxJI/TbjqAOpPpWrJHeHw/Asy22oSTuLoQNF8wTcEJB4ORu4OeAKm9tCLsoaffJPYQx+ZseOQCT5Scj0z2z/OtKPUzcTrFbW8yxyPtycc5PT0rLudP0+LWoEhnaMbv3sqOfLZAc4yf9nPJ7ir8F3DewyX1m3lqs7TPezoF+6OAvYLjA9TSqJbormktES3LbtNluY4g8YkLMIjgtzgDH1waxX0wSgSxG4mshKBOWjCyIDgDjoVJ7iuoD2lpcRhIEaGRzPaOG6hwMMVPcEk+uQBUdvIbW3SK9M5mkRlRFPz+Yp3AAdxng+mDUxvFBa4zS9ORjPFBezRGBcvbbMlgrc8Z6Y69xn0rsLNzp2g6jdmSI3EERUK4G4ycAbcDBHOQQK5uO6t7YHVZBvvrlFTynYufKVcsygchf51DplrJdPqOmW9w72brI8LEgv8oDdOwx+GKhxvqy4qxb3+Z8+MbucYxj8qKitiptYiilVKDAJyQMUV6kdkc5Qu71oxJZG8KzsxdEjOAkZwCWJHB78etamj3g8P3klzJfzTsj7GcI0nkbm2sWHBbpg+mRiobTRptL1k63JdnyJl8lIp4wRIXUnaTjAj7etaF/fKl7J9ltYjbrb/AGu8eaJfLWRwG8rJ9lzgc9OlcEm4SaR1KPMrmj4ubwmmjxanaeT5jgLm2UETY5LbeoGf/r1z1rPpr6E8rwxs0kYYW8Z+RiTgYYfdHqOTxWdqN3ZXC6et9o0VsLoEpHYSMmwn7obqCx6kdBVC9sbfTbGKOHfGkkuxwSCVU8/fGBz0x1pu0ibuJdudV+zahJBDd2kGR5l9P1hVuqxxL1OeAeOc57V1Xgi5l09NL8258qS8kLKrEkEA84H0ri9GtkuLy3s3t7W6uJbhonzHlEUjqSTxwMk9sVo6ldyatrMWo2M3l6PpsvlxmFvn+QY3gHsSMke9TKF1YcGtWz2Lx54o1XwwqX8aQT6csqpNCcbpNxwAp9eaxNVTTPHunx3eimF9StWKvBOu2VV/jhbvzzg+oqr8RtUt9Q8A6Zq+0vEmJTHtyHcLhQfbcQfwrhdEW7Szg1GOdotQhjV476IkkL0Abs3OeD71m1zLnb1uO/K7IuwXFnd6hLKuIngcxmRlKqW6bWB6HHG4cVQ1KZotaWK4gJmlYROsnBZSMKPTHIwa2NTvJZsXN6LdLgRrGXh+VZHHVzn14zn0ri9T1mMOElV5beJ96qGw0fOfkbt06Hg1UY3ZTfLG5jczXctuwJmVHCD/AG1//UabpdpNqN1CVikaISKHKcHk8Yzx269OK3PsVsmqalcZ85Zt4EiNlrbIyxeMfMTzgAHBPfFKk40yySN2NstvMWkSRv3rocfeT17ZH3fSuhzsrR3Oe12a0l7CzJIFK/Z5D8zLuBfO3JXglScgD3p+oGGe7tpAfIs/s8sTbpRujjJ+ZV/2iccnoPWsbUIVe0Yg7Emjea2ibJDpuyuD1HBOBzTHtrr7Da/aFgNsAJ4svlmyWxz65G3HbHvWShpcvyZcl3y6vJcW1rM0ccawsOCUZlO1RnO5iO/QYo1eeVNNsIYnk8+dTM8ZIy3O1VAHAJAY7vpVGz1K6uXgkiSG4TdsuTj95sfggjuCDjjmta8gtbrUf9IkKTnbbIHG1USNADlueccH0B9aq1txLVb7lW/iE+oW1xbIbMMfKUr864zwR3+8Dgjr1qEzGRbG12PFdQMQhlJKhs7gxHYdvfvU9vpcmrahqF9qhmitBuiNxAi/vdvCpGDgADH3hwAOavQTRXupy3EEKQ25RlMcTjC8fNJJIeWOCTwMdKJWSsNK5S1K2T+1bm8kuoTDb7Y5pCpLRfLnZHyAxPQD1yTwKm0u+t7GcQkQu+quqbDJueGI9QcfxZA5+gqC5ml1mRGtrFxZwkRWkTY8yQjgvk8ZwOSegxUslzFLLFHbWkTkkgERhRCyjOA/8RyCaVrqw+uhvuixuyIxZFOFJ7iiobV2e0hdzlmjUk4xziiu6OyOdmiuvw3+jtaX8YNrbS7Ito5d0xkY9QD+PNReNpbU2gXE7WKRxzSi3+UO2CFGegJXnjJArJk8jS4o4Z5GeDULp/MTbuI3EAnrwAO/fd7VsXek20V2llAZ7a3ZZlKGXcvCZGxG4yR8ueuTXnzfv3OtK0TKj1iwg0aztUjn3g+SqSvuZGb7zK3XAXj8/Wsu8sPt2kwRwWl49qt+fKlmlPzk8BQAPlPAPPb6UtlpbX2rQi4uYpUt4dyhEMYt2AAVCx4PHb1ya6zSYItKuSlw261jTLWlwu9ZTknhl9zkHvjinzKOxKi5GVdW8k1suh2BihuvKzeXBxtiDHJUH+Jz0HfA96h1bSzpmneVJN5UEEmzaZAqsSMbvXLdPTiurhv9CWOQabCIoHB8uKQBtjn72T1PTGfTiucfQ7rU9Q02zvHd1sR5yeVAAroxJAJP3cEgDPHWlzd9ENx00LZ1Aah8Mta0OTmeMG4tY93OMjIwewOMH3qnp9jd2FvCszXAtBabdwbK4PO0gcA5J568VM+m2msag6Q2s4klQJA3CiOMDa+4HhVA53dzVC+1Y29pDp9ixuWWYww+koXrIR2wBjHb8aVtLLqFurIL37LJYLCdDhmmkfzI7os3Py9OuMjqQfXNYlzpD6jc28S3FlCzIrMqyGVtzHjgDkdOnSpJJGuF063mKXtvHG/mRRo2+KJm4yRwTxx3GRU1plIis1h5W2FUthIpIZeerD7pJ4yPccGtVdEXUifS7M2EiXUD3Upd1JmVTHGVAwfnIyB3z7e9b08mkXEAb+xBLdod4trm4AR5CSCu9eNzHnb+R7VLdWpAt8X8sbNCRLBGm3dgbVjjB5OBnLdMVhxeGtOispFNsZ5GRmTaCygddzEHOOMDnJ69KjmV7s0sy5eMnk2UlvbWcF3EziNHieVUP/LRGLN8pBJ4x9KfqUWl3NlHDf2trIsKqWgglImRjwzFk6fMfu44pltYyztC9zLcT3lxEkBZuY42xnJIx820ADPNQPbXem6tLdJbXDzsmxI0hRU2nqCRnjvz65pddxWNC107RbRo7TQ5ZdPvmY5kurYyXLKOu3GRGM9yM/Sr9joCaXHOzXcN/Ivmfu0Xeykrj5igO3Jxu4JIArnY/FEU4upLXTRZxISbgr/rNvTAYfMTjjrj2pl5cQWVkZpILxbtRts52kLOsZ6HI5PPAB9KbUm7MNNxNdmuWuPM1CIwx7kWFFk2onHKxqR0J7Hp15qrZXTXUcmofZ1keW4C3EbOMCNcKEx15PJPsKqR32rs1miPcTpJKC6PIJg46HCtyp68da3k0eW2nku47qCIIjoEaLA56Fzj8T3yBVO0VqJa6ly91GOO1jh8oRu4a38+PjyQRuyB056EmsjVXjEVvqAnEBjwwhgPzOxHyg+hI5J7CqWqX10mnCCCNp5CwiMgBbcOp9gCefwrINhfR3J+zTRSsSDJ+8Hyf7xpxiuoSlqd9bu8ttFJKqrIyBmVegJHIHtRTLFSlhbIeqxKDk57Dv3orsWxzMrRazBqWtw2S6eJDYzDylYDG/o7Ejk5OSATgZ56VZ8Sx3Vx4ptS7W6M6hIYPO5ct3I9ccDHHBJqpJNY6Wk2qW8Sww+aY5XnAkLSgZJVeoBJ7097vTLeygumAmur1Xmkm1MebK79FCIv8Pbd0ABrhlpK6OlNW1J7+wupSLSEWC2twFAjLnN0AOm7OVYHPPQH1HFMj1JIYILa3nZjbx/OzREtLlsDb2bHqOKw9Lvb9pJbq8dXtZXKljy02CGUD+6vHB6HuK3NWvIFiuFWMPhFRY0fBSEgHCsvHXk46AYo9nrZiut0KZEgTL2flaa11Gt1JCCAjOPlO7OfvAcVr/2mLbzUVIjFCRHdOz4Z4XBO4k/exjPrXI2V7JDpUlpZ28U1k7+UsjsC5LHkkdcjGB3+laemaMLaKbUbcxebHLsmspQGD5PYH7pIOcn8qbppDTbLt9rDXqi20yO5S2ifzXZU+YqrAjJY5Kn061jTanbBI7qG2Z43jKTIedjOxbGe5JIPy8cYrTklgh117hnEkP2faLAyZKkHO0sOO+SxOc1Yht9G1Bba1urmS1+1SNc237wGNfLGcblH14H86z5orQuzkYF5a32izWNl5I8ySFXmMS7yykkrgjjHPQ9DXVWtnCls8MEcn26dfJuI5OVdsnao/u7l52gds96yYEnvWiSG6QJ++DSup+SPIIJHtycdK0v7ZtNQ1aW1iigkjdlMdwYyD5gX5pVIGQxBB+ncUpSurBBJamK2lamZ7xbZQkkVuyTSvKAGJP3QScglR0zWY2pXEway0xzDJcRmO4SRcZwOgx69eDgGpL7xXaTXslqrSPaTq3nEKGUsxGTtPBOQMk9O1Rz6ffarq3+gnaXiCtcxHETMOMKM5xjHHXj3rSKf2kS2vsmosMmlzJBbXckK3ipvlvLgvExTDKFwMgj3xTtcubqK9tnmjla1VWBLSBfPfHQY5P14qWV4NOkneVDdXsCKYrVUATfjh3PQY5JqgNbtdPcXT2atqE8e0m2+bc55Pyt2PtUK71HotzCsLy3u5rk3901uzMGVguSCpyAP0z64qR1gvYZAk4ExwiorEM7Z+9juTVezsrWGOS8upSrE7ljMRcliT8pXsMdKn07U71N8WkQR2Uihi92i/v3z/CC33fTC4rosr6Gd2bNnpo8N38V7qcU1tLI2+P7QAWAHTavXdSa5r6agzT2cUsqPJ87XJ/d57/KO564qpeW1v9sb+2NSF/etEgDplz0+4f8AaHc+tWB9nt5nhYLbxxpuYqpdhx0I7E1m0r3ZVmR6rqKW9pItz+8DFGjMA2IOM89vwrm7c21zdfK8iMzEsARhj/QVb1xZLt/IWORdh/dlgQG49O1UtG0i+v7+IWluS6EBgwzj3xWkIpRuRJtu1j0O2x9lixjGwdPpRT442iiSNxhkAUj3FFdMdjJ7jZIIZoTDLEjxE7ijKCueucUvkxcfu04UKPlHQdB9KKKyZSDyYv8AnmnTH3R0pyqqRmNFCoRgqBgEfSiikNjI4IYpRLHEiSBt4dVAO7GM59ccVNvbJO45OMnPXByPyNFFD3GR+WgV12LtfO8Y4bPXPrSSRRyhBIiuIwQgYZ2g9QPTNFFSviQ+jHx/uiTH8hI2krxkelSpdXEauqTyqH4cK5G76+tFFQtw+yUhYWa9LSAcFeIx0PUVJFBDboEhijjUEEBFAAP4UUVvLYzW4SW8MxJkhjcng7lBzTfsltmM/Z4sxHMZ2D5D6j0ooqehQ1bG0SXzVtYFk3btwjAOfXPrTxa2424giG0kj5BxnrRRVPYS3GtZ2r43W0LYORmMHB9akMMRR0MaFXOWUqMMff1ooqGWgSGKNSqRIqnqAoANItvCkwmSGNZV6OFAYfjRRTJJWYsxZiSScknvRRRWy2Mz/9k=
|
closed choice
|
grade2
|
natural science
|
biology
|
Classification
|
Identify mammals, birds, fish, reptiles, and amphibians
|
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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A common toad is an amphibian. It has moist skin and begins its life in water.
A catfish is a fish. It lives underwater. It has fins, not limbs.
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test
|
คางคกธรรมดา
|
ปลาตะเพียน
| null | 318
| null | null | 308
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
|
B
|
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 rough object feels scratchy when you touch it. All three objects are rough.
A stretchy object gets longer when you pull on it. The rock and the tree bark are not stretchy.
A bouncy object will bounce back from the floor if you drop it. The tree bark and the velcro are not bouncy.
The property that all three objects have in common is rough.
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test
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ยืดหยุ่น
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หยาบ
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เด้งดึ๋ง
| 319
| null | null | 309
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สารละลายใดมีความเข้มข้นของอนุภาคสีน้ำเงินสูงกว่า
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B
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีน้ำเงินแต่ละลูกแทนอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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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 blue particles represent the solute. To figure out which solution has a higher concentration of blue particles, look at both the number of blue particles and the volume of the solvent in each container.
Use the concentration formula to find the number of blue particles per milliliter.
Solution A has more blue particles per milliliter. So, Solution A has a higher concentration of blue particles.
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test
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ทางเลือก B
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สารละลาย เอ
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ไม่; ความเข้มข้นของทั้งสองเท่ากัน
| 320
| null | null | 310
|
ประเทศไหนถูกเน้น?
|
B
| null |
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|
closed choice
|
grade8
|
social science
|
geography
|
Oceania: geography
|
Identify and select countries of Oceania
| null |
This country is Tuvalu.
|
test
|
คิริบาส
|
ตูวาลู
|
ตองกา
| 321
|
หมู่เกาะมาร์แชลล์
| null | 311
|
เมืองหลวงของรัฐโอไฮโอคืออะไร
|
B
| 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
|
คลีฟแลนด์
|
โคลัมบัส
|
แฟรงก์ฟวร์ต
| 322
|
เจฟเฟอร์สันซิตี
| null | 312
|
เมืองใดในบรรดาเมืองเหล่านี้ที่ทำเครื่องหมายไว้บนแผนที่
|
B
| null |
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
|
closed choice
|
grade4
|
social science
|
geography
|
Cities
|
Cities of the Southeast
| null |
The city is Houston, Texas. Nashville, New Orleans, and Charlotte are marked with gray circles on the map below.
|
test
|
แนชวิลล์
|
ฮิวสตัน
|
ชาร์ลอตต์
| 323
|
นิวออร์ลีนส์
| null | 313
|
แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
|
B
|
วางแม่เหล็กสองอันตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดูดกันจะเข้าหากัน แม่เหล็กที่ผลักกันจะแยกออกจากกัน
|
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
|
closed choice
|
grade2
|
natural science
|
physics
|
Magnets
|
Identify magnets that attract or repel
|
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.
|
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.
|
test
|
ดึงดูด
|
ขับไล่
| null | 324
| null | null | 85
|
แม่เหล็กเหล่านี้จะดูดกันหรือผลักกัน?
|
B
|
แม่เหล็กสองอันถูกวางตามที่แสดงไว้
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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 | 325
| null | null | 39
|
เมืองหลวงของรัฐนอร์ทแคโรไลนาคืออะไร
|
C
| null |
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
|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Raleigh is the capital of North Carolina.
|
test
|
นักบุญปอล
|
ฟาร์โก
|
แรลีห์
| 326
|
ชาร์ลอตต์
| null | 314
|
ข้อความใดเป็นจริงเกี่ยวกับปริมาณน้ำฝนเฉลี่ยรายเดือนในไนโรบี
|
B
|
ใช้กราฟเพื่อตอบคำถามด้านล่าง
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closed choice
|
grade3
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natural science
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earth-science
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Weather and climate
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Use climate data to make predictions
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Scientists record climate data from places around the world. Precipitation, or rain and snow, is one type of climate data.
A bar graph can be used to show the average amount of precipitation each month. Months with taller bars have more precipitation on average.
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To describe the average precipitation trends in Nairobi, look at the graph.
Choice "Feb" is incorrect.
Choice "Apr" is incorrect.
Choice "Aug" is incorrect.
Choice "More precipitation falls in April than in August." is incorrect.
April has a higher average monthly precipitation than August.
Choice "Nairobi gets about the same amount of precipitation each month." is incorrect.
On average, less precipitation falls between June and October than between November and May.
Choice "February is the wettest month of the year." is incorrect.
The wettest month is the one with the highest average monthly precipitation. April, not February, has the highest average precipitation.
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test
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ไนโรบีมีปริมาณน้ำฝนใกล้เคียงกันในแต่ละเดือน
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ฝนตกมากกว่าในเดือนเมษายนเมื่อเทียบกับเดือนสิงหาคม
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กุมภาพันธ์เป็นเดือนที่ฝนตกมากที่สุดของปี
| 327
| null | null | 315
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สารละลายใดมีความเข้มข้นของอนุภาคสีม่วงมากกว่ากัน
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B
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีม่วงแต่ละลูกแสดงถึงอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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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 purple particles represent the solute. To figure out which solution has a higher concentration of purple particles, look at both the number of purple particles and the volume of the solvent in each container.
Use the concentration formula to find the number of purple particles per milliliter.
Solution A has more purple particles per milliliter. So, Solution A has a higher concentration of purple particles.
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test
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ทางเลือก B
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สารละลาย A
|
ไม่; ความเข้มข้นของทั้งสองเท่ากัน
| 328
| null | null | 316
|
เดือนไหนมีปริมาณน้ำฝนเฉลี่ยต่ำสุดในลอนดอน
|
A
|
ใช้กราฟเพื่อตอบคำถามด้านล่าง
|
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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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Use climate data to make predictions
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Scientists record climate data from places around the world. Precipitation, or rain and snow, is one type of climate data.
A bar graph can be used to show the average amount of precipitation each month. Months with taller bars have more precipitation on average.
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To describe the average precipitation trends in London, look at the graph.
Choice "Feb" is incorrect.
Choice "Jul" is incorrect.
Choice "Nov" is incorrect.
July has an average monthly precipitation of about 45 millimeters. This is lower than in any other month. So, July has the lowest average precipitation.
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test
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กรกฎาคม
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พฤศจิกายน
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กุมภาพันธ์
| 329
| null | null | 317
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ระบุคำถามที่การทดลองของแซคารีสามารถตอบได้ดีที่สุด
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A
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความและทำตามคำแนะนำด้านล่าง
Zachary ใส่ตะปูเหล็กขนาดสองนิ้วหนึ่งอันลงในหลอดทดลองหกหลอด เขาเติมน้ำลงในหลอดทดลองสามหลอดและน้ำส้มสายชูลงในอีกสามหลอด ในแต่ละหลอดทดลอง เขาเติมของเหลวให้มีปริมาตรเท่ากันเพื่อหุ้มตะปูให้มิด Zachary ตรวจสอบตะปูว่าเกิดสนิมหรือไม่ในเวลาเดียวกันทุกวัน เขาบันทึกจำนวนวันที่ตะปูแต่ละอันกลายเป็นสนิมทั้งหมด จากนั้น เขาเปรียบเทียบจำนวนวันที่ตะปูในน้ำเกิดสนิมกับจำนวนวันที่ตะปูในน้ำส้มสายชูเกิดสนิม
ภาพ: ตะปูเหล็กใหม่บนกองตะปูที่เกิดสนิม
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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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ตะปูเหล็กจะเกิดสนิมเร็วกว่าเมื่อแช่อยู่ในของเหลวปริมาณมากเมื่อเทียบกับปริมาณน้อยใช่หรือไม่
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| null | null | 318
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ประเทศไหนที่ถูกเน้น?
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C
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closed choice
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grade7
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social science
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geography
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Oceania: geography
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Identify and select countries of Oceania
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This country is the Marshall Islands.
Does the Marshall Islands have any territorial disputes?
The Marshall Islands claims to own Wake Island, which is a disputed territory. In other words, multiple countries or groups claim that the area rightfully belongs to them.
The United States claimed Wake Island in 1899 and has controlled it since then. But the Marshall Islands considers the island part of its territory. It says that its people have traveled to the island to gather food and resources for many years. Today, the island is mainly used by the U.S. Air Force.
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test
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คิริบาส
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นาอูรู
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หมู่เกาะมาร์แชลล์
| 331
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หมู่เกาะโซโลมอน
| null | 319
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รัฐใดในบรรดารัฐเหล่านี้อยู่ทางตะวันออกมากที่สุด
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C
| null |
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lJhvNj81d3yyQgYx9C2eual0pdNfQtVY9dDToqvBeRXDsih1YDOHXGR6irFQ01oy009UFFFFIYUUUUAFFFFABRRRQAUyWVIY2kkcIijJYngUy7uVtLWSdhkIuQo6sewHuTxVODS91wLu+cTT53Ko+5GfbPp/9fFNeYmCSXuoMzRObW1z8jlP3j++GGAM+oycdqnt9PjhkEskks8w6PK2cfQdF/AVbopDCsC6k82/nfOVVgin2A5/XNbWoX9tpNtbyXKu32iUQqVAIViCQTz045NURe6bHfTWTxxxm3hEskjqqooPYn16H8RXFjfehyJnNiJJrluZ9Fav2nTcRuDbNE6s4lDJtwuAe/v26d8Uv2nSvIabz7PylbYZN67Q3pn1rzPqz7nL7PzKukf8flz/ANc4/wCb1r1XtreFZZLiAgrIifdOQR82CPzqxXs4aPLSimd9JWgkFFFFbmhl63EogS54BjYBm9VPGPzIP51kPdGO0a3lCmNFLxlUO7fnqT06E56V1E0ccsLxygGNhhge4rG1HT0jtvNso5GIyG2ybgMdSQck/QV00qkeXkl30OepTlzc0fmVvsl6sKSNbEhwDhDkr9Rx/WkFvdMMraTYHqAv8yKiMsjQ/ZxcSrD3jPHHp6gVakv2k0sWrCVpTgM5xtYZ55+ntXW54hW2ZzKNB90VVYliCACMdGDD8wSKlghNzcxQDJDHL4PRR1/oPxqIMgbywQGxnb7VqWDW9lppv53Clx8zt0AzwKvEVHTp26sihTU6l+iDWZEVLe2XAJbdtHA2gf4kflTNN/5a/h/Wqtiv9r6m11eRDKxlPLVThBnglj3PbHb0zzasfJF1ci2dmgATaSSQTznBNcSnajKnbU7HC9VVL6Fe8/4+3/D+VQVPef8AH2/4fyqCvTo/w4+iPOq/HL1YUUUVoQQXHEtr/wBdh/I1dqnJhrq2T0Yv+QI/qKuV8dnrTxSXkv1NFsiB4ZPNaWGRUZgAwZdwOOncetJ9nlk5mnYe0Xyj/GrFFePzMq5X+ysv+ruZl9ckN/PNH2NG/wBZJLJnqGfg/gMCrFFHMwuxqIsahUUKo6ADAp1FFSIKKKKAIrgxi3kMoygXJH+e9LCHEEYlOZNo3H371HN+9uI4f4V/eP8Ah90fnz+FWKp6Kw+gVDcxtJDhMbgysM+xBqaiknZ3EipI9xGjXDsFVcZiHI29yT6/p/OrdIyh0KsMqwwR6ioLaT70DsC8ZwMnll7HFU9UPdFiiiioEFFQTXDRyrGkLSMyluCBgDHr9ab51z/z6H8ZBVcrHYs0VX826/59l/GX/wCtR5l3/wA+8X4zH/4mjlYWLFFV915/zxg/7+n/AOJo3Xn/ADyg/wC/h/8AiaOVhYsUVX3Xn/PGD/v6f/iaPMux/wAu8R+kp/8AiaOVhYsUVX825/59V/CUf4Unn3H/AD6H8JFo5WFgh/4/bn/gP8qs1UtGeS4uneModyrtJB6KD2+tW6J7g9woooqRBRRRQAUUUUAFFFFAFZCEu3Ep/eN/qyehX0Hv6+vX6War3fSH/rsv86sVUtkxsKKKKkQVDdKTAWHOw79p6NjnBqaq1/8A8eE3+7VR+JDW5YRg6K46MMjNLRRUiCiiigAooooAqXhSF4puEcuFL/7PUg+2KkeOO5L+cf8ARoRucg9W6gcenX8qLoB4TDgl5MhQMfXPPGKrxAXdxBaxyB44CryMOjMMEt+OcD8fSvWy2gpyVSavbReb/wAluy4rS5o21hbxz/aUy25QIw38Ax2+v9T6mpry3N1avCJGj3cFl6471PWHqGqPbW/nCRzAkoLOqjLjd90frzxX0tWdKjG0tE/1BXbLN5JFPdx27ESIoO5QMgN/tfh2/wDrVHFb/ZJXmteGbG6Mn5WA7Z6inWiMlpErfe281NXymIx9SWIdWDsJu2iJob2ORxG6tHIeiuOv0PQ1M8Ucn30VvTI6Vl3u77HJtAzjqT933/DrWspyoJIJx1FfQ5bjJYqDc1qg8wR54eEk8xO8cpz+TdR+OaZDEIUwAoJ5IUYA7AD2AwKkqs0GJvkBLuwZDuI5HJX05AOPf68djjGn7yRopSn7rZO4cMskRAkTlc9D7H2q/a3cd1GCrAPgF0zypPYiqEciyxh0OVPQ0R3EVrehpGA80KnXleTg/Qk1niKakudGmHqNPlZrUUUVwHaFFFFABRRRQAVS1C/awiMv2WSVAPvIVwD0AOTn8gajl1eJWIhieYD+JcBfwJ61nSSQzXHnXFtczHdlVeUbV9gBxj/JrL6xRTtKSM5VIrS4aRHd3uoi7vHmkUIXQMhWJWPTaD6DPPv1PU9FWQ+uiMoDZyfM20YZeuPr7U/+2T/z5yf99L/jSeJo/wAyBVYLqalISAMk4ArM/tk/8+cn/fS/41j6nc/2jBcztGVWNCiqxzjHU/n/ACFRPF0oq6dxSrQS0dze1a2XWo7aFXRreORjLg9cxuhAPqCw/WskaFqITzGnhe6kUGdgzLvPmBiAcZX5VCg9RipIJXthiE7F9AOPyqb7fdf89f8Ax0f4V5s8VGbu0cU5xm7tFF/Dl9JBPGz2+JFuAuZXf/WbMAkjJxtPPfg+wt3uiXE2pNeRshHmh1j894sjy9h+ZRkH8+Kf9vuv+ev/AI6P8KPt9z/z1/8AHRUe3p9mT+7JmZtH0mGKMRIyhQy5ZlAzk4JOeMnrWpXOysZ8+aS2Rg5qFNQ1CLUHU3JdAAypIoww6HoB0OP8mvQwFZ1p+yW/Q6KVeMVZ7HSyzRwqDK6oGYKMnqT0A96juruG0TdIeT91ByW+grn55p7sAXEu9VbcqqNoB9aYqlpcKrSTP75ZvxNe3HBtazdkOWLW0Fdli5vHv3Mc0qW9twWX7xI7fU+w4GO/fQh1HTbWBIYpdsaLgYRiB+OKig0YMN125J7JGSAPx6n9Kmi0e2juJHKK8RwUjZeEPOfb/CsqjpXtG9jSCqWu9xwbTNXOMxXBQcg9gaJtItJP9WnkNnkxADI9MdKvKqr91QPoKinure2x50yIT0BPJ/CsVKSfumrimveK02kW0kSJGDEUJwy8k565z16CsS7kjjk/s5Z45YYX3jeDu3c5U4IB5J6fTtWhc6vLLlbVfLX++65Y/Qdvx/Ks51M0geaR5GByCx4/LpXZRoVHZz2OWrWpq6juT/apvs4gQRwxdxCCC349v881Z0wACQAYAxwPxqjV/Tf+Wv4f1revTjCjLlX9XMKNSU6q5n/Vivef8fb/AIfyqCp7z/j7f8P5VBXRR/hx9EY1fjl6sKKKK0IIeTqEOBnEb7vbOMfyq5VSL/kIv/1yH8zVuviM5lfGS+X5Gq2QUUUV5YBRRRQAUUUUAFFFFAFezPmRGY/ekJJ9uwH4CrFVoQDe3DKMAbVOO5xkn8iPyqzVT3G9woooqRBUNzEXj3RgeahDIfcds+/T8amopp2dwRW865f7luFB6NI3T6gf4/lSOl66MolhXII3BDke/WrVFPmtsh3KMUPkakqqcxmJioJyQcrn/H86vVXb/kIx/wDXJv5rVinN3sDCiiioEFFFFABRRRQAUUUUAV7f/XXf/XUf+gLViq9v/rrv/rqP/QFqxVS3GwoooqRBRRRQAUUUUAFFFFAFe76Q/wDXZf51Yqvd9If+uy/zqxVP4UPoFFFFSIKbJGssbRuMqwwRTqKAK+6S3+/uli/v/wAS/X1/CrAIIyDkGiqrqbNGkQ5gXLNGew/2T/T+VV8XqPctUUUVIgooooAgktzLPuL/ACFNpX1GckZ9Dxn6VZ01d0clwesrnHso4A/Qn8aguJDFbu643AcZ9e1aEEKwQrEucDue56k/nX0GSRlOTnLaKsvmVfQh1FmSwlKkhjhQR6kgf1qARoECBF2DouOBTr8k3Vsjcxnc2P8AaGMZ/M0VjndXmrKHZfmJ7BRRRXiiIrklbWUjrsOPritGFdkMaf3VA/SsxWDIL6VcwRk+Wg5ZmztB9Pp9e1TfbZ428yZIxDnBCkkqPXPf6Yr6XLVDBx/fOznayKsaFIkZuLhEAysbB3Pp6D6n+X4UtWNMH+h7sctI5J9fmIH6AV62Im4wsupth4c0teg06XErSNE7RsxyoH3VOB2HXp/+qkt7KQTyNcLEUZNhA5D855BHbn161forh9pK3LfQ7eSN+a2oUUyWWOFC8jBVHc1VOpR/8s4ZpPcLt/8AQsUlFy2Q3JLdl2is839wfu2yKP8Abk5/QVUv57i5+ziAz27iQbwvQp3Oen/6zweKv2M+xHtYdzXlnigXdLIqA9Nxxmsa41IagGSEMLYHBYjHm/8A2P8AP6daWqWcY8ucM28Nt2nLebnPBOf51OBgAYx9K87M6kqFqa3fU5qmIbVohRRRXgnKV7vgQv8A3ZV49c8f1qxVe4/19sD90yH89pI/z9KsVT2Q3sRyzJCBuJyfuqBkn6Cq7RONLmjYYZkkOPTOTj8M1Ivz6g7DkRxhfoSckflipZgTDIB1KkfpTvayHsLGweNWHRgCKdUVqc2kJHQxr/Ko7i+igOwZklzjy05b/OKIwlKXLFXYraks0ohiMhBOMDA7knAqhJq6RpHiPezruwGAwM4qbdLcsjNH5cSncAT8x9Mjt608W8IlMnlJvPO7HNe/g8lc6alW0d9vIXNFaMjMtxdDMZMEeQPmTDkeoz09OlL9lUj5pJGbcCWY5Jx0H0qeivdw+AoYde5HXv1Ic30I5WkAVYY98jsFUdsn1re0zTvsKs7yF5pAu/nIBHpxnGaybaRIr+3klIEaliSeg+U810isrqGUhlIyCDkEVhjZy5uXod2EguXm6i1hXeqXf2zbCFWKKXDD+JgOo5HereqX0luEhtyPNcZLHnYvr9fT6GscDHcknkknJJ9zU4bD8/vS2HiK/J7sdyW6urm8aRXkeOBjxECOmO5Az1z3qFUCkkZyepJzTqK9GFKEF7qOGdSU3qwooorQgKv6b/y1/D+tUKv6b/y1/D+tc+L/AIL/AK6m+G/ior3n/H2/4fyqCp7z/j7f8P5VBWlH+HH0RnV+OXqwooqOaTyoHkxnapOKtuyuyAtR5k00/Yny1+i9f1z+VWqjgjEMEcYOdqgZ9fepK/PMTWdetKo+rNQooorAAooooAKKKKACiiigCvb/AOvu/wDrqP8A0BasVXt/9fd/9dR/6AtWKqW42FFFFSIKKKKACiiigCu3/IRj/wCuTfzWrFV2/wCQjH/1yb+a1YqpbIbCiiipEFFFFABRRRQAUUUUAV7f/XXf/XUf+gLViqUYuDc3XlPEF80feUk/cX3qXbef89IP+/Z/+KrSS8ymixRVfbef89IP+/Z/+Ko23n/PSD/v2f8A4qp5V3FYsUVX23n/AD0g/wC/Z/8AiqNt5/z0g/79n/4qjlXcLFiiq+28/wCekH/fs/8AxVG28/56Qf8Afs//ABVHKu4WLFFV/tDp8skLl+3ljIb6en40faiOXt5kX+8QDj8iTRysLMZe+az26RBMmTOWPoM07N7/AHbf/vpv8KSR1mmtvLYNyX3Kc/KBg/qRVqm3ZJWHeyK2b3+7b/8AfTf4UZvf7tv/AN9N/hVmilzeQrlbN7/dt/8Avpv8KM3v923/AO+m/wAKs0Uc3kFytm9/u2//AH03+FMmS9lgkjK2+HUr95u4+lXKKFK3QLkdvJ5sCP3I5+vepKrWJAt/LJ+dCQw7g5P8+tWaJKzYPcKKKKkRFMvmtFB/z1cA/wC6OT+gx+NalZbnZdWsnYSbT/wIEfzIrUr6vJFH6u2t7j6FC9Gy7glP3WDR/QnkfyP6UVLqQzp8zA4Ma+YD7rz/AEqEHIB9a83O6XLXU/5l+QPYWiiivGEQrbRqwPzFVJKoWyqk9wKdOnmQSR/3lI/SpKKuVSUneTuO7LNvMJLOKZiAGjDEntxmtDT0ZLGMMCCctg+5J/rVLSbFTZxSSsXXJMaHoBk4z61r19bUrqrFWO6jScdX1Co55VggeVvuopJxUlVZb+3RmTLSMOCEUt+GelZJN7G7aW5nvMoX7RdTLn1LfKvsP85NQHUoj/q4p5B6qmB+uKlvTbSWc4ismhkK5WQIgwRyM89MgZqnau8lrE8gw7IC3GOcVONx9XDRShFJPuefVVtb3LC6lBn96Hg95VwPz6U7+0bLtdRN7KwJ/SoqK4457US96CuZXRHNJLeFcARwKwYbgd7Y/l/P6VJRRXlYnE1MRPnqA2FFFFc4itffLCsg+9G6lfTJOOfzNWCQoJPAHJqtqBC2TEkABlJJ/wB4Uy7vLc2koSeIll2jDjjPGa0UXJIpK6JbIH7JGx+843t9TyanYZUj1FQpc2yqqrcRHAwPnFOa5hUcSKx7KpyT9AKTTbvYTvcrxTGPT4FQZl2iML/tDg5+mDToYRFEinDMufmx3PWobcCS6nmKMhDbQjY44GTx68flVuvscowipUvaveWvyJqPWwUUUV65mFFFFACMqupVlDA9QRTjcXa2otI5ESHJyQDvxnOM5pKKidOM/iRUKkofCxFVVGFGM8n3paKKvYkKKKKACiiigAq/pv8Ay1/D+tUKv6b/AMtfw/rXPi/4L/rqb4b+Kivef8fb/h/KoKnvP+Pt/wAP5VBWlH+HH0RnV+OXqwo6jBoorQgbYEmwgJOTsHWrFUII5TPPGlw0cakFUCqevJPI6Zz+tT+RN/z9yf8AfC/4V+e4qj7KtKDezNixRVfyJv8An7k/74X/AAo8ib/n7k/74X/CsOVdwt5liiq/kTf8/cn/AHwv+FHkTf8AP3J/3wv+FHKu4W8yxRVGBbmXzM3Z+WQqPkXtU3k3H/P2f+/a03G2lwt5liiq/k3H/P2f+/a0eTcf8/Z/79rS5V3C3mFv/r7v/rqP/QFqxVRbWZGdhdtlzuPyDrgD+lP8m4/5+z/37Wm0n1G7dyxRVfybj/n7P/ftaPJuP+fs/wDftaXKu4reZYoqkFuTdPF9qOFRWz5Y7kj+lS+Tcf8AP2f+/a03FLqFvMsUVX8m4/5+z/37Wjybj/n7P/ftaXKu4W8wb/kIx/8AXFv5rViqcaSJqK+ZKZP3Rx8oGOR6Vcpy6AwoooqBBRRRQAUUUUAFFFFAFe3/ANdd/wDXUf8AoC1Yqvb/AOuu/wDrqP8A0BasVUtxsKKKKkQUUUUAFFFFABRRRQBTuYEizdxrh48uwXjeMcg/hVwEEZByKCARgjINV7QlVeE/8sn2j6dR+hA/Crvdeg90WKKKKgQUUUUAFFFFAENxAZAHiYJOv3XIz+B9qhhNzLHu+0ICCQwMXII7dauVXjG6+mZfuhVU47tyf0GPzq09Ck9A8u6/5+I/+/X/ANejy7r/AJ+I/wDv1/8AXqxRS5mK5TdbhZLfzJY2XzkyBGQevrmtus2aPzYWTOCRwfQ9jUtvqdtJarLJNGr4w67uQ3cY69a+jyStH2coPdO490O1Jv8ARDF3lYJj1B6/pmo6qNfRz3JmdZlVRtjUwtnHc9O/8hT/ALbD6S/9+X/wrz81r+3rWhstAaexYoqs1/Aqlm8wKBkkxOAP0pft9r/z2X8K8zkl2FZliqxgbU5GjSKZ4I8qzx4Hz44wT6ZP44pJL+IITHudu3yED8TjgVoWcL21sqwXTBT8xKhSGJ6kZB616uV4SVSbqNbdy6aineRoxXK21pELopFJt/1YHYegGaqO0l188xZQekYYgKPfHU0IhXLO2+RuWfGMmmT3MduBvJLH7qKMs30FfRQoxprnma1K7lpEXyMKRHLNHkY+SQioN8OmQYmuWKdED4z9AAMmq1zeXhjDJsgUuq9NzYLAfQdfemyWaSRuCzeY2MyE5bg5H/6q4K+bUKX8JXf4GTba1ZK7y3TAyjZEDkR9z7t/h/On1X8m4/5+z/37Wjybj/n7P/fta+er1p1589SV2S/UsUVX8m4/5+z/AN+1o8m4/wCfs/8Aftaw5V3FbzLFFV/JuP8An7P/AH7Wjybj/n7P/ftaOVdwt5liiooZWcvG+N8ZwSOh9DUtJqwivc/M8EX96TJHsOf54qcqp6qD+FVbiMy30KiR48RuSUPPVfWn/ZW/5+p/zX/CraVlqV0JfJjP/LNP++RQI44wWSNQcfwgAmqtzHNBbs6Xc2RjqEPf/doFwbe+W3mnZ/MQFNyjrk8cD/OKFFtaO4WY22CySPcMT5x4YEEbR1Ax/WrNQXDKl0JVbO1dsqjkgHkHA56/zqCxmLTzRBy8YwyFjyAex7/nX2eW4ulUowjFJPaxEot6l6iiivUMwooooAKKKKACiiigAooooAKKKKACr+m/8tfw/rVCr+m/8tfw/rXPi/4L/rqb4b+Kivef8fb/AIfyqCp7z/j7f8P5VBWlH+HH0RnV+OXqwooorQgiU/6eoHaI7vzGP61bqnanzbqeXaQq4jU+uM5/U4/CrlfC5tNTxc2vT7ka7IKKKK84AooooArWf/Lf/rs1WarWf/Lf/rs1WaqfxDe4UUUVIgooooAKKKKAK6f8hGX/AK5J/NqsVXT/AJCMv/XJP5tViqluNhRRRUiK5/5CK/8AXE/zFWKilto5nDsXDAYBRyvH4Uz7HH/z0n/7/P8A41ejSHoWKKr/AGOP/npP/wB/n/xqCO2VruZDLPtUKQPObvn3oSi+oWRfoqv9jj/56T/9/n/xo+xx/wDPSf8A7/P/AI0rR7hoWKKr/Y4/+ek//f5/8aPscf8Az0n/AO/z/wCNFo9w0LFFV/scf/PSf/v8/wDjR9jj/wCek/8A3+f/ABotHuGgW/8Arrv/AK6j/wBAWrFVhYxKWIecFjk/vm5PT19qX7HH/wA9J/8Av8/+NN8r6g7Fiiq/2OP/AJ6T/wDf5/8AGls2Z7G3ZiSzRqST3OKTStdBYnoooqRBRRRQAUUUUAFVh+7vz2WVM/Vhgfy/lVmqt26xSW8sjBUVzlieBlSBVR3sNFqiq/2+z/5+of8AvsUfb7T/AJ+Yf++xRyS7BZliiq/261/57x/nR9utf+e8f50ckuwWZYoqv9utf+e8f505bqB42kWVCi/eOelHLLsFmR/vZ5ZFExiVDt2qo3HjOcmrEcaxIEUcD1OSfeordSzSTsCpkxhT1Cjpn36n8anok+gPsFFFFSIKq2KqbZG2jdlhnHP3jVqq1h/x5r/vN/6EapfCx9CzRRRUiK9//wAeUvuMfmasVWv/APjyk/D+YrW06BZZWZxkIOh9a0jFyskUleyKe0noDVR7BzcLLDPNBg52R8KT6kVqprcxto742SjTpGULKJsvtY4Vym3G3kH72cHpSjxDbfZrl3/dyQG4+Vw+wiJmB+YKR0XOBkjPQ11U6bpvmhOzKSiupQZbp+ZLl19o1Cj+p/WhIwmTlmY9WY5Jrb/tGzkujaFyXLGPmNtpYDJXdjaTjtnPFZt1EIbl0X7o5FGKqVpL35toJKy0ZRvP9Qv/AF1j/wDQ1qxVa9ZVhQEgEzRgZ7neKs1xv4UR0CiiipEFFFFABRRRQBUnDpOrW/Mz/eQ/dZR3Pp1xn3H4P+2RKjmXMbIpZlYc4HUj1H0otfneaY9WkKjPUBeMfTIJ/GqutzwxWDI+wySArGGOOfX2xmtox5pKFi0ruxO0iC/3l1CJCdzZ4GSMZpTeg/cgmdezKowfzIrPgigUKxvA0nBxCgYLx24P51NJC0yMifaDuBHmSSbB+Q/qK9LDYKlU+JSk/JWX3sTSRJNPNcwFEtzgn7xkXseen0pj2JuLsXU0jRuMBVjbgfjjrzRb6ZDCY2ZnkaP7gZjtX6DNXa+gw2V4el73Lr5u5DnbSJRFkTd7ykfkgYIJJ3e5Hc57n/69TWruzSK1t5KKQE6c/lViiu+FKMPh0Icm9wooorQQUUUUAFFFFABRRRQAUUUUAFFFFABV/Tf+Wv4f1qhV/Tf+Wv4f1rnxf8F/11N8N/FRXvP+Pt/w/lUFT3n/AB9v+H8qgrSj/Dj6Izq/HL1YUUUVoQR2f7pfs7ffUsw/2gTnP681aqnc5WFpV+/GC6n6DpVtW3KG9Rmvis3wf1etzLaWv+ZonfUWiiivJGFFFFAFa0/5b/8AXZqs1WtP+W//AF2arNVP4hvcKKKKkQUUUUAFFFFAFdP+QjL/ANck/m1WKrp/yEZf+uSfzarFVLcbCiiipEFFFFABVaL/AI/rn/dT+tWarRf8f1z/ALqf1qlsxrqWaKKKkQUUUUAFFFFABRRRQAVVsXT+z7b5l/1S9/arVUrK1t2sLcmCIkxqSSg54q1bldxrYt+Yn99fzo8xP76/nUf2S2/594v++BR9ktv+feL/AL4FL3Q0JPMT++v50eYn99fzqP7Jbf8APvF/3wKPslt/z7xf98Cj3Q0JPMT++v50eYn99fzqP7Jbf8+8X/fAo+yW3/PvF/3wKPdDQk8xP76/nUcwSaIp5ig5BBz0IOQaPslt/wA+8X/fAo+yW3/PvF/3wKa5VqGgsEwmQngMp2sAc4NS1TuII41UwjypGYKCnyjPuB1/yO9XKUkt0D8goooqRBVS6jWS5t15BLZYjuF5x+eP1q3UU8bOEZPvxtuA9eCMfkTVRdmNbktFMjkWVNy59CD1B9DT6QgooopAFVrD/jzX/eb/ANCNWarWH/Hmv+83/oRql8LH0LNFFFSIrX//AB5Sfh/MVrabMscrIxxvAwT61k3/APx5Sfh/MVZrSMnG0kUnazLaaJMttHYm8U6dG6lYvK+fapyEL7sbRgD7ucDrTbrw99psGtftW3c1027y8/67f2z23/jjtUIlkAwJGA9jR50v/PV/++jW/wBYj2HeHYuDSWS6V2uV+zJcNdCPy8NvIOctnplien41Xu5RNcu6/d6ComkdhhnYj3NN6DJrOrV51ZIUpJqyM/UvmktFA+YTI59huA/mRWhVJo3ujJLGVwSnlluhCtuJ+h/pUubz0g/M/wCFS1dJdge1ixRVJJ7phISLdQj7SSx/z3qMX1y2QkSO2eAARuHqCeMe9L2cg5WaNFUY7i8aXyniijfGRliQR7Gps3npB+ZpODQrFiiqzNdqpZvs4AGScmqIvpbop5UwXe6qhjAI5ySTuGexGKcablqhqLZedhDdKEOTKfnjHX/e/wAf85ZqECPEJuRMnyxsDjkkDH8qsQwrCpwWZmOWZjkk1BORPcxoOVibc+emccD685rqwVOVXEwjD7/IV7akoGBgUUUV96YhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFX9N/5a/h/WqFX9N/5a/h/WufF/wAF/wBdTfDfxUV7z/j7f8P5VBU95/x9v+H8qgrSj/Dj6Izq/HL1YUUUVoQMmj82F4ycblIzUltKZraKUjBdQSKSod/2QlsEwHk4/g9T9K8TOsHOvTU6au4/kXB9C5RRRXx5QUUUUAVrThrhTwwlJx7HpVmo5Yt5Dq2yRfutj9D6iiOXeSrDbIv3lz+o9RVPXUb11JKKKKkQUUUUAFFFFAFdP+QjL/1yT+bVYqun/IRl/wCuSfzarFVLcbCiiipEFFFFABVaL/j+uf8AdT+tWarRf8f1z/up/WqWzGupZoooqRBRRRQAUUUUAFFFFABVew/5B9t/1yX+VWKrWBzYQf7gql8LH0LNFFFSIKKKKACiiigAooooAbIiyRlGGVIqO3dmDo5y0bbC397gHP5Gpqr2/wDrrr/rqP8A0BapbMa2LFFFFSIKKKKAK058iVbjoh+WT6dj+B/Q+1TpJHKu6N1ceqnNOIyMHpVaBVe6mmAAAxGMd8df1OPwq90PdFmiiioEIxIUkDJxwKhsgBZQ4OcqCfqeT+tPmlEMe4gknhVHVj6UltEYbdEb73Vsep5P61X2R9CWiio5pRDHuxljwqjqx7CklcRFqGfsTgDLEqAPUkjFOSdvMEcsXls33TuyD60yO1con2id5cAZXgAn8AMirEkayoVcZHscEfQ9qq6SsVpsOoqv5Eyf6u4O0dFdd35nrTW8+D99JL5kYHzqEA2j1Hfj0zS5ezFYnkljhUNIwUE4GarwxLdRrPNlt/zBSTgL2GO/496ch+0XCzKD5SoVBYY3EkcgenFWafwrzDYKKKbJIsUTSN91QSagRAlmokkeRjIGYsFI4GfbvRcAXDrbgBlBDS+gA5A/E4/CmmSW4CRGKSInmQ54A9Aff/HpVmONIk2ouBWjbWr3K2Kr2km5THNhUBMeeoPoT/dp63kYdIZj5c7fwHv7j2qzWfJdW7amIppUQxfcVu7Edfy4H4043no1sC1KupOGvkglDyIWXYi8devPfp396nltEAuYYkxtiRowD0ILHj8aqzuZr5hkRzCRcI/KjGcFuOnTH+9WgJvLvGd1Y5iVSY0ZxkE5HA967a14QpqPa/zuXqkRfbJlKxKVlMiExPjnt17d/wBKsxxiJcAkknJY9SfWq9pIr3NyiZChgQpUjGfYj8fxq3X0+X4ejGPt6cbc34eRhN62CiiivSICiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKv6b/y1/D+tUKv6b/y1/D+tc+L/gv+upvhv4qK95/x9v8Ah/KoKnvP+Pt/w/lUFaUf4cfRGdX45erCiiitCApGGVIwDkdD3paKAM17qXTtMEcm/wAxSAH+8MZ7H/GriDUCN3mWzBgMYU4H68028jWSNN4yokXI9Qfl/rU9rA1vEY2k3jcSvGMD0r47NcPTw0+WHXXXz/yt+JupXVyZd2xd+N2OcdM0tFFeKSFRywrKAclXX7rjqKkopp2AijlO/wAqUBZO2OjD1H+Hb9alpkkayptYe4I6g+opiSMriKbG4/dYdH/+v7f5DtfVDJqKKKkQUUUUAV0/5CMv/XJP5tViq6f8hGX/AK5J/NqsVUtxsKKKKkQUUUUAFVov+P65/wB1P61ZqtF/x/XP+6n9apbMa6lmiiipEFFFFABRRRQAUUUUAFVtP/5B8H+4Ks1W0/8A5B8H+4KpfC/67j6FmiiipEFFFFABRRRQAUUUUAFV7f8A111/11H/AKAtWKrwcXF0v+2G/NR/hVLZjRYoooqRBRRRQAVXKvbuzIu+JjuZR1U9yPX6VYopp2C41HWRA6EFT0Ip1V4vlvJ0X7pVXI9Cc5/kKdJcIkJkXEgyF+UjqTj+tNx1sh21K006JqS7kdikZ2hV3Hnqf0A/E1Mt4MDfDKjkZVCvLfTHFPgjZDI74DSNuIByBwBjP4VNVNraw20VGa5mYKgaDaCWLAEMeMD3HX0PSpIo5DKZpwu/G1QpyFH+J/wqeip5tLIVwoooqRBTJU8yJ4843KRn60+imBDbPvgUEYZPlYehFTVRlLySGazUkj7zZ+WTHb3Pv+tTfbYOxY4+8ApJX6jtVOL3RTRYqu3+kThRzFEct6M3Yfh1+uKQTzSk+TCAnZ5CV/TGf5VLBEYYghbcckkgY5Jyf50W5fUWxJRRRUCCq17AJ7Zl8sOwwQOhOPQ+tWarz3sVs4WXeoIzv2EqPqe1XDmUk47jV76GfDCokhkErTQSAx/OPmB67T+R+lPjlksVlghtwVUgplsDngD8/wCVMV45L+J44WEpy0m05QrjG4Hoc8dPxqWzP2geb/DvL+7Ej+QBx+FfSUKP1nDQpyW8vuS3Kk7asltLY28b733ySOXZvU1Yoor6KMVGKjHZHO3d3YUUUVQBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFX9N/5a/h/WqFX9N/5a/h/WufF/wAF/wBdTfDfxUV7z/j7f8P5VBU95/x9v+H8qgrSj/Dj6Izq/HL1YUUUVoQFFFFACMoZSrAEEYIPeoleWGaNDJ5kbnaFI+Ycdc96mqJyYplnwSoUqwHUDjn9K8/M8PGrh5Pl5pJaFQeti3RSKwZQykEEZBHelr4QsKKKKACmuiyIVYZBp1FAEKO0biOU5z9x/wC97H3/AJ1NTXRXQqwyp6io0donEUpyDwj+vsff+dVuPcmooqKWdImCtuLEZAVSxx+FJJvYRA0bvqMmyZ48QpnaFOeW9Qak+zzf8/k3/fKf/E02JlkvpXQhk8pBkdM5Y/1FWquTadimyv8AZ5v+fyb/AL5T/wCJo+zzf8/k3/fKf/E1YoqeZiuV/s83/P5N/wB8p/8AE0fZ5v8An8m/75T/AOJqxRRzMLlf7PN/z+Tf98p/8TVeGCU3dz/pc2RtGcJzx/u+9aFVoP8Aj8uvqv8A6DVKTsxp7i/Z5f8An8m/75T/AOJo+zy/8/k3/fKf/E1YoqeZiuV/s8v/AD+Tf98p/wDE0fZ5f+fyb/vlP/iasUUczC5X+zy/8/k3/fKf/E0fZ5f+fyb/AL5T/wCJqxRRzMLlf7PL/wA/k3/fKf8AxNRTpPG0IW8m+eTacqnTBP8Ad9qu1VvIxK9qjFgDL/CxB+43cVUZa6/kNMd9nl/5/Jv++U/+Jpsdm8UaxpdzBVGAMJ/8TTvscf8Afn/7/v8A40fY4/78/wD3/f8Axo5l3/BBcX7PL/z9zf8AfKf/ABNH2eX/AJ/Jv++U/wDiaT7HH/fn/wC/7/41DdQCCDzI5JgwZcZmY/xDsTQmm7fogJ/s8v8Az9zf98p/8TR9nl/5/Jv++U/+Jqeip5mK5B9nl/5/Jv8AvlP/AImj7PL/AM/c3/fKf/E1PRRzMLkH2eX/AJ/Jv++U/wDiaPs8v/P5N/3yn/xNT0UczC5B9nl/5/Jv++U/+JqO1VkuboNIznK8tjPT2Aq3VIQLJf3G5pAcIflkZexHY+1VF3TuNPcu0VX+xx/35/8Av+/+NH2OP+/P/wB/3/xqbR7i0LFFV/scf9+f/v8Av/jR9jj/AL8//f8Af/Gi0e4aFiiq/wBjj/vz/wDf9/8AGmRKEuiInkMajD73LDd2Ayfrn6/kWT2CyG6jGnkmTeVkI2DDY35/h9+9TNZ2zMCYEyMY49KdY6dDfPcX1wZykbMFEbuSAODgL64zx7Vdsk0i+keK3S9LISG8xZ0AI7EtgZ56V0xpNxWtjRR0SuUXu7eKQpJPGjDkhmxTft9p/wA/MP8A32K6CLS7OEsViOWxks7MT+ZqT7Dbf88h+Zo+rf1/SH7I5v7faf8APzF/32KUXtof+XmH/vsV0f2G2/55D8zQbG2IwYQfxNH1Z/1/wweyOfE8TfdlQ/RhTt6f3l/OtltJ09j81pEfqtVbvRLIRNJFaxAqMkbAc0pYZpXE6VlczpLiGFd0kqqO2T1qAyLdcE7Ic8huC/tjsPr1/nILK1ByLaHP/XMUptrVRkwQgepQVinFbEaDxJGBgOv50odD0Zfzqo4tQSkVsjyZwMRfLn3OMU6HT7dI8SQwu5JJbywOpocUlqFkWty+o/OjcPUfnUP2K0/59Yf+/Yo+xWn/AD6w/wDfsVPui0J6Kg+w2n/PrB/37FH2G0/59YP+/YotHuGhPRVf7Da/88E/Kj7Da/8APBPyo93uGhX/ALNeO43wzBYwxdUZcgMevccc1JbMGiI2qrKzKwUYGQefz6/jVd5NPFukkcAd3XKxqDk+xx05qHSyYbu7tmV0+YSIH6kEAH69BX02TVK3M4zvy+nX1HNNq7NSiiivozAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKv6b/AMtfw/rVCr+m/wDLX8P61z4v+C/66m+G/ior3n/H2/4fyqCp7z/j7f8AD+VQVpR/hx9EZ1fjl6sKKKK0ICiiigAooooAiif7M5icYiZvkbsCf4T/AE/L626ryRiWJ426MCDiltpGYOj43RttyO/AOf1r5LOcAqMvb09nv6/8E0TuT0UUV4IwooooAKa6LIhRwCp6g06igCBWaBhHIxZCcI5659D/AEPf69Uf5L6I9nRlIHqOR/X86nZVdSrAFSMEHvVORXjubWMksnmEqxPI+VuD/j+fvpHUpalwKF+6AMnPFLRRWZIUUUUAFFFFABVaD/j8uvqv/oNWarQf8fl19V/9BqlsxrqWaKKKkQUUUUAFFFFABVe4/wBfaf8AXU/+gNViq8/N3ar/ALTN/wCOkf1qo7jRYoooqRBVa/8A+PRv95P/AEIVZqtf/wDHo3+8n/oQqofEhrcs0UUVIgooooAKKKKACq/3dRH+3F/6Cf8A7KrFV5P+P6D/AHH/APZaqI0WKKKKkQUUUUAFU7m3t0G4W0JkkcKCYweT3Pr61cqk85N7uWCV0iBXcoBBY4zjnt0/E1cL30HE3tESOC0MCcBDwPas670q7lSQGN2iN+0zxoYyZEKYBw+VPzYOD6Z64qGO/lifeltcA/7o/wAas/29c/8APpL/AN8D/GuqFRctpGl01aRWOhT+TcEWzNILOFLcyuhZHEkrEAjABAZenHYdKfPol40btbRrDdSXN0fPDAFUdJAhz1xuKHH44qVPEFzIXAtJcocHKrx3/ve9O/ty6/59JP8Avlf/AIqq54C5YFRdEcWrD7FdgF4z5TG3IyA3OwAIw+YA5OTweNoqSPTLxbqynNggmQRKx+QxxqDzt53oQCeBkHgetT/27dD/AJdJP++R/wDFU1vEM6AF7aVQSBny88np0NHPAOWBSg0G/SwmTFwt2bfy5JC8QWdtyk42jJJAPL9N3fJrX020+wafd5jmiV2LCOUx8fKBwIxtXJ7D696rf2/N/wA8Jf8Avy1U77VLi8CR7bhIjneVhIOPalzx6DSithxu0JKxK0rDj5Rx+J6UgtjK++52OcfKmMqv59T701bpEQKtvOFUYA8o8ChLqSdA0EB2no8h2j/E1y2a20I16FlVVFCqAFHAApar+Xd9ftEWfTyjj/0Kjbef89YD/wBsz/8AFVNl3FbzLFFQxTMXaKUKJFAPyngg5wf0NTUmrCCiiikAUySaOEKZZFQMdoLHGT6U+oLpisX+o86M8OoGTj6d/pVRV3YEVzY2M0cvkxQluVyOzVWtbZRKsryMTGABJk4diCG69R0/IU2FLQzYeFovMOIkIK5AH+Tjp+taEkKSBAeiMGAHTI6V9ZlmClH9653Xbz8/Qc5W0JKKKK90xCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACr+m/8ALX8P61Qq/pv/AC1/D+tc+L/gv+upvhv4qK95/wAfb/h/KoKnvP8Aj7f8P5VBWlH+HH0RnV+OXqwooorQgKKKKACiiigAqANLBNKVhMiyEMCpAI4A5z9KnqKZZmAMMgQgHgrkH0rmxWGp4inyVNvIcXZjvtgGN8MynuNm7H4irCOroGRgynkEHg1nLFfMyM1yqj+JQgOfxqYwujM0Mpj3HJXAKk+uP/r14NfIrx5qF79nb9P1Lui5RVOO7ETtFcyKGyNrbcAg/wD1/wClXK8GtQnRm4TVmhhRRRWIBUVzG0sOEx5ikMmemR/nFS1FcyNFAWXAbIUEjOMkD+tON7qw1uLFKJQcBlZThlbqDUlNjjWJNq/Uk9SfU06h2voIKKKKQBRRRQAVWg/4/Lr6r/6DVmq0H/H5dfVf/QapbMa6lmiiipEFFFFABRRRQAVWm/4/bb/gX8qs1Wm/4/bb/gX8qqO/3jRZoooqRBUVzEZ4GjBAJwQT6g5/pUtFNOzuBWa7MSnzYZAV5YquVA9c+n61ZzkZFHWq/wBihH3A0fpscgD8OlP3WPQsUVVMMsLK8DNIejLJIcH39vwpWuJoQPMt3fn70XI/LrRy32C3Ys0VX+0SJzNAUQdXVtwH9f8AP40faHk/1MDsD0dvlH68/pRysLMsVXb/AJCMY/6ZN/NaPNuF+Z7cbR12Pk/Ueo/X2piyxzahGY3DYibOD05XrTUWhpFuiiioJCiiigCC6dhCUjJEr/KuOv1/DrUyqqKFUAKBgAVXtsyySTk5DHanptB6j6/4VZqnpoN9goooqRFe25luWHQy4/JVH8wasVXsubct/ed2/wDHjViqluN7hUF6CbOUr95RvH1HI/lU9Iyh1KnoRg0k7O4luCkMoYdCMilqCzYtZxZ6qu0/UcH+VT0NWdgY2SNZYnjbO1gQcGokleORYZgPm4WQdG9sdj/h+FT1HNEJoyucHqrehHQ00+jGiSio4pd5KONsi9V/qPapKTVhEclvDMQZYo3I6FlBqP7DaH/l1h/74FWKKak11HdlcE2pAJzCeAT/AAex9v5VYoIBBBGQeoqik8iM0cEfmxL91i2APUZ71rSo1K8uWmrsNy3LKsSgtkknAA5JPoKqRxTkAy3EgOThVI4Ge57mljSV7h55htONqoGyFHc/jU9fT5blMKcOeuryfR9CJStoiCO1jjnafLNIRt3O2cD2qeiivbhCMFyxVkQ23uFFFFUAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVf03/lr+H9aoVf03/lr+H9a58X/Bf9dTfDfxUV7z/j7f8P5VBU95/wAfb/h/KoK0o/w4+iM6vxy9WFFFFaEBRRRQAUUUUAFFFFADZGKIWCFyP4V6mnUUUAV4kuBPKJWR4GOV9R7Yx0p4b7JjkmAnBBOdnuPaljh8p5CGO1zu2nse+PrROhlt5IxjLIVGfcVyYnCQxFJwmvTyKUtS1RUNrI80CMIJy3QgRk8jg8jjtVgQ3LfdtJj9QB/M18L9Xq3tyv7jZU5PZDarzfPdwxt/q8F/qwIwP5n8KuizvW/5ddv+9Iv9Cap3cU3ni0kESH5XJVySOcjHA54qvq9WC5pKyH7OS1aJ6KKK5zMKKKKACiiigAqtB/x+XX1X/wBBqzVaD/j8uvqv/oNUtmNdSzRRRUiCiiigAooooAKrTf8AH7bf8C/lVmq03/H7bf8AAv5VUd/vGizRRRUiCiiigAooooAKKKKACiiigAqKS3ilO5k+b+8Dg/mKlopptbAV7Ek2iZJOCwyTnoTViqFnaW0lsGe3iZizZJQEn5jU/wBhtP8An2h/74FXJR5mU7XLFFV/sNp/z7Q/98Cj7Daf8+0P/fAqfd7i0Cx/48YR12rt/LirFV7EBbUKAAFZhgdBhjwParFE/iYPcKRmCqWPQDNLUN42yynYdRGx/Skld2EhLJdtlAD12An64qemouyNUHRQBTqG7u4PcKKKKQFe1+Xzo/7kpx9D839asVX/ANVfH+7Mv/jw/wDrfyqxVS3uNhRRRUiIbiNnTdHxKnKH+n0PSnxSrKm5foQeoPoafVd/3N0svRJBsb6/wn+n5VS1Vh76FiimSyxwoXkcKoxkntmoDdGb5bcHH/PVl+XHt61rQw1WvLlpq4hbqQlkgRsFz82OoXv+fT8acAFAAAAHAApkMEcC4jUDPJPdj6n1qSvtcvwSwlLl3b3ZEnfYKKKK7yQooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACr+m/8ALX8P61Qq/pv/AC1/D+tc+L/gv+upvhv4qK95/wAfb/h/KoKnvP8Aj7f8P5VBWlH+HH0RnV+OXqwooorQgKKKKACiiigAooooAKKKKACiiigC7pd2LeZoJGxHIQYyegY5yPx4/H61uVypz8pAB2sGwe+DnFdLbzpcwLNHna3Y9Qe4NeTjKXLPmXU9LC1OaPK+hLUGLa+i5EcyAkcjOCOo9jU9c5ekjV7iSMmN1KjcnBPyg5Pr1xzWFKk6kuVG1Soqcbs0ZdIXrbytGf7rfMv+I/OqMtvcwf6yBiv96P5h+XX9Ke2r3eF2xxAr97qd/wD8T+v+OtbXkN3GGikUkgErnlfYiuXEZdHeUbehko0qvwmCrq4yrA/Q06tueyt7k5liBb++OGH4jmqEulTR8wSiQf3ZOD+Y/wAK8url846wdzKeGkvh1KdFDpNEcSW0yn2QsPzXNN3N/wA8Z/8Avy/+FcjoVVpyv7jD2cuw6q0H/H5dfVf/AEGp9zf88Z/+/L/4VBCJFurhjBcBWK4Pkvzx9KapVLP3X9w1CXYs0VLYWyXN6fPt2aNYzjzYyBnI9RWn/Zll/wA+sf5V1UsBKcFJu3yNoYdyV7mFPcCAJlHcu20BQOuM/wBKj+1t/wA+lx+S/wCNdA2lWDLhrWMj6Vm3NrJaOQ2WhJwkmf0Pv79/rSrYKVKPMtRToOCvuUftbf8APpcfkv8AjR9rb/n0uPyX/GrNFcV12MLorfa2/wCfS4/Jf8aYHknu4W+zyoqbsl8dx9auUU+ZLZBcKKKKgQUUUUAFFFFABRRRQAUUUUAFFFORGkYKikk9hQBUseLbYeGV2DD05J/qKs1KNKuFuy/yASIF5boRk/yJ/Kp/7Mn9U/OtpUpt3sW4S7FOkZgqlmIAAySe1Xf7Mn9U/OoJ9KuZZYo8ptDb259Og/P+VJUZt7AoS7FO2UnzJSCokbIXpx2P1PWp6uf2ZP6p+dI2m3AGQFPsDQ6c3rYTjLsVKr3vNqVH8bKn5sBVkqVJDAgjqDVa+/49v+2if+hCoj8SEtyxRRRUiCiiigCvL897AnTYGkz+mP1P5VYqu3Gox47xNn8CuP5mrFVLZDYUUUVIgpk0YmgeMnAZSM+lPqC7fbAUBIaT5FI4wT3zV04SnNRjuwRUCm9fMi7VQbCVPEn/ANarlIqqihVACgYAHalr7/C4WGGpqECJSuwooorpJCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACr+m/8ALX8P61Qq/pv/AC1/D+tc+L/gv+upvhv4qK95/wAfb/h/KoKnvP8Aj7f8P5VBWlH+HH0RnV+OXqwooorQgKKKKACiiigAooooAKKKKACiiigAq7pNz5M5tmGRM5ZWHY7en5LVKmvI8OJ422vFllJGR0I/rWNenz02jWjPkmmdXWBqkPk6gXzkTjf9CoAP9K3lO5QfUZrJ1tebZ8cBmXP1H/1q8vDS5aqPRxEb02ZtLGqG8tmcDAlXn054/XFJSEBhgjIr2Jx5ouPc8uEuWSZ1VFVdNmaewid2LOAVYnuQcE/pVqvBas7Hsp3VwooopDCiiigAooooAKRlV0KOoZWGCCMgilooAxLuze0JZAzwdc9Sn19R7/n61Xro65+eIW95LCowgwyD0U9vzBryMbhYwXtIHFXoqPvRGUUUV5hyhRRRQAUUUUAFFFFABRRRQAUUUUAFaGlKC8jY5AAFZ9WLO5+zS5IJUjBxWlKSjNNlQaUrsZFfzQeGRclvMm85lUyEn/lqQCfYD9BUsGq3X9r/AGCfyG2uytKilQcRq4wCTg/Nzye1OWLREu9yWtokjo+8iAAkHGc8d+an8vSPJWH7PbeUrblTyRtB9QMda7+ZWWprrZamTba1f3MKTQxRNLLDbyMAC2A6ux2oXGeg4BBxk84xSDWLiW6H2Z0aaVIlTEbEMcSFsKzKFxs7kfjxWu0ekPH5bW9s0eFG0wgjC9BjHbJx6ZoePSJECPb2zINoCmEEcZx27ZOPrS5l/MiUn/MY669qEthJdxm3CxWIunUoTuIZgQCG4B29ece9WU1i7OrJCSjW0ss0SMIwDmMHPO7J5Uj7oHv66AGlKkiLDbhZFKuBEMMCSSDxyMk/mapy3ekw3DzfZ4DMH38W/wA7MM/Nux15PPvWlNOb0a0KSl/MP1FcToTjcUBbHrWZff8AHm/4H9RUP9qTajM3lgQAfdEgy23twDRLDPLE0ZuSVYYOUGfwqo5TiasvaRWl+5nNpSLnmJ5hj3rvxnbnnHrVSEXUsYLXIVxw6+WPlPcVEYbmO6WdPLlc5DFjtwuBwMA9xmmyWM0xy9wF+fzMKnfj39gKpZLieblt89CU49y55Nz/AM/Q/wC/Yo8m5/5+h/37FQT2ssyj/TJlYHgqcD9MVIbmaNkWSJdpODKG+UfUdR/nmsq+VYqjHmaTXW3QE77DXjnhmjuHkMqjKsFj5we/HuBUv26AdTIPrEw/pViopbiOHaHY5booBJP4CvOV5tK135Be4wX1r3uI1/3mx/Oni6t2PE8R+jinJIkybkYMp9KDDE3WND9VFJ2Ts0GgyW4WNFKjeWYKoUjk1TMzzasiNE6KsJYbx/FkDjt0/nVr7DAJ0mVApXsowCfU/mfzptyNlxby9iTGfx5H6gfnXflkoRxcL9w0toSUUUV9yYhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAFqwYJcF2hWZVQlkYZBH9PrTtQjiieEQsGiaPcrAYJBY9fcdPwqoFZjhQSfYVBZz/a7NLgL8r5we3BI/pU8mvMPnVuUmoooqhBRRRQAUUUUAFX9N/5a/h/WqFX9N/5a/h/WufF/wX/XU3w38VFe8/4+3/D+VQVPef8AH2/4fyqCtKP8OPojOr8cvVhRRRWhAUUUUAFFFFABRRRQAUUUUAFFRt5nnpjOznPTH+en61JSTuDQUdaKKYF3T9RFpGtvMP3I+7IP4R6H29//ANdazrDeWrLuV4pFxlTn8Qa5yp7S+NgzFgWgPLqOqn1H9R/k+fiMJ9uH3HbQxP2ZjryxksvmyZIP756r9f8AH/JqKwb1HGRnuPWuoISaIjhkdfzBrlZrWS1uxGUxtbhmH315xg+vcijDYiUvdkFehGPvI0NKuBb3PkHOyduOfutgn9cfnW7XJyJFLuSZiqeW5Huw+6Pf6d639Mu1urRAWzNGqrKD2bFYYuCU20bYabcEmXaKKK5TpCiiigAooooAKKKKACs/UrNpds8QzIgwy/3l/wARWhRUTgpxcZbMUoqSszm1YMOD7H2oZgqlj0Aya27iwt7k7nTbJ/z0Thv/AK/41STSZDLieRHhHPyjBb2NeTPLpqS5XdHFLDST02FttLSWBZLhpNzqDtVtuz8uv4086NHg7bicHsSQf6VpUV6aw9JK3Kjr9nC1rHOskkMhimXbIBnjoR6j2pK27y1W6hKkfOOUbuDWEjFkBIw3Rh6HuPzrx8XhvYyvHZnFWpcjuth1FFFcZgFFFFABRRSO6xoWdgqjqSeBQBFdSSRQF4wuQRkt0AzyarxXdwVMbWzmVTgscKh9wcmnFjduDtIgXnDDG8/T0qavpcvyeNSjzV1Z3+dvMTlbQqJb3AuJZ2nCtJgYRc4AHTJqYfaU5Eiy+zjH6j/CpaK9d5ZhHHlcF/XmTzsrzXN00TLFausnY71x+f8A9ao7S5uo483MUhXOARgsv1x1H4VcpGUOhVhlWGCPUVh/Y2G5HBJ6/f8AfYftOliZWV1DKQVIyCO4qKa5jt3RZNwD5wwGQMevpUAtQqiNZZRFjBj3ZGPr1H50LaqkwcMdq8qnZSRgn/PvXlQyCrze/JWv07dx80SKLYLjEuyOQE7I14GD3H97NXKrPbnBSIRiNh8yMOAfUAdKsKMKASSQOp717+DpzpRdKUUktmuvmTNp6i0UUV2EhQQCMHkUUUAV44riOMRi4UIvAxH82PqSf5VJHAkbFhkuerMSTUlFc1LCUKLcoRSY3JsicGKTz41JPR1H8Q/xH/1qso6yIHQhlIyCKjqFj9lYyqfkZhvTtycZHvXlZvlntU69Ldb+f/BKi+jLlQ3UZkt22jLqQ6j1IOcVNRXykJOElJbooro6yRq68qwBFOqCPENxJb5HOXQex6j8D/MVPX6Fhq8a9KNSPUzaswooorcQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAKqlmCqCSeAB3rR+z22nqGux5s55EIPC/U0lkFtLR75gC+dkIPr3NZ7MzuXYksTkk96zd5u3QvSKv1JdR1y5h064aLZCgjOFjQD6VkeENXuYdMktkkGyKU/IygjB5/nmovEMvl6WU/56OF/r/SsrwrNtvrmHPDru/I//AF67IUIPDSdjgniJLFxV+n5/0jvVks7/AOSVFtpz0dPuE+47VSuLeS1mMUq4YfkfcVFWlC39oWLwPzPAu6Ju5XuK4n7mq2PQ+PTqZtFFFamYUUUUAFX9N/5a/h/WqFX9N/5a/h/WufF/wX/XU3w38VFe8/4+3/D+VQVPef8AH2/4fyqCtKP8OPojOr8cvVhRRRWhAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBHNKIlBwWyQMDr71JSMquAGUHByMipLS3a5YRtdJHKf4Gj6+6nPP0rOdRU9ZbFwg56R3NDQ8hLhAfkDjA9Djmrt7aLewCMsUKtuVgM4P+Sap6Pb3dm1xBMgMe8usxblsgDGMe39K1a8apO9RyierCPuKLOUQkr82MgkHHqDipYZ5baQyQsATwysOGHv/AI1Je2slpPIxUmF3LK46Dceh9OT/ACqCvXg41qeup5klKlPTQ6K0ulu7dZVGD0Zc/dPcVPXLo8sTFoZXjJ4O3HP4GtvS5pJ7IPK4dg7LnGDgHHNebXw7pa9D0KNdVNOpdooormNwooooAKKKKACiiigAooooAKKKKACsXUYDDdtMFxFLjJHZ+nP14/X8dqmyRpNE0ci7kYYIrKvSVWDgyKkFONmc9RT5oJLWXypDkEZR/wC8P8aZXztSnKnJxlueZKLi7MKZLKkMbSSOEReSxOAKfWZqkrmSC1RgRcZXbjsOpJ9Mf59LoUXWqKmuoJXZBPdHULyOO2iZ0jYZlDFRtOMg+uf6VfW2hQghBkHIyc4NOiiSGMRxrhRT6+4wmBp4aHKlciU76IKKKK7SAooooAKKKKACiiigAooooAKKKKACiiigAooooAKguhuRIu8jqB+eT+gNT1Xu96KJkZQyZwG6ZIwDx39u+a58Xzewnyb2Y47l6iobUTC3Tz23SdTwB+HFTV+eyVnY0MjULeY6xZTREBT8rnPpz/ImtGku4zJbnb99DvX6io7adLm2jnTO11zg9R7V9bkNaMqLh1TFO7SZLRRRXumYUUUUAFFFFABRRRQAUUUUAFFFFABSrt3DcCVzzjrikooA1pdJSNpXDsYUYNjPzGMjO7OPwrGlmigXfLIqL6scVZN1OQQZDgxiM/7o6D9KhqKakvidyptP4dCvqPifS0tLWGKZ5fLQlljQ/ePucCsObxWBxBZufd2x+grqdR0yxuLGznNpDypRmCAHI9SKw5fDlk+dhkjPs2R+tdVCWHUdUzixEcXf3Wv69TNtHuvE96tvM0dvFEpkZlUnao68Z5PQDp1p9/pbeHZINRs7nz4nYxsJY9pVsZwQCcgjPPtSTRz+GLmK9t5VlDZRldOCCOQeeQfwpJ7658TzQ2hWG1gTLhYlJGfU5JJPbrXV73MpR/h9f63OHRJqon7VvT9PIfF4pIwJoEPuj4/Q1r6T4r06K+iklkeFQcMWXIwfpms+HwpaJzLNLIfbCitvRdB01b+ICziZVyzGQb+B9a567wvK7JnZh4YxSV5L5/8AAGpe2d1M4tbiORQxwFbnH0rTvbWG2A2bslEYZkBPIyeMVSfZ5jmNAqliQAMAVNLeTTAiRlOVCkhFBwOgyB7CuSSba5djui7J825BRRRVCCr+m/8ALX8P61Qq/pv/AC1/D+tc+L/gv+upvhv4qK95/wAfb/h/KoKnvP8Aj7f8P5VBWlH+HH0RnV+OXqwooorQgKKKKACiiigAooooAKKKKACiiigAooooAKQ54KnaykMp9CKWik0mrME7O6NS21gM4S5jCFjgOvK/j6VoPcxRyxRM48yUkIo5zgZNc2QCMHkU2JBbzLNAqpKvRsdfUH1BrgqYJbwO2ni3tM6eeFLiB4XztcYOOo965qVWt7lraVh5i8jjG4eoH+elbdtqsE7LG+YpW4Ct0J9j3ovdMjvJPNDsjlChwAQw7fiDyDXPRqyoSs0dFWnGtG6ZiVNb3c1mW8naysclG6Z9RVdC23DjDjhh6EcEfnTq9WUY1I2eqPMjKVOV1udDZXP2u1WbbtJJBGehBI/pViuVDPCTJFI8bD5vlYgE+46H8a6Gwu/tlokxjeNjwyOuCD/hXk16DpPyZ6dGsqi8yzRRRXObhRRRQAUUUUAFFFFABRRRQAUUUUAZmsRnbDOBkRkqx9Ae/wCYFZ9dDIgkjZG+6wIP41gS21xaLiWMtGvHmryD7kdR/L3ry8fh5SaqRV+5yYim2+ZDSMjB6VhWsSw6/LCu4pFDiMOc7RkZA9ua3FZXUMpBB7g1kX4Nvrlnc/wygwt9T0/p+VTlNRQxST6nKtmjSooor7cwCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKa6LIjIwyGGDTqKNwIobxMxwSt+/+6RjqfX6HGat1QvEYw+ZG22SLLAj6EEfrV1CGjVh0IBFfEZpgVhai5fhZrdNXQ6qMEa200tuowufMX6MTkfgf51eqo4zqBP8AdiH6k/4VeSzlHFqK2d7g9mS0UVE8TOzbnG0/dAXkfnX2cm0tEZpJ7izTxwKGkJC5xnBP8qeCGUEEEHkEd6jigSEsVLfN1yajhCxTPGj5G/8A1ePugjOc/XtUuTVr9RqKd7FmiiirJCiiigAooooAKKKKACiiigAooooA0LCRJonsZm2rIcxsf4W/+vVOaGSCVo5FKsvUVHWhHfRTxrDfozheFlX7y/41m04u62LTUlZnMeJIfN0d2HWNlf8Ap/WqHhaLMk0391Ao/H/9VddfaTDd2FxHb3sLh42AVztbOOOKyvCWmBtFW4kuYIllcn5m+bA46fga64V4/V5Lz/r8jhqYeTxUJeT/AA/4cugEnA5NaZH9m2LKeLq4GCO6J/8AXpBcWdiM2wM8/aVxgL9BWfJI8sheRizHkk1x6z9Du0h6jaKKK1ICiiigAq/pv/LX8P61Qq/pv/LX8P61z4v+C/66m+G/ior3n/H2/wCH8qgqe8/4+3/D+VQVpR/hx9EZ1fjl6sKKKK0ICiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAQjcMcj0IOCPeug0+drmxjkfl+VY+pBwT+lc9I/lxu+M7QTW1oTLJotrKpz5i+YeMYJOSPwJIrz8day7nbg73fYy7qJre9ljc8u7SKfUEk/pnFR1uapbNcWn7td0kbB1Hr2I/ImufgmW4iDqCB6HqK2wtbnhyvdGWJpcsrrZjn6D5dwDAlf7wB5H4it221ezu51gjkIlK5Ksu0g+nPU/TPSsSm7FD71G1+oZeCPxp4jD+11T1ChX9no1odXRWHb608dxFb3Kb/ADGCiReDknAyPqR09elbleTODg+WR6UJqaugoooqSgooooAKKKKACiiigAooooAKKKKAKsunWkzl3gXcerKSpP5Vk6ppkcMCuJ2IEi+WjAE5zzz9M/410FYOqTGa/KfwwjH/AAI8n9MfrV0aEalWN1tqYV+WMHJoqUUUV7x5QUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAEZGDUIZrXaC26DIXB6pngc9xnFTUyZPMhdOPmUjnpXLi8LTxNNwmvTyHF2ZZqnCTJNLPn5XIVR7Lnn8TmoQ9/Ba7cJIw4ByWY+nYD8amtYmgtY4mbcyjBPvXj5Rl1ShVdSqraaFyskTUUUhOATnH1r6IzFqNItkjNuJDAcEdOSf605RKoAnj2MVDgeoI/xyKSNy8YZkZCf4WxmoTjO0kU1KN0xysrKGUgg9waWqksYtFM0OQAfmjz8rfQdjVumn0YmuqCiiiqEFFFFABRRRQAUUUUAFFFFABRRRQAqqzsFUFmPQAZqOG2+xxLBtK7exGOvP9as2knk3KvuVcA8uuQeDwR6HpS3jxPPuhAClRkDOAcc4zzilzO/L0Hyq3N1IKKKKYgooooAKKKKACr+m/wDLX8P61Qq/pv8Ay1/D+tc+L/gv+upvhv4qK95/x9v+H8qgqe8/4+3/AA/lUFaUf4cfRGdX45erCiiitCAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAEZVdSrAEHqDTrG8l0252JCGtZOoTqp7n0/xwKSis6lONRWZdOo4O6OkhuIrmLfBIGHqOx9x2rlQ4hAjl4cEhuOhHXPpz/OrEUkkEolhO1+/ow9DWzaz2l7IZPLQXITa6sPmx/UVw8ssK20rpnZeOJSTdmjEoqa7sxY3HlrnyXGY8nOPVf6//qqGu+nUVSKkjinBwlysQj5kcY3owZSRnBFa2m6rJdzvBPCInUfK27iTryB+XFZVIVDdexyPY1lXw8aq8zSjXdN+R1VFZumXzS5t5mzKoyrH+Mf4j/PetKvInBwlys9SMlJcyCiiipKCiiigAooooAKKKKACiiigArlQ5lZ5T1kdm/M11EhKxOR1AJFcrDxCn+6K7sCvebOPGP3Uh9FFFemeeFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVHPG0sLIrbSwxmpKKTV1YE7O5Pf38NxFajkTKfmLDGMjGPxOD+XtUFRyIDuJiWTKEAMcYbGAfwyePf2FPHAGetY0YezvDobVZ89pdRskayptbOM54qOZpIpEkBJj+66gdM9CPx7VPUatFcIcbXUHBBHQitWu25kn32JAcjIopkTI8SNGQUI+XHpT6oQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVf03/AJa/h/WqFX9N/wCWv4f1rnxf8F/11N8N/FRXvf8Aj7f8P5VBXSavpUIn8wFhu5wO1Zv9nxf3n/Mf4VjTxdOMEn0NKmGm5tozaK0v7Pi/vP8AmP8ACj+z4v7z/mP8K0+uUiPqlQzaK0v7Pi/vP+Y/wo/s+L+8/wCY/wAKPrlIPqlQzaK0v7Pi/vP+Y/wo/s+L+8/5j/Cj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP8AmP8ACj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP+Y/wo+uUg+qVDNorS/s+L+8/5j/Cj+z4v7z/AJj/AAo+uUg+qVDNorS/s+L+8/5j/Cj+z4v7z/mP8KPrlIPqlQzaK0v7Pi/vP+Y/wo/s+L+8/wCY/wAKPrlIPqlQzaK0v7Pi/vP+Y/wo/s+L+8/5j/Cj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP8AmP8ACj65SD6pUM2jzDC6TA4MbA59B3/TNaX9nxf3n/Mf4Uf2fD/ef8x/hUyxVKSaZUcNVi00N1O/guIWtoT5hJUmRSCq4Oevc/Ss+tL+zoR/E/5j/Cj+z4v7z/mP8Kzo1qNKNk2XVpVaju0ZtFaX9nxf3n/Mf4Uf2fF/ef8AMf4Vt9cpGX1SoZuWUho22up3KfQ10NndpeQ7lG1xw6E8qf8ACqH9nxf3n/Mf4Uq2Eccqyo8iyL0YEZ+nTpXLiKlKqrrc6KFOrTdnsa1FU90v/PZ/yX/CjdL/AM9n/Jf8K4jsLlFU90v/AD2f8l/wo3S/89n/ACX/AAoAuUVT3S/89n/Jf8KN0v8Az2f8l/woAuUVT3S/89n/ACX/AAo3S/8APZ/yX/CgC5RVPdL/AM9n/Jf8KN0v/PZ/yX/CgCe5GbWYZxlG59OK5iL/AFSdvlFbk8b3ELxPNJtcYOAo4/KoP7Pi/vP+Y/wrrwtaFO/McuJpSqW5TNorS/s+L+8/5j/Cj+z4v7z/AJj/AArs+uUjl+qVDNorS/s+L+8/5j/Cj+z4v7z/AJj/AAo+uUg+qVDNorS/s+L+8/5j/Cj+z4v7z/mP8KPrlIPqlQzaK0v7Pi/vP+Y/wo/s+L+8/wCY/wAKPrlIPqlQzaK0v7Pi/vP+Y/wo/s+L+8/5j/Cj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP8AmP8ACj65SD6pUM2itL+z4v7z/mP8KP7Pi/vP+Y/wo+uUg+qVDNorS/s+L+8/5j/Cj+z4v7z/AJj/AAo+uUg+qVDNorS/s+L+8/5j/CkbTomUgSSKT3BGR+lL65SH9UqGazKgyzAD3NPENy33bSc/VMfzrSgsYrZt0Zbf/ebDH8yKmkEsigfaZU5zldo/pWE8c2/dRtHBq3vMoLpV8y5IhT/ZZyT+OBj+dNbTb5OsUbYGcpJ/iBV4RTjpe3H/AI4f/ZamDSgf69z74X/CsvrdVdTX6tT7GM1rdxqWe1kCjqQVb9Ac/pUKyI/3WB+lb+6X/ns/5L/hUc8IuY9kzF1zkAqvB9RxxWkcdJfErmcsHF/CzGorRXTolUDfIcdyRn+VL/Z8X95/zH+FdH1ykYfVKhm0Vpf2fF/ef8x/hR/Z8X95/wAx/hT+uUhfVKhm0gUAkgAE9T61p/2fF/ef8x/hR/Z8X95/zH+FH1ykP6rUMOIm3unhYYjkO6I9s45H9atVpf2dCf4n/Mf4VDJo8Ej7xLMjdyjAZ/Sp+uU0tB/VajepTorRXTogoG+Q4HUkc/pS/wBnxf3n/Mf4VX1ykL6pUM2itL+z4v7z/mP8KP7Pi/vP+Y/wo+uUhfVKhm0Vpf2fF/ef8x/hR/Z8X95/zH+FH1ykH1SoZtFaX9nxf3n/ADH+FH9nxf3n/Mf4UfXKQfVKhm0Vpf2fF/ef8x/hR/Z8X95/zH+FH1ykH1SoZtFaX9nxf3n/ADH+FH9nxf3n/Mf4UfXKQfVKhm0Vpf2fF/ef8x/hR/Z8X95/zH+FH1ykH1SoZtFaX9nxf3n/ADH+FH9nxf3n/Mf4UfXKQfVKhm0Vpf2fF/ef8x/hR/Z8X95/zH+FH1ykH1SoZtX9NH+t/D+tP/s+L+8/5j/Ct/SNMghhMn3t3Y1jiMTCdNxibUMPOE1Jn//Z
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closed choice
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grade2
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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 east arrow is pointing. Maine is farthest east.
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test
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ลุยเซียนา
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โอไฮโอ
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เมน
| 332
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เทนเนสซี
| null | 320
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
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B
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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.
Potato chips have a salty taste. All three objects are salty.
A colorful object has one or more bright colors. None of the objects are colorful.
A sticky object can attach or stick to other things. None of the objects are sticky.
The property that all three objects have in common is salty.
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test
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เหนียว
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เค็ม
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สีสันสดใส
| 333
| null | null | 321
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สัตว์ชนิดใดบ้างที่ปรับตัวให้พรางตัวในทะเลทรายทรายได้ด้วย
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A
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หนวดมังกรเป็นสัตว์เลื้อยคลานที่อาศัยอยู่ในทะเลทรายของออสเตรเลีย มีลักษณะปรับตัวให้พรางตัวในทะเลทรายที่เป็นทราย
รูปภาพ: หนวดมังกร
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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: 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 bearded dragon.
The bearded dragon has a sand-colored body. It is adapted to be camouflaged in a sandy desert. The word camouflage means to blend in.
Now look at each animal. Figure out which animal has a similar adaptation.
The horned viper has sand-colored scales covering its body. It is adapted to be camouflaged in a sandy desert.
The blue poison dart frog has brightly colored skin. It is not adapted to be camouflaged in a sandy desert.
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test
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งูพิษเขี้ยวแหลม
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กบพิษสีน้ำเงิน
| null | 334
| null | null | 322
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วิเวียนและจามัลสามารถแลกเปลี่ยนอะไรเพื่อให้แต่ละคนได้สิ่งที่ต้องการ
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A
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อที่จะได้บางสิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง คือแลกสินค้าหรือบริการหนึ่งเพื่อแลกกับอีกสิ่งหนึ่ง
วิเวียนและจามัลเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน ทั้งวิเวียนและจามัลไม่ได้สิ่งที่พวกเขาต้องการทั้งหมด ตารางด้านล่างแสดงรายการที่แต่ละคนต้องการ:
ดูรูปภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
อาหารกลางวันของวิเวียน อาหารกลางวันของจามัล
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|
closed choice
|
grade7
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Look at the table and images.
Vivian wants broccoli. Jamal wants tomatoes. They can trade tomatoes for broccoli to both get what they want. Trading other things would not help both people get more items they want.
|
test
|
วิเวียนสามารถแลกมะเขือเทศของเธอกับบรอกโคลีของจามัลได้
|
จามัลสามารถแลกบรอกโคลีของเขา กับส้มของวิเวียนได้
|
วิเวียนสามารถแลกมะเขือเทศของเธอกับแครอทของจามาลได้
| 335
|
จามัลสามารถแลกอัลมอนด์ของเขาเป็นมะเขือเทศของวิเวียนได้
| null | 323
|
ทวีปใดถูกเน้น?
|
D
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
Geography
|
Identify oceans and continents
|
A continent is one of the seven largest areas of land on earth.
|
This continent is Europe.
|
test
|
แอนตาร์กติกา
|
อเมริกาเหนือ
|
เอเชีย
| 336
|
ยุโรป
| null | 324
|
เมืองหลวงของรัฐเนวาดาคืออะไร?
|
D
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Carson City is the capital of Nevada.
|
test
|
ลาสเวกัส
|
เรโน่
|
เชเยนน์
| 337
|
คาร์สันซิตี
| null | 325
|
รัฐใดที่อยู่ใต้สุด?
|
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 south arrow is pointing. Texas is farthest south.
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test
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เท็กซัส
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แมริแลนด์
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มิชิแกน
| 338
|
โรดไอแลนด์
| null | 326
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มงกุฎเป็นของแข็งหรือของเหลว
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B
| null |
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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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States of matter
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Classify matter as solid or liquid
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Solid and liquid are states of matter. Matter is anything that takes up space. Matter can come in different states, or forms.
When matter is a solid, it has a shape of its own.
Some solids can be bent or broken easily. Others are hard to bend or break.
A glass cup is a solid. A sock is also a solid.
When matter is a liquid, it takes the shape of its container.
Think about pouring a liquid from a cup into a bottle. The shape of the liquid is different in the cup than in the bottle. But the liquid still takes up the same amount of space.
Juice is a liquid. Honey is also a liquid.
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A crown is a solid. A solid has a size and shape of its own.
If you put a crown on your head, the crown will keep its shape.
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test
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ของเหลว
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ของแข็ง
| null | 339
| null | null | 327
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เลือกสิ่งมีชีวิตในสกุลเดียวกับกบต้นไม้สีเทา
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A
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สิ่งมีชีวิตนี้คือคางคกสีเทาต้นไม้ ชื่อทางวิทยาศาสตร์คือ Hyla versicolor
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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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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 gray tree frog's scientific name is Hyla versicolor. The first word of its scientific name is Hyla.
Atelopus zeteki is in the genus Atelopus. The first word of its scientific name is Atelopus. So, Atelopus zeteki and Hyla versicolor are not in the same genus.
Hemidactylus turcicus is in the genus Hemidactylus. The first word of its scientific name is Hemidactylus. So, Hemidactylus turcicus and Hyla versicolor are not in the same genus.
Hyla cinerea is in the genus Hyla. The first word of its scientific name is Hyla. So, Hyla cinerea and Hyla versicolor are in the same genus.
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test
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ฮัยลา ซิเนเรีย
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อาเทโลปัส เซเตกี
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กิ้งก่าบ้านตุรกี
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สัตว์ชนิดใดที่มีปากปรับตัวให้กินพืชได้ด้วย
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A
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กูดุเป็นสัตว์กินพืช หรือ ผู้กินพืช พวกมันกินใบไม้และหน่อไม้ ปากของมันปรับตัวเพื่อบดและกินพืช
รูปภาพ: กูดุ
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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 an animal's mouth is one example of an adaptation. Animals' mouths can be adapted in different ways. For example, a large mouth with sharp teeth might help an animal tear through meat. A long, thin mouth might help an animal catch insects that live in holes. Animals that eat similar food often have similar mouths.
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Look at the picture of the kudu.
The kudu has long jaws and flat teeth. Its mouth is adapted to eat plant matter. The long jaws can help the kudu reach leaves and shoots. The flat teeth can help it cut and grind up the food into soft pieces it can swallow.
Now look at each animal. Figure out which animal has a similar adaptation.
The spotted deer has long jaws and flat teeth. Its mouth is adapted to eat plant matter.
The Nile crocodile has a large mouth and sharp teeth. Its mouth is not adapted to eat plant matter. The Nile crocodile uses its mouth to eat other animals.
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test
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กวางจุด
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จรเข้นิล
| null | 341
| null | null | 329
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จาNice และอับดุลสามารถแลกเปลี่ยนอะไรเพื่อให้แต่ละคนได้สิ่งที่ต้องการ
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C
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง คือแลกสินค้าหรือบริการหนึ่งกับอีกสิ่งหนึ่ง
เจนิสและอับดุลเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน ทั้งเจนิสและอับดุลไม่ได้สิ่งที่พวกเขาต้องการทั้งหมด ตารางด้านล่างแสดงรายการที่แต่ละคนต้องการ:
ดูรูปภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
อาหารกลางวันของเจนิส อาหารกลางวันของอับดุล
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|
closed choice
|
grade7
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Look at the table and images.
Janice wants broccoli. Abdul wants tomatoes. They can trade tomatoes for broccoli to both get what they want. Trading other things would not help both people get more items they want.
|
test
|
อับดุลสามารถแลกอัลมอนด์ของเขาเป็นมะเขือเทศของจาไนซ์ได้
|
เจนิสสามารถแลกมะเขือเทศของเธอเป็นแครอทของอับดุลได้
|
เจนิสสามารถแลกมะเขือเทศของเธอกับบรอกโคลีของอับดุลได้
| 342
|
อับดุลสามารถแลกโบรคโคลีของเขา กับส้มของจาไนซ์ได้
| null | 330
|
มหาสมุทรใดที่ถูกเน้น?
|
C
| null |
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closed choice
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grade6
|
social science
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geography
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Physical Geography
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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 Southern Ocean.
The Southern Ocean reaches from the shores of Antarctica to 60° South latitude.
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test
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มหาสมุทรแอตแลนติก
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มหาสมุทรอินเดีย
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มหาสมุทรใต้
| 343
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มหาสมุทรแปซิฟิก
| null | 331
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คำใดตรงกับรูปภาพ?
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A
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อ่านข้อความ
สัตว์ไม่มีกระดูกสันหลังเป็นส่วนใหญ่ของสิ่งมีชีวิตบนโลก แต่ก็มีหลายกลุ่ม หรือไฟลัม ของสัตว์ไม่มีกระดูกสันหลัง ตัวอย่างเช่น แมงกะพรุนและดอกไม้ทะเลเป็นส่วนหนึ่งของไฟลัม Cnidaria Cnidaria มาจากคำกรีกที่หมายถึง “ตำแย” ซึ่งเป็นพืชชนิดหนึ่งที่ต่อยได้ Cnidarians เป็นที่รู้จักกันดีจากหนวดที่ล้อมรอบปาก ซึ่งพวกมันใช้เพื่อต่อยและจับเหยื่อ สัตว์ทุกชนิดที่อยู่ในไฟลัม Cnidaria อาศัยอยู่ในทะเลเท่านั้น
อีกหนึ่งไฟลัมของสัตว์ไม่มีกระดูกสันหลังที่พบได้เฉพาะในมหาสมุทรคือ Echinodermata ซึ่งเป็นคำที่มาจากคำกรีกที่หมายถึง “หนาม” และ “ผิวหนัง” Echinoderms สมาชิกของไฟลัมนี้ มีร่างกายที่แข็งและมักมีหนามแหลมคมปกคลุมผิวหนัง ซึ่งแตกต่างจากหนวดที่พลิ้วไหวของ Cnidarian หนามเหล่านี้ใช้เพื่อป้องกัน ไม่ใช่เพื่อจับเหยื่อ
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closed choice
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grade8
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language science
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word-study
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Domain-specific vocabulary
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Determine the meaning of domain-specific words with pictures
| null |
An echinoderm is a type of sea invertebrate that usually has sharp or spiky skin. A sea urchin is a type of echinoderm.
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test
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สัตว์หนังหนาม
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ซีเนดาริอาน
| null | 344
| null | null | 332
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ระบุคำถามที่การทดลองของโลแกนสามารถตอบได้ดีที่สุด
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B
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
โลแกนใส่ตะปูเหล็กขนาดสองนิ้วหนึ่งอันลงในหลอดทดลองหกหลอด เขาเติมน้ำลงในหลอดทดลองสามหลอด และน้ำส้มสายชูลงในอีกสามหลอด ในแต่ละหลอดทดลอง เขาเติมของเหลวให้ท่วมตะปูจนหมด โลแกนตรวจสอบตะปูว่ามีสนิมหรือไม่ในเวลาเดียวกันทุกวัน เขาบันทึกจำนวนวันที่ตะปูแต่ละอันกลายเป็นสนิมจนทั่ว จากนั้น เขาเปรียบเทียบจำนวนวันที่ตะปูเป็นสนิมในน้ำ กับจำนวนวันที่ตะปูเป็นสนิมในน้ำส้มสายชู
ภาพประกอบ: ตะปูเหล็กใหม่บนกองตะปูขึ้นสนิม
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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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ตะปูเหล็กจะเกิดสนิมเร็วกว่าเมื่อจุ่มอยู่ในของเหลวปริมาณมากเมื่อเทียบกับปริมาณน้อยใช่หรือไม่
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ตะปูเหล็กจะเกิดสนิมในน้ำเร็วกว่าในน้ำส้มสายชูหรือไม่
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| null | null | 333
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เปรียบเทียบพลังงานจลน์เฉลี่ยของอนุภาคในแต่ละตัวอย่าง ตัวอย่างใดมีอุณหภูมิสูงกว่า
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A
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แผนภาพด้านล่างแสดงตัวอย่างก๊าซบริสุทธิ์สองตัวอย่างในภาชนะปิดและแข็งที่เหมือนกัน แต่ละลูกบอลสีแทนอนุภาคก๊าซหนึ่งอนุภาค ตัวอย่างทั้งสองมีจำนวนอนุภาคเท่ากัน
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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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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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The particles in both samples have the same average speed, but each particle in sample B has more mass than each particle in sample A. So, the particles in sample B have a higher average kinetic energy than the particles in sample A.
Because the particles in sample B have the higher average kinetic energy, sample B must have the higher temperature.
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test
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ตัวอย่าง B
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ตัวอย่าง A
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ไม่; ตัวอย่างมีอุณหภูมิเท่ากัน
| 346
| null | null | 334
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ทรัพย์สินใดที่ตรงกับออบเจ็กต์นี้
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B
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เลือกคำตอบที่ดีกว่า
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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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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. Properties can also tell you how an object will behave when something happens to it.
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Look at the object.
Think about each property.
A smooth object is not scratchy or rough. The silk tie is smooth.
You can see clearly through a transparent object. The silk tie is not transparent.
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test
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โปร่งใส
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เนียน
| null | 347
| null | null | 335
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
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A
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รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่จะไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน แต่บางอันมีรูปร่างที่แตกต่างกัน
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closed choice
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grade7
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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 changing the distance between them. The magnitude of the magnetic force is greater when there is a smaller distance between the magnets.
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Distance affects the magnitude of the magnetic force. When there is a smaller distance between magnets, the magnitude of the magnetic force between them is greater.
There is a smaller distance between the magnets in Pair 1 than in Pair 2. So, the magnitude of the magnetic force is greater in Pair 1 than in Pair 2.
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test
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ความแรงของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 1
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ความแรงของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 2
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ขนาดของแรงแม่เหล็กมีค่าเท่ากันทั้งสองคู่
| 348
| null | null | 336
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ลองคิดเกี่ยวกับแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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B
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุชนิดเดียวกัน
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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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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 changing the distance between them. The magnitude of the magnetic force is greater when there is a smaller distance between the magnets.
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Distance affects the magnitude of the magnetic force. When there is a smaller distance between magnets, the magnitude of the magnetic force between them is greater.
There is a smaller distance between the magnets in Pair 2 than in Pair 1. So, the magnitude of the magnetic force is greater in Pair 2 than in Pair 1.
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test
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ขนาดของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 2
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ขนาดของแรงแม่เหล็กมีค่าเท่ากันทั้งสองคู่
| 349
| null | null | 337
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มหาสมุทรใดที่ถูกเน้น?
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D
| null |
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|
closed choice
|
grade7
|
social science
|
geography
|
Physical Geography
|
Oceans and continents
|
Oceans are huge bodies of salt water. The world has five oceans. All of the oceans are connected, making one world ocean.
|
This is the Southern Ocean.
The Southern Ocean reaches from the shores of Antarctica to 60° South latitude.
|
test
|
มหาสมุทรอินเดีย
|
มหาสมุทรอาร์กติก
|
มหาสมุทรแปซิฟิก
| 350
|
มหาสมุทรใต้
| null | 338
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
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B
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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
|
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 scratchy object is rough and itchy against your skin. None of the objects are scratchy.
A soft object changes shape when pressed or squeezed. None of the objects are soft.
A fragile object will break into pieces if you drop it. All three objects are fragile.
The property that all three objects have in common is fragile.
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test
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นุ่ม
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เปราะบาง
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หยาบ
| 351
| null | null | 339
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อัตราส่วนที่คาดหวังของลูกหลานที่มีขนสีดำต่อลูกหลานที่มีขนสีน้ำตาลคือเท่าไร? เลือกอัตราส่วนที่น่าจะเป็นไปได้มากที่สุด
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D
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ในกลุ่มกระต่าย บางตัวมีขนสีดำ และบางตัวมีขนสีน้ำตาล ในกลุ่มนี้ ยีนที่ควบคุมลักษณะสีขนมีอัลลีลสองชนิด อัลลีลสำหรับขนสีน้ำตาล (f) เป็นลักษณะด้อยต่ออัลลีลสำหรับขนสีดำ (F)
ตารางพันเน็ตนี้แสดงการผสมพันธุ์ระหว่างกระต่ายสองตัว
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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 black fur or brown fur, consider whether each phenotype is the dominant or recessive allele's version of the fur color trait. The question tells you that the f allele, which is for brown fur, is recessive to the F allele, which is for black fur.
Black fur is the dominant allele's version of the fur color trait. A rabbit with the dominant version of the fur color trait must have at least one dominant allele for the fur color gene. So, offspring with black fur must have the genotype FF or Ff.
There are 3 boxes in the Punnett square with the genotype FF or Ff. These boxes are highlighted below.
Brown fur is the recessive allele's version of the fur color trait. A rabbit with the recessive version of the fur color trait must have only recessive alleles for the fur color gene. So, offspring with brown fur must have the genotype ff.
There is 1 box in the Punnett square with the genotype ff. This box is highlighted below.
So, the expected ratio of offspring with black fur to offspring with brown fur is 3:1. This means that, on average, this cross will produce 3 offspring with black fur for every 1 offspring with brown fur.
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test
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0:04
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1:3
หนึ่งต่อสาม
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2:2
สองต่อสอง
| 352
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3 ต่อ 1
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4:0
สี่ศูนย์
| 340
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รัฐไหนที่ถูกเน้น?
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A
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
States
|
Identify the 50 states
| null |
This state is Idaho.
|
test
|
ไอดาโฮ
|
ไวโอมิง
|
ยูทาห์
| 353
|
แคลิฟอร์เนีย
| null | 341
|
เลือกสิ่งมีชีวิตที่เป็นชนิดเดียวกับนกสีฟ้าคราม
|
A
|
สิ่งมีชีวิตนี้คือนกสีน้ำเงินเจย์ ชื่อทางวิทยาศาสตร์คือ Cyanocitta cristata
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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 blue jay's scientific name is Cyanocitta cristata.
Larus michahellis does not have the same scientific name as a blue jay. So, Cyanocitta cristata and Larus michahellis are not in the same species.
Goura victoria does not have the same scientific name as a blue jay. So, Cyanocitta cristata and Goura victoria are not in the same species.
Cyanocitta cristata has the same scientific name as a blue jay. So, these organisms are in the same species.
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test
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ไซยาโนซิตตา คริสตาตา
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นกนางนวลแกลบปีกเทา (Larus michahellis)
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กูรา วิคตอเรีย
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เมืองหลวงของรัฐเมนคืออะไร
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C
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Augusta is the capital of Maine.
|
test
|
พอร์ตแลนด์
|
เบอร์ลิงตัน
|
ออกัสตา
| 355
|
แมดิสัน
| null | 343
|
เลือกสิ่งมีชีวิตในสกุลเดียวกับนกฮูกขนาดใหญ่สีเทา
|
C
|
สิ่งมีชีวิตนี้คือนกฮูกขนาดใหญ่สีเทา ชื่อทางวิทยาศาสตร์คือ Strix nebulosa
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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 great gray owl's scientific name is Strix nebulosa. The first word of its scientific name is Strix.
Cyanea capillata is in the genus Cyanea. The first word of its scientific name is Cyanea. So, Cyanea capillata and Strix nebulosa are not in the same genus.
Neofelis nebulosa and Strix nebulosa are not in the same genus.
These organisms are not in the same genus, but part of their scientific names is the same. Neofelis nebulosa and Strix nebulosa have the same species name within their genus, nebulosa. But the first words of their scientific names are different. Neofelis nebulosa is in the genus Neofelis, and Strix nebulosa is in the genus Strix.
Strix varia is in the genus Strix. The first word of its scientific name is Strix. So, Strix varia and Strix nebulosa are in the same genus.
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test
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เสือเมฆ
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ซีเอนีอา คาพิลลาตา
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สทริกซ์ วาเรีย
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จากข้อความ กัปตันสังเกตหลักฐานอะไรที่บ่งบอกถึงการปะทุของภูเขาไฟ
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C
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ก่อนพระอาทิตย์ขึ้นในวันที่ 14 พฤศจิกายน 1963 ลูกเรือของเรือประมง Isleifur II เพิ่งจะวางสายเบ็ดลงในมหาสมุทรบริเวณชายฝั่งตอนใต้ของไอซ์แลนด์ ขณะที่ลูกเรือรออาหารเช้า กลิ่นกำมะถันรุนแรงก็ลอยเข้ามาบนเรือ ในตอนแรก ลูกเรือคิดว่าพ่อครัวทำไข่ไหม้ หรืออาจมีบางอย่างผิดปกติกับเครื่องยนต์ของเรือ แต่เมื่อพระอาทิตย์เริ่มขึ้น ลูกเรือก็เห็นควันดำพวยพุ่งออกมาจากน้ำห่างออกไปไม่กี่กิโลเมตร
กัปตันเรือ Isleifur II ตอนแรกคิดว่าควันนั้นมาจากเรือที่กำลังลุกไหม้ จึงแล่นเรือเข้าใกล้เพื่อพยายามช่วยเหลือ แต่เมื่อ Isleifur II เข้าใกล้ควัน กัปตันและลูกเรือก็เห็นเศษหินหลอมเหลวเรืองแสงพุ่งขึ้นมาจากน้ำ กัปตันจึงตระหนักว่านี่ไม่ใช่เรือที่กำลังลุกไหม้ แต่เป็นภูเขาไฟที่กำลังปะทุอยู่ใต้น้ำ!
ภาพ: ภูเขาไฟใต้น้ำที่กำลังปะทุ ซึ่งลูกเรือ Isleifur II มองเห็น
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
|
closed choice
|
grade6
|
natural science
|
literacy-in-science
|
Ecological interactions
|
Investigate primary succession on a volcanic island
| null | null |
test
|
เขาได้ยินรายงานทางวิทยุเตือนภัยเกี่ยวกับการปะทุของภูเขาไฟ
|
เขาเห็นเรือใกล้ๆ ที่กำลังไฟไหม้
|
เขาได้กลิ่นกำมะถันและเห็นเศษหินหลอมเหลวพุ่งออกมาจากน้ำ
| 357
| null | null | 345
|
เมืองหลวงของรัฐฟลอริดาคืออะไร
|
B
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Tallahassee is the capital of Florida.
|
test
|
เดนเวอร์
|
แทลลาฮาสซี
|
แทมปา
| 358
|
ออร์แลนโด
| null | 346
|
บิลและอนิต้าสามารถแลกเปลี่ยนอะไรเพื่อให้แต่ละคนได้สิ่งที่ต้องการ
|
C
|
การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อที่จะได้บางสิ่งอื่นมา บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง แลกสินค้าหรือบริการหนึ่งกับอีกสิ่งหนึ่ง
บิลและอนิตาเปิดกล่องอาหารกลางวันของพวกเขาในโรงอาหารของโรงเรียน พวกเขาทั้งคู่จะมีความสุขกับอาหารกลางวันของพวกเขามากกว่านี้ บิลต้องการบรอกโคลีในอาหารกลางวันของเขา และอนิตากำลังหวังว่าจะมีมะเขือเทศ ดูภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
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
|
closed choice
|
grade6
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Bill wanted broccoli in his lunch and Anita was hoping for tomatoes. Look at the labeled part of the images.
Bill has tomatoes. Anita 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
|
อนิต้าสามารถแลกอัลมอนด์ของเธอเป็นมะเขือเทศของบิลได้
|
อนิต้าสามารถแลกบรอกโคลีของเธอ กับส้มของบิลได้
|
บิลสามารถแลกมะเขือเทศของเขากับบรอกโคลีของอนิต้าได้
| 359
|
บิลสามารถแลกมะเขือเทศของเขากับแซนวิชของอนิต้าได้
| null | 347
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
|
C
|
เลือกคำตอบที่ดีที่สุด
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
|
closed choice
|
grade3
|
natural science
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physics
|
Materials
|
Compare properties of objects
|
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.
|
Look at each object.
For each object, decide if it has that property.
Blue is a color.
This color is blue. The kiwi and the stuffed dice are not blue.
A fuzzy object is covered in soft hair. All three objects are fuzzy.
A sticky object can attach or stick to other things. The socks and the stuffed dice are not sticky.
The property that all three objects have in common is fuzzy.
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test
|
สีน้ำเงิน
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เหนียว
|
คลุมเครือ
| 360
| null | null | 348
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ระบุคำถามที่การทดลองของ Carter สามารถตอบได้ดีที่สุด
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A
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ข้อความด้านล่างนี้อธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
คาร์เตอร์ใส่ตะปูเหล็กขนาดสองนิ้วลงในหลอดทดลองหกหลอด เขาเติมน้ำลงในหลอดทดลองสามหลอด และเติมน้ำส้มสายชูลงในอีกสามหลอด ในแต่ละหลอดทดลอง เขาเติมของเหลวให้ท่วมตะปูทั้งหมดด้วยปริมาตรที่เท่ากัน คาร์เตอร์ตรวจสอบตะปูว่ามีสนิมหรือไม่ในเวลาเดียวกันทุกวัน เขาบันทึกจำนวนวันที่ตะปูแต่ละอันกลายเป็นสนิมทั้งหมด จากนั้น เขาเปรียบเทียบจำนวนวันที่ตะปูในน้ำเป็นสนิม กับจำนวนวันที่ตะปูในน้ำส้มสายชูเป็นสนิม
รูปภาพ: ตะปูเหล็กใหม่บนกองตะปูที่เป็นสนิม
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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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ตะปูเหล็กจะเกิดสนิมในน้ำเร็วกว่าในน้ำส้มสายชูหรือไม่
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ตะปูเหล็กจะเกิดสนิมเร็วกว่าเมื่อจุ่มในของเหลวปริมาณมากเมื่อเทียบกับปริมาณน้อยใช่ไหม
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| null | null | 349
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เมืองหลวงของรัฐโคโลราโดคืออะไร
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B
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Denver is the capital of Colorado.
|
test
|
นัมปะ
|
เดนเวอร์
|
โดเวอร์
| 362
|
นกฟีนิกซ์
| null | 350
|
ลองคิดเกี่ยวกับแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
|
B
|
รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ 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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แรงแม่เหล็กจะแรงกว่าในคู่ที่ 1
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แรงแม่เหล็กแรงกว่าในคู่ที่ 2
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 363
| null | null | 46
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จากแผนภาพเวนน์ ข้อความใดเป็นจริงเกี่ยวกับเลโอนาร์โด ดา วินชี?
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A
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แผนภาพเวนน์นี้เปรียบเทียบศิลปินยุคเรอเนสซองส์ที่มีชื่อเสียงสองท่าน
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closed choice
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grade6
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language science
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writing-strategies
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Visual elements
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Read graphic organizers
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A graphic organizer is a chart or picture that shows how ideas, facts, or topics are related to one another.
When you read, look for graphic organizers included in the text. You can use these images to find key information. You can also create your own graphic organizers with information that you've read. Doing this can help you think about the ideas in the text and easily review them.
When you write, you can use graphic organizers to organize your thoughts and plan your writing.
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In a Venn diagram, each circle shows information that is true for a particular topic. In any area where circles overlap, the information is true for all of the overlapping topics. This Venn diagram compares two famous Renaissance artists.
The detail from Florence appears in the Leonardo da Vinci circle. This tells you that he was from Florence.
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test
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เขามาจากฟลอเรนซ์
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เขาได้สร้างดาวิด
| null | 364
| null | null | 351
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สารละลายใดมีความเข้มข้นของอนุภาคสีเหลืองมากกว่ากัน
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B
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แผนภาพด้านล่างนี้คือแบบจำลองของสารละลายสองชนิด โดยลูกบอลสีเหลืองแต่ละลูกแทนอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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closed choice
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grade7
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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 yellow particles represent the solute. To figure out which solution has a higher concentration of yellow particles, look at both the number of yellow particles and the volume of the solvent in each container.
Use the concentration formula to find the number of yellow particles per milliliter.
Solution B has more yellow particles per milliliter. So, Solution B has a higher concentration of yellow particles.
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test
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ไม่; ความเข้มข้นของพวกมันเท่ากัน
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วิธีแก้ปัญหา B
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สารละลาย A
| 365
| null | null | 352
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เจนนิเฟอร์และสการ์เล็ตต์ผลการทดสอบของพวกเธอสามารถแสดงอะไรได้บ้างต่อไปนี้
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A
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาแนวทางแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการนี้คือการทดสอบว่าแนวทางแก้ไขที่เป็นไปได้ตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบแนวทางแก้ไขปัญหา โปรดอ่านข้อความแล้วตอบคำถามด้านล่าง
เจนนิเฟอร์และสการ์เล็ตกำลังทำคอนกรีตเป็นชุดๆ สำหรับโครงการก่อสร้าง พวกเขาผสมผงซีเมนต์แห้ง กรวด และน้ำเข้าด้วยกัน จากนั้นพวกเขาก็ตรวจสอบว่าแต่ละชุดมีความแข็งแรงเพียงพอโดยใช้การทดสอบที่เรียกว่าการทดสอบการทรุดตัว (slump test)
พวกเขาเทคอนกรีตสดบางส่วนลงในกรวยโลหะที่คว่ำอยู่ พวกเขาปล่อยให้คอนกรีตอยู่ในกรวยโลหะเป็นเวลา 30 วินาที จากนั้นพวกเขาก็ยกกรวยขึ้นเพื่อดูว่าคอนกรีตยังคงรูปทรงกรวยอยู่หรือไม่ หรือว่ามันยุบตัว หากคอนกรีตในชุดใดชุดหนึ่งยุบตัว พวกเขาจะรู้ว่าชุดนั้นไม่ควรนำไปใช้
รูปภาพ: การเตรียมการทดสอบการทรุดตัวของคอนกรีต
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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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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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ถ้าคอนกรีตชุดใหม่แข็งแรงพอที่จะใช้งานได้
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ถ้าคอนกรีตจากแต่ละชุดใช้เวลาแห้งเท่ากัน
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เมืองหลวงของรัฐเวสต์เวอร์จิเนียคืออะไร
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A
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Charleston is the capital of West Virginia.
|
test
|
ชาร์ลสตัน
|
บาตันรูจ (Baton Rouge)
|
พอร์ตแลนด์
| 367
|
ฮันติงตัน
| null | 354
|
แก้วกาแฟเป็นของแข็ง ของเหลว หรือแก๊ส
|
C
| null |
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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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States of matter
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Identify and sort solids, liquids, and gases
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Solid, liquid, and gas are states of matter. Matter is anything that takes up space. Matter can come in different states, or forms.
When matter is a solid, it has a definite volume and a definite shape. So, a solid has a size and shape of its own.
Some solids can be easily folded, bent, or broken. A piece of paper is a solid. Also, some solids are very small. A grain of sand is a solid.
When matter is a liquid, it has a definite volume but not a definite shape. So, a liquid has a size of its own, but it does not have a shape of its own. Think about pouring juice from a bottle into a cup. The juice still takes up the same amount of space, but it takes the shape of the bottle.
Some liquids are thicker than others. Honey and milk are both liquids. But pouring honey takes more time than pouring milk.
When matter is a gas, it does not have a definite volume or a definite shape. A gas expands, or gets bigger, until it completely fills a space. A gas can also get smaller if it is squeezed into a smaller space.
Many gases are invisible. The oxygen you breathe is a gas. The helium in a balloon is also a gas.
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A coffee mug is a solid. A solid has a size and shape of its own.
When you pour coffee into a coffee mug, the mug keeps its shape. If you drop a coffee mug, it may break into pieces. But each piece will still have a size and shape of its own.
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test
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ก๊าซ
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ของเหลว
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ของแข็ง
| 368
| null | null | 355
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i ในคอลัมน์ที่ 3 คืออะไร?
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A
| null |
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
|
closed choice
|
grade3
|
social science
|
geography
|
Geography
|
Use a letter-number grid
|
A grid is made up of lines of squares. They are organized in rows and columns. A grid can help you use a map.
A row is a line of squares that goes from side to side. Rows are marked with letters.
A column is a line of squares that goes up and down. Columns are marked with numbers.
|
The school is in column 3.
|
test
|
โรงเรียน
|
สวนสาธารณะ
|
บ่อปลา
| 369
|
ปั๊มน้ำมัน
| null | 356
|
ทวีปใดถูกเน้น?
|
C
| null |
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sVE3JGrBginjOc8en4UTabbTqFkEhGQf9Y3P155reWcYf4oxkn6/8EpPuU47hVMckuoIE67ZVCH+Yq+ro/3XVvoc0+S2hmh8mWNZI8Yw/P8AOmtZ27qimJRs+6V+Uj6EUU8/S0lD8f8AMlxTFopv2TBOJ5gp7ZBx+JGaGtWwdlxIp9wCP5V2LPsK90/u/wCCTyEiO8bh0ZlYdCpwRW3ZeJZ4sJdL5yf3hww/xrmmlukuEiNrlWH+sV/lB9DxkUk7XyrmG2jb6yc/yronjsDUXvTRcHOD91npFpf218m6CQMR1U8EfhVmvMIJb4qXRBC44B3srA+xA/Wui03xLcWsCQ39vLMFGPPRgzH6jjP1FefUr4bmtCaZ3U8RfSeh1tFQ211BeQia3kWSM9x29j6H2qamdIUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUVgap4hSHdDZkPJ0MnUL9PWtKdOVR2iROpGCvIuazq40y3/dIsty3CxlsAe59q4KfV7tp2l1XdLKf9UYkJAB/hUdvr3qy8rSzM0jMznksc8/jVS8a0ZfLudrYG7bgk/Xj8a6q2XU50uWT/Q8+eIlN2toV4LS4MrzsTFJJJvY+ZnI9CoAHQY7/AI08XcjRbpC8Dc/KIWY+3PSmadL9tBikWSHyjjylPy7e2W/+v2rSS1gjbesa7v7x5P5mvJxGYUqEfY0HJW8/876eiRD394q29lMLlLp7uQ/IAY9u0N7ketaFUp9Tt4SQreYw67SAB9STiqkHiCOWby2tplAYq0ijcq49SP8A9VeROGIxEnNq7HyyZsUVCLq3Y4E8ZOQMbh1PSpq5WmtyQooopAFFFFABUbW8LsWaKNie5UGpKKabWwFWLT7eG9ku0TErqF9gPYVO0UbnLxqx9SM0+o5ZvLwANzn7qj/PArSKqVZqMdWO7K0lpYm8iZhGsyfMqAgZ98d6im1GSKX5DBPGzYCo2GH86c1p9ocSXTCQjlVAwq/1qaSCOVAropA6cdK+goZHOUb1pa9v+CLnXqZKrPBqS77qKBdxJCMCeein9avyzrbEoiNJIRubnk+n48VFLCtpAZS3meWQzZUEgf7I7ZqwtgwPmecUkcfOVUdeOhx7V0udPL4r2nxPqlrb72NtS1K9lHDeFi0exUwPLbO4fXPb6cVJqdxdQGJ4WVYTwW27vmJwAf8AZOeoqJeb7MjFbqNfLaSLBUgngEdR6/nUcdjG160ReNok/eNCucZPTI5HYn8q53gZ4itGqpKUHt+ug7pbjLTTZvtq3bKLXj50ib759x0A6/zrYoor36NGNGHJDYxlJyd2cvHZRXfim5hvFMp3CRdoOFAHGT+XHT9K66sqZZLTUlu4bcyrKvlzBPvccqQOh7j8qhfWBqC/Y7RZo7l2KvkbWhAP3j/nvXyuZYOvPFWinZvTtqbt86Ree+Z7iS3tkV5IwN7OcKCe3HU+1MhjvXjUXdwmf4hCuM/j1/LFSW1tDaReVCm1c5Pck+pPc1NXt4bKMPSiudc0jJz7CKioAFUKBwABWXrl7eWNsslqiYHLu3OPbHvWrSEAjBGR716c43jZOxKdndnKN4ovCBiKFc/U84+tbGi3l7dwyG8hKYI2vt27vw/z1q+trbpKZVgjEh6sFGalrno0asZc1Sd/KwXCio5FlMkRjdVUN84IzkYPT8cUTTpBs3k/O4RcAnJNdNxWJKZLNHBGZJXVEAySxxTbh3itpZI13OqEqD3IHFeey3c+pP5125kI4APCj6CuXF4tYeN2rtlKOl2XNU1JtVuS/K2ykeXGeMkfxH3qn9Bk+lAxjjpW74f/ALPVZHnZftOfl3dlx29+teBBSxdf3na4m+ZmdfaedPWISTo8rjLRqPu/WqdT3NvNDeSQusjSBjjIJLDPB980yW3mgVWlhkjVuhZSM1nWg+d8kLJCad9ETWkVrLFIJ5JEkUArtwd34HHNSi9FijwWUhkSUZcyIR6grjtVCinHEcsfdVn3Hz+RI00jQCEt+6DbgmOM1HRRXPKUpayZLbe4V0WiaD53lXtwymIgOiDqfTP+Fc7XZeGLrztNMBPzQtjH+yeR/WsazcYXiVCxqXMDzqojuJISD1THP1yKbb2UcEJjJ8wEbTuA5HpirNFcSqSUeVPQ1uNjjSJAkaKiDoqjAFOooqBBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRSAgkgEHHWgBaKppczuvmKiMmT8o6kZx16VHazzJLILhyUKmQFsDYue/A/yK7Z5fiKcPaTjZWv94F430+mN9qtVmMmQGEShtw/2gTyP19K6zQ9fg1mN0wIrmM4eI8Ej+8Aecc1xovrdjhHL4/uqSP0qqhkvZvPDtCsTssTRn5j2LZ7dK7cup4iUuTldvPQ3p1nT32PVKK57RteVoo7a9kPmKAomb+P6+hroa9OpTlTdpI7YVIzV4hRRRUFhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABUVxcw2sJlmcIg7mor6/g0+DzZm6/dUdWPtXEalq5vblTPMi5OI493T6eprooYd1Hd6IwrV1T0W5oaprk19mKLMUHp3b6/wCFY7EhSQMkDoO9NMqYBBLAjcNozkVAJruVsJbiJf70rZ4x6D/EV6sYxprlijzZSlN3kWqhlubeLJkkQEdR1NRy2ZnbMlzNt7ojbQePbn9aWHT7W3YtHAoY9zyf1ptze39f16k+71M5VJTNs92Iyd7OWwW5zkDH8gfpT1XU79oxKPs1spB2t8ztj15P61r4Gc45ork/s+i6ntJK7/r+u/mX7RkKWlvHIZEhQOf4tvNTAY6UUV2pJbGd7lHVXEFhJchQZYsMjY6HP8qo+F7uW6Fw09wZGBVQGJJHBPf8auaozyiKxRf+PrcrPnG0AZP6VmeG4rcatfARhZYnIG6TJAzjgf19/wA/AzqEXBzt5fqdFP8Ahu51NFFFfKEBRRRQAUUUUAFU5I5VvjKiyOrJhhkY9sfr+dXKK3w+Inh6iqQ3QFdJA+QMhh1U9RSSyxwRNLK4RFGWY9hT7iKFlMkqZ8sE5BwaoR/6RBbR75ELvuYE845OOc8dK+rwmbKtSlOcbcqu/wDgE8hOjR3E1vLGd6MN2COMY4bHr0/Or1MjiSIEIuM8k9SfqafXzWPxf1qt7RKxRQTT5Fu5pvtLKsp5UDJ9uT0/ACq0qrZ6zZRQggSROrA55A5znuc/zrYqhqVtNdpHFFGhwd4kaQrsI9hyeCe9VhcbUhVg5tuMehSd9yzRVSzadDJb3DB5I8HzB/ECTjjt096t19xSqxqwVSGzMWrOwUYGc45oorQQUUUUAFFFFABRRUN1KYLSWUMgKISC5wM9s0m7K4FDXL660+2SeBUKA4ct78Cqvh/Ubi9mmWUmQ4DM5bgdgAtZEE8+s6nGtxK3lucso5UAD0/r71AlwLC+Waz3DYMYkHU4wR9K8ieM99Vk/cva36mmiid4QCCCMg1y9/pFhpRFxK0zws+FgQc569fSt611G3urNrlGOxAd4I+6QMkVz2s61Bf2rW0cDHkFZGOMH6fSurFzounzSavuiY6PUzr6GON0mi2LFMu9YweU9R9K1/D1swUXC2+ZPN2mRzgKmOcDv/8AXrCt5jbSiRYonIIyrjIOP5Vot4hvi6FGVFUY2Yzn6k8mvLo1cPCq6rfysNuKd0yTW7pJb+5iaW4ARQEVW+Xd3yPx61jEk4yScdKfLK80rSyMWdzkk96ZXHicQ602+hEpX0CiiiuckKKKKACtHRL77BqSOxxE/wAj/Q9/wrOopNJqzGnZ3PTaKz9EuDc6RbuxywXax9xxWhXmyjyto2CiiipAKKKKACiiigAooooAKKKKACiiigAqC7dktm2nDNhAfQk4/rU9Q3FuLhQN7oRnBU89MVpRcFUi57X1Ah+ywEg+WMjoaY1hbMABEFKkkFPlIyc9RRDDfR/IzxOig4Yk7m54z6cfXpUcN3J9oliuE2bWG0n0JwPwz3/lX2tLG4Oq+WLWvkTaXcsQ20VvuMakFjliSTk/jSwKXnuBIFOQFAx1X3/M1JTWTJDKdrjo3+e1Xj8K6+HdKnoJS11KwUacCZXJhYhVYknb2Gf8at1DcTbrWVGT96FJCgZzjuP88UKnnWqK7OCVBzuwwP1FYZXXrzjKnWXvRHJdSatfS9cmscRS5lg9O6/T/CsWNGTdmRnBORuxx+VK7iNCxDEDsoya9OcIzjaSFCUoO8T0W3uYbqESwuHQ9xUtcDp2pS2MolgYMh+8ueGrtLG/g1CASwsD6qeq15VfDuk7rY9OjXVTR7lqiiiuY3CiiigAooooAKKKKACiiigAqnqOoRadbGR+XPCJ3Y0+9vYrC2aaU+yr3Y+lcRe3kt9ctNKeT0A6KPQV1YfDuo7vY569f2astyO/lbU3ZrvEgb+EjgD0AqstvAgULDGAowuFHFS0V6qilsjzHJvcKKKKoQUUUUAFFFFABRRRQA2QMY22YEmDtJHQ1z+nyXFlqcYdhtuWIlj2qGEnfnuOQf8A9VdA7hELHoPTvUEOnIZorq4UG4TcQAchSSfbkgcV4ed1KcacYy3d9Plv95rTdk7l+iiivkACiiigAooooAKKKKACoILSG3YtGp3EAFixJx+NT1FcTi3haQo746LGu5j7AVUXL4U9wRIzqilnYKo6knAqtLeqHMcKtLIDg7QSF+pprQ3F0uJ2WKE/eiTliPQt/gPxqC9nso7SS0UAsqkLHGmcEDj+la0oRctVf+uv9fMpIcL26aTAiUpnbuCng+4/rSyvNK5hVw0gGSsZwF92Pv2rMiur4QRQxWoLA/KUbhR/ten0NastosiSbHkieTqyOR/Wvp4ZfRlT5qEVzd3e3yE/depW09/IlNrLE0c7gyHc+7dzjjnNaNUYNNWG8Ny00kr7doLsSR+tXq9XCxqQpKNS112M5tN3QUUUV0EhRRRQAUUUUAFMlijniaKVA6MMMp6Gn0UAVWtIoLOS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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 Europe.
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test
|
แอฟริกา
|
อเมริกาใต้
|
ยุโรป
| 370
|
ออสเตรเลีย
| null | 357
|
จากภาพวาด สิ่งใดเป็นความจริงเกี่ยวกับเรือรบหุ้มเกราะ?
|
C
|
ทั้งฝ่ายสหภาพและฝ่ายสมาพันธรัฐสร้างเรือใหม่จำนวนมากในช่วงสงครามกลางเมือง นี่คือภาพวาดของการสู้รบครั้งแรกระหว่างเรือเกราะเหล็กสองลำ คือ CSS Virginia และ USS Monitor ใช้ภาพนี้เพื่อตอบคำถามด้านล่าง
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
|
closed choice
|
grade5
|
social science
|
us-history
|
The Civil War and Reconstruction
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The Civil War: war tactics and the home front
| null |
Notice how the two ironclads have smooth, reflective surfaces. Ironclads gained their name because they were made of metal. Iron is a type of metal. Before the Civil War, naval ships were made of wood. Metal ships such as ironclads were stronger than ships made of wood.
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test
|
พวกเขาขับเคลื่อนด้วยไม้พาย
|
พวกเขาไม่มีอาวุธ
|
พวกมันทำจากโลหะ
| 371
|
พวกเขาใช้ใบเรือ
| null | 358
|
เมืองหลวงของรัฐเวอร์มอนต์คืออะไร?
|
B
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Montpelier is the capital of Vermont.
|
test
|
เบอร์ลิงตัน
|
มงเปอลีเย
|
แอนนาโพลิส
| 372
|
ฟิลาเดลเฟีย
| null | 359
|
ลองพิจารณาแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
|
B
|
รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่จะไม่ส่งผลกระทบต่อกัน 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.
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Distance affects the strength of the magnetic force. But the distance between the magnets in Pair 1 and in Pair 2 is the same.
So, the strength of the magnetic force is the same in both pairs.
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test
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แรงแม่เหล็กแรงกว่าในคู่ที่ 1
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
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แรงแม่เหล็กแรงกว่าในคู่ที่ 2
| 373
| null | null | 360
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ทิศทางการผลักนี้คืออะไร?
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A
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นักเบสบอลตีลูกด้วยไม้เบสบอล ไม้เบสบอลของเขาส่งลูกบอลไปที่สนามด้านนอก
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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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Force and motion
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Identify pushes and pulls
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One object can make another object move with a push or a pull.
The direction of a push is away from the object that is pushing.
The direction of a pull is toward the object that is pulling.
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Hitting a baseball with a bat is a type of push. The baseball player hits the ball away from his bat. The ball flies into the field. The direction of the push is away from the baseball bat.
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test
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ห่างจากไม้เบสบอล
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ไปยังไม้เบสบอล
| null | 374
| null | null | 361
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สารละลายใดมีความเข้มข้นของอนุภาคสีชมพูสูงกว่า
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C
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีชมพูแต่ละลูกแสดงถึงอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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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 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 A has more pink particles per milliliter. So, Solution A has a higher concentration of pink particles.
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test
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ทางออก บี
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ไม่; ความเข้มข้นของพวกมันเท่ากัน
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สารละลาย A
| 375
| null | null | 362
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สารละลายใดมีความเข้มข้นของอนุภาคสีเขียวสูงกว่า
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B
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีเขียวแต่ละลูกแทนอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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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 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 B has more green particles per milliliter. So, Solution B has a higher concentration of green particles.
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test
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สารละลาย A
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ทางออก B
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ไม่; ความเข้มข้นของพวกมันเท่ากัน
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| null | null | 363
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การทดสอบของคาร์เตอร์สามารถแสดงอะไรต่อไปนี้ได้บ้าง
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C
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาวิธีการแก้ปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าวิธีแก้ปัญหาที่เป็นไปได้นั้นตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบวิธีแก้ปัญหา อ่านข้อความ จากนั้นตอบคำถามด้านล่าง
คาร์เตอร์กำลังติดตั้งแผงโซลาร์เซลล์บนหลังคาบ้านของลูกค้า แผงโซลาร์เซลล์จะต้องผลิตไฟฟ้าให้เพียงพอต่อการใช้งานทั้งปี คาร์เตอร์ต้องตัดสินใจว่าจะติดตั้งแผงโซลาร์เซลล์จำนวนเท่าใด และจะติดตั้งแผงโซลาร์เซลล์ไว้ด้านใดของหลังคา หากเขาติดตั้งแผงโซลาร์เซลล์ไว้ด้านที่ได้รับแสงแดดมากที่สุด เขาก็จะใช้แผงโซลาร์เซลล์จำนวนน้อยลง และลูกค้าจะประหยัดเงินได้ คาร์เตอร์ติดตั้งเซ็นเซอร์แสงแดดไว้ทั้งสองด้านของหลังคา จากนั้นเขาได้วัดปริมาณแสงแดดที่เซ็นเซอร์ทั้งสองด้านของหลังคาบันทึกไว้ตลอดทั้งวันฤดูร้อนที่มีแดดจัด
รูปภาพ: การติดตั้งแผงโซลาร์เซลล์บนหลังคา
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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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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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ปริมาณแสงแดดที่หลังคาจะได้รับตลอดทั้งปี
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แผงโซลาร์เซลล์สามารถติดตั้งได้ข้างละกี่แผงบนหลังคา
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ด้านไหนของหลังคาโดนแดดมากกว่ากันในหนึ่งวัน
| 377
| null | null | 364
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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A
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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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.
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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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ขนาดของแรงแม่เหล็กเท่ากันทั้งสองคู่
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ความแรงของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 2
| 378
| null | null | 365
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มหาสมุทรใดที่เส้นเมริเดียนหลักพาดผ่าน
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A
| 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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Use lines of latitude and longitude
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Lines of latitude and lines of longitude are imaginary lines drawn on some globes and maps. They can help you find places on globes and maps.
Lines of latitude show how far north or south a place is. We use units called degrees to describe how far a place is from the equator. The equator is the line located at 0° latitude. We start counting degrees from there.
Lines north of the equator are labeled N for north. Lines south of the equator are labeled S for south. Lines of latitude are also called parallels because each line is parallel to the equator.
Lines of longitude are also called meridians. They show how far east or west a place is. We use degrees to help describe how far a place is from the prime meridian. The prime meridian is the line located at 0° longitude. Lines west of the prime meridian are labeled W. Lines east of the prime meridian are labeled E. Meridians meet at the north and south poles.
The equator goes all the way around the earth, but the prime meridian is different. It only goes from the North Pole to the South Pole on one side of the earth. On the opposite side of the globe is another special meridian. It is labeled both 180°E and 180°W.
Together, lines of latitude and lines of longitude form a grid. You can use this grid to find the exact location of a place.
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The prime meridian is the line at 0° longitude. It intersects the Atlantic Ocean. It does not intersect the Indian Ocean or the Pacific Ocean.
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test
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มหาสมุทรแอตแลนติก
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มหาสมุทรอินเดีย
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มหาสมุทรแปซิฟิก
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กระรอกสีแดงตัวนี้มีลักษณะเด่นอะไร?
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B
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รูปภาพนี้แสดงกระรอกแดงยูเรเซีย
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
|
closed choice
|
grade2
|
natural science
|
literacy-in-science
|
Animals
|
Seed disperser: Eurasian red squirrel
| null | null |
test
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มันมีครีบ
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มันมีขน
| null | 380
| null | null | 367
|
เคียร่าและเฟอร์นันโดสามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการกัน?
|
C
|
การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งบางอย่างเพื่อให้ได้สิ่งอื่น บางครั้งผู้คนจะแลกเปลี่ยนกันโดยตรง ซึ่งก็คือการแลกเปลี่ยนสินค้าหรือบริการหนึ่งกับอีกสิ่งหนึ่ง
คีอาราและเฟอร์นานโดเปิดกล่องอาหารกลางวันของพวกเขาในโรงอาหารของโรงเรียน ทั้งคีอาราและเฟอร์นานโดไม่ได้ทุกอย่างที่พวกเขาต้องการ ตารางด้านล่างแสดงรายการที่พวกเขาแต่ละคนต้องการ:
ดูรูปภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
อาหารกลางวันของคีอารา อาหารกลางวันของเฟอร์นานโด
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|
closed choice
|
grade7
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Look at the table and images.
Kiara wants broccoli. Fernando wants tomatoes. They can trade tomatoes for broccoli to both get what they want. Trading other things would not help both people get more items they want.
|
test
|
คีอาราสามารถแลกมะเขือเทศของเธอกับแครอทของเฟอร์นันโดได้
|
เฟอร์นานโดสามารถแลกบรอกโคลีของเขากับส้มของคีอาราได้
|
คีอารา สามารถแลกมะเขือเทศของเธอ กับ บรอกโคลีของเฟอร์นานโด ได้
| 381
|
เฟอร์นันโดสามารถแลกอัลมอนด์ของเขาเป็นมะเขือเทศของเกียร่าได้
| null | 368
|
เมืองหลวงของรัฐนอร์ทดาโคตาคืออะไร?
|
B
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Bismarck is the capital of North Dakota.
|
test
|
ฟาร์โก
|
บิสมาร์ก
|
โคลัมบัส
| 382
|
เซนต์หลุยส์
| null | 369
|
รัฐใดในบรรดารัฐเหล่านี้อยู่ทางทิศตะวันออกมากที่สุด
|
C
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
Maps
|
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.
|
To find the answer, look at the compass rose. Look at which way the east arrow is pointing. North Carolina is farthest east.
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test
|
ลุยเซียนา
|
นอร์ทดาโคตา
|
นอร์ทแคโรไลนา
| 383
|
แอริโซนา
| null | 370
|
ทวีปใดถูกเน้น?
|
D
| 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.
|
This continent is Antarctica.
|
test
|
ออสเตรเลีย
|
เอเชีย
|
อเมริกาเหนือ
| 384
|
แอนตาร์กติกา
| null | 371
|
เมืองหลวงของอะแลสกาคืออะไร
|
B
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify the 50 state capitals
| null |
Juneau is the capital of Alaska.
|
test
|
เฮเลน่า
|
จูนัว
|
โอลิมเปีย
| 385
|
แฟร์แบงก์ส
| null | 372
|
สัตว์ชนิดใดที่มีคอปรับตัวเพื่อใช้ในการล่าเหยื่อ ในขณะที่ส่วนอื่นๆ ของร่างกายยังคงนิ่งอยู่?
|
B
|
นกช้อนหอยอาศัยอยู่ใกล้พื้นที่ชุ่มน้ำและทะเลสาบ พวกมันกินปลาเป็นส่วนใหญ่
คอของมันช่วยให้จับปลาได้ขณะที่ร่างกายส่วนอื่นๆอยู่นิ่ง หากนกต้องขยับร่างกาย มันอาจทำให้ปลาตกใจหนีไป
รูปภาพ: นกช้อนหอย
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ng1S0QNNYzj97H746FfRlyp9QeKboqyWdz9m37UYkDH51sT6VYXcccd4ZI7y3LNa3sDbJ7fPPyN6eqnKnuK9CnJNXZ0cqne255xMImvopbqcW9lbDz7q4cZWFB0J9SScKvUk/Wsq1MmveIL3xRcQPDAP9HsIJOscajAH1xyfdjWP4rl1XV9bnttSvo5oopSxS3hEMYIAGdo4L+pOcZptpqusWfzQ3vm2yLgw3fzoo7Y75/xpPBSa5ov/AIY7cqr4fC1faVU3+h09zcGCH7R5LvlgiJjl3PRQPXNYWql7zT7mBmWWcqXnlT7rEdEX0Reg9Tk96uxakdUucTSww3SR7IohKDhjxI6+vHyj6sfSkayaNGhAOM4ZdvUelcbTpO3U+1i4Y6DmneOqX3Wb/T+kedNIkS7ScZGR3xUaOr9BWhDoFzrXikaRpSNK0jkRgEfKAMkknoBzkntWr4m8J2/hS4sLVNRa8uZo3knBi2BAGAUjknn5uvpXrKpFtLufn1SLpy5JbmOq7Eyep7iq8hztOc46mrErYAA/CoDy3T2NbMk0vD9gdW8RaZYYJFxdRhsf3Qct+imvpJ737XbSzHlwScDrgnpXz/4Ihk/tW41CI4ayhOxvR3+X8woavTNL1ea5hUhgrg84PWvLxdSXtLR2W5lNyvoW51dLgOxwHJAz271QljLXSjcdh5YmtG6uGnlCyRhdhB+vPasrUwwIj8zy2Qk7h6VwzSduxlGNpNbo6G2N3BAwSQNbkZ24rISSTTLx2B2pMoUj3HKH8sr+AqQajCBCpuA6sp3KD7VQlaa9n83eRbuu3a38AzlWHpggfhmqoW5byLSXLzLVo1Lm5e2WO6ifcZB99ulctcyeddSy/wB9y35mtNIbm9sTZzPm3JOOxTk5X8CP5VkvGIZGiHRCV/Ku7Cxs227s0hyv3kdjJNGlnparHGxNum71ztFalhqzxQNbkKyoOlYds9i0dkn2jNz5S5T0G2sC+8Sxt4laxt22+WpLj14zXHySdVp+pKunodZqUUL6JdXqn96xAVR0yWA/qaxJpg2p6esa4eKQwFv72RkH9aWDXLfVtMaCLKzRzgMh7AE8/oKZrMDW11bTrnHmIcnoDVNPaSM5J3bfZfmaGqWhNuETCyD72KwLSd9Pke1uYpVWVThj39Oe9bUVxNLdSmYKQp2ZHcetbOnoLrTpVlgSYplSOK0henFp9TVUuR8vch8GzFrG6s2O5JDypPBXow/EU++224nswSRbXIRGPUocMp/75I/KodKEFrdxNZscCbEintnitPVIYXkikYcSOvmH2QH+mKzoSVag0t1/X6nJvCy9DMku4LbxDPaR36zXSIs7WvlkGOMjAIbo3PX0qLxBr9zpl2hXyj51m5RyvzCQcAk5+6OGxjk4FYeqgRXCavbxf8TSznee4kB+SWA8FCfQKOPxrG1vW4tZ1T7Wu9bWMBbaF+CEHK7v9on5m/Adq9DD0VOXkv6/E61KV38jDljMaksd0znlWPOSc/n3PuapzbpD5MRITBklf+6o4J+uTgepNW7u6ijHmuCzs+0BeSfYD1J71lzXsiQPAg2F2zcsvSQgYAA/uoOB6nJ7131JLZFx01KV35c3zFF5xwOi46D8qfbX2rvJHZ2t3cytKQiRK24t6Ad6ruCSwwV9BivT/h74ctLe1u7uSRH1WJWW4t2UiWyTswH8SsCMsOn3fWuStJW2uawqyornTa/X/gdzY+H2jaNoUDIkpl1mVT9rmPT1KL6KD3/iPPTArz3x/dR3fxA1byn3wW7JbRkdgijP/jxavUbI21nqVra+UQs7gzzPwXUcn6DFeMXFwdQvLq+YBWup5Js9vmYkfpilh/ffN2OWk3JuUtzPcZJPI+vpUD4QZ9OasXBCZTIJHGas6NZNe6lG5j3wwYlm9AoPGfqcCt5tRVzY9J8M+Hv7N8NWbW/lzXN0POuvm+6zfdUf7q4H1Jqzao9kXn8pBCDyBnI5wePbj8KxLi9e3OmS2TlS8siu6ngsCDgj6HpXSXbG/wBFa+if5o3CTqo6nOM4/KvLlzpty2ZhJyjdMvx3BvbNndVDgHkCmGGwuW8mW52zoN1O06e2tdFiur2Ty45G8tWAz8xOB+ZqgYhZXIkmU4uAdrHpkcEfSplFRi7IyUrNtGRfWyfbFlszujH3+1bdlfW89u0QUrIq5xjrVX+xrmezfyXRBuycnqOtXbXTZV1CGZXieHZtkQDnNZOnCUL9UbRguRye5Vgm3ybkfIkzkD++o5/NcH6g1kzNvmkbnliefrW3PbXMVy3lwLHGW3K4OcOPu5HoeR+NYtw6yXMsiLtVnJC46AnpXZhlHmbXUdNKLaR2+i6VbJawXLlVaWJc+vSoZvD3h22vWuZY2muCSwxzjNULC5FtHbxXCKXkVfLl38BSOhHY1fiRJ7uTF1IzqOQpwB9a5ZTcZ3sV7aNF2jEzJDaNfCC1hSJVlBYjr071Fr0/m2RMku5wwIRR8oGfWpls7e11NTDKrBwXdjkgHP61r6xpz3/h1EsBAkkoDGKUiNW56Kx4DemTz0zQ4ObumYVakqjk09/8jmvDkV0XubW4VVjZMqM5b8a29OuIoHk8qZmUrhue4rI0Z0ttfS0EF19oAxc/aFKmEkfdwf59PrVi2tJk1y5iz+5kJKnHQiqqRc48r0udNS8qSk9y3pZLm5dcZ8wMPzzWrrl2sFmzsyqrM4JPTGMkflWXp4I1O6t0IbcRyOn0rQ1exi1GwkheXYUlUrj+LIIb9Oa48CpQ54+f6f8AAOTD0pymoRV3f9TKXS473TXgug4imYNMFOMqOVT8eCfoPWvOtc0W/guZ4UVSqEtuB4x2GfWvVr68Sytt2R5jA+Wp7erGuCiP9vak/mbv7Ltm33BzjzW/hTPufyGTXd9YnSfLBn2+HyjDuglUW3bds4S4H9m2sUszk3s4LKveKM/xfU9B7c+lRSTL5aHPJAwKi1lbyXV7mW6XM0khYhRwB2AHYAYA9sV0ngjwrPrkjavdwBtNtW2hW6SuO2OpUd/Xp613RqJQve581i17Oo7xslpb+up0ngXwukKxa1qto088wzp9pjrn/lq3sP4R3+96V2j6DDILebzXsdQtsm0urTAa1Pp/tg91bg5NQayuq2V1bR2Qe8ZHTzZ48cK39P5YroLLTNQvPtFpe+WbYvmF1+/g9j+OelYLmlrI5OWVR3k7HE+LtfWz8PXcGpWQt9elXyoJYFP2edX4aaI/wkLkNGehYY4ryWWfIOOPQDt6V03xA1WG88SyWVnO09jpu62hdmzvbOZH+hbgeyiuSILNjueldlNcsddy4qww5Zvc16v4E0K3TwVe3FzatJPfHemw/MqgEIPbu3415zpGly63rNlpcGBLdSiPOcYHVj/3yDXtcWm32k2iiGRIvMH7pEJ+THABFZV5WViZySOYvfDdwvh23hnikhnF6GjGOm5cZPtxWloF1cvpOsaPLBGmtQko5HSdf4XI/vY6+vWuusr+71G2jt9Ygi8yNGVXT+MnoSO2MVxmtXM+jeI7XXjGN0TC3uQOQy4+Un325/KuanUhJNJ31FZNNp6fqWdes7mRbO0tiojt4txB6F//AK1dDptouraPc/avLa1th5jP/HExwRj1zyfbFUdbRT4igltmU2jRh9+fvA8jH4Vv6BL9ksr6xhljIlYOqEZYoAN/HpjgZ71NN3m4yMlFOSTOC1fTdS068fEpmifiNQ2AwqzYzwR/ZLacGGSV/mJ68c/n0FdHqdtAbY2NyCYMsgKnDR4PGDWdLaW9jpsb3kiyLAC3nvxkf41M1KD7or2k4aMz7/TJLa5ubiS6lS1jcSbd2QwZdpH4EKaxHkMztIc5cljkYPNbumhvEk809zctDFJEY7aDHB7hiPYjisW6Qx3cyEglZGBI+tdNFLWxpBLodnpmj6J/ZqS3NvvuJYULSO5CqCo5qr/atvB59tGsVxChHlGI4/Bs8n61X1aM3nhC3u7afa9hGvmqvdcAEEfrXNaaXt7WafzYHuZkOBjnGe4rPljJX3QK/wAXU6OO6hu7h7mOIrGsQGxhjnnIqfxFdSDw2WZQIPtsFqRjIIdCSD7ZxVS3eMQO5yofai552nHetLX0Zfhfe3XlhvK1OJ+f7quq5/U1nSjzSkuljmTcqj7O5j2PjTybiy0jVLOS4slRYxdIx86A9iCfvL2I6+meldJe6VPDqkN9buJ7InLyp/APUj+o/HFeWatPHHewxOWBxuGOOhr0ppddGmQahoMYkmVFkkjYZWRB1GPX3HIrRK6g0ddN/uk15FN4DB4huI1yQ43IQeoPIq3NdJawCWQ5VFwvv60t5e2l8trqCR+VM0P7za/yqh7fXryO3bJrhvEGvNPIIoFZiTsijAyWP0rkUfZOVt2z6LIcrUIvE1uu3kv83+XqGqajd6zqI0+0O64nOGOcCNB6+gA5NTXktvYWUem2J/cxZJcjBkY9WP17egxUcFsugWMkbMJNRuR/pEgOdg6+WD/M1XtLO41S68iAgOAGllYZWFScbj6n0XufbNZNXfKj6WdaFKm69XSKX3L+tiOy0U6/cvbbmjtlAa6mQfMq54Uf7TdB6DJPAr0G11bSkI0O0tVtvJixCir+7UAZ259fr1JrHtI7Xw74o1LToxKLCTyHQk7n+cbdxPc7jz+XStT7NaRCS5hDLKW+YsuK6aUXGfK9j8+x+OljK7qPRLRL+u5ZkuLpb2ARXCpbSpsEYHzZxnk9x15qx4l1qbQPAGoaiCUvGUQwnPIkc7VP4ZJ/Cq7TJHNYKYwZdo28ZY7gK434u69FcJpuhwTLJJbyPcXaochGxtRCf7wyxI7Zq6LnUq8rWljk5nOSR5gBwqqOOgz3pyYDqfrzSDnrxUiplQcdCeteqbHWfDw2tr4jnv70tDbRQG3W7K5igml+VTIf4QQHAbsTzXtOpRJDbwrOjecBtU54FeYfD2OVPDmrSPHHJY3N5HHcK/8Ay0CoMAj0G7P1rqPM/wCEUuIrDVZHn8PSHy7DUGOZNPJ58qX+9Hnoew9unnYpe0cqa0bRz1lzMtXsV9pE11dMvnRCLdGw7n0rKsITrlrLY3sUkY1BSFkIyFYcqfwOP1rsbh3aBbV/lkV1w3UMD0IPcEVAZUt3LEYVeOnSuSLjTg4pWt+ZkqnJHlOF0WWS4sUsrgyR6jp8/wBldcZBTJ2k/wC6Qy59NtdxYqsXiOwTtMrwP+KnH8q5PXJBonjWx11Ti21PEF0FGTv4GcdyRtP1U13tj4Yv7i/S4nf7LDFIHXIy7kHsOw9z+VdSpudRT6Jfibq82n2MrxDfjT5muJUUQlgC79Mlf6kfrU9pptz4k0nzEsm+y3MWUE8RjKsOhIbHBrvYdPtYnDrAm/Od7DJz9TVrr1rq5E1ZmkocyszzLSPAWsLcrPffZomRgVCyZ6HjoK4fVoPsusX1vnPlXEiZ9cMRX0LXgHiL/kZtV/6/Jv8A0M01FJ3LJNLhlt9UihjnVBdRDAl5R8jlWHp/KpG0G1sLi9HlG2njXaY3PMWe4PdfQ1I2l3t/DYXFlEZDbhCxXqgx1I7iuh8VWj3lhp2sxFQ0X7m5Ujhkbjn2B/nXmr3qd09d38mYTeisc6SsGnIpIYMSCT3ArR07W420G40S9iM2mzsFSTH+rOQSpPcd/ajTbKG6kjM2xkgi3tEehBb+IelaWj6PBf8AhfW7XBgWPUZXtpXXiMEKdw9QORWuGTaepzRi0r3POdU8PzajqG2zxI8MzxKp6spPBr1bSjL4Y8PRCcI90kKwxxk/ef39hyT7CsbS9Pv9Ikvr20hU6fM6pHfsAzRgcE7eoGe9YHiLWktEkEUzvJITtkkOWC9Cx927DsMCpp1XThb7j2cnwNTFVFCa9xav/L5/l52M7xBrCr/okDZCn52UAb2PYAfy/wAKo2Fp/ZuNQul/051/cof+WC/3j/tHt6DnqeIrGBINuoXyHcDm2gf1H8bD09B3PsOUButWuZfLyyrhp5iMiNScZPqfQf0rnk3fzPuJVKcYc83anH8fP0/MY/2i6FxLGuVt08yVyPliUnALe5PAHU/hXSeGrfydGeYbh5rkncD82O5963/Dl1Fo/g3UVs9Mhu7mzlZ2SY/8fGWxuYgdQOParV1O9xZXP2jSBY3OwENHcM0eeDwpraEFBJrqfHZnmc8bzKL9xLRfq/P8jn/F9s0ms2YizvvrGW3UAc+ap3x/jnFaksl7JpMEk9u0RkQfu5Bh1kweCO1VvFb/APEqsdSiBT7FexH5x90HKMfpkA/Q1GIL23WaFNJbS9CUO9grMHedyx3SO2ThiOi8YBrTlvK/b/I8Ozbdhb7VZb63kh0e5W1soFMV3rBXEny4DRQA9O4L/lXmnjuK1s/GN3p1hCIbOxjit4kBzzsDMxJ6ksxJJ616bHIJLme2ksmjt9hy2MKw9h9f515X40yPHmvBu16/5YGP0qsHVdSo0+hrRldsyY1BGW/KrUULHOBknpTI4ty5I4xWvYxkqyE9RkZ5+XuPzr1oxNjs/BNrbyeFXSaZ42i1GQmMHAfKIRkd8Yrsr9vM0JnaGKdi2PLmPytkYwa8/wDDccv2p7RclpXDoDwSVByB6nb/ACr0mwCXOnxoVWRX7MOOteVVi/byU9rafOxyzT9pqczZSXXhy1t7PUWddEZgLS8cZ+wyZzsfHJiPb+79K6e5sby+V7S1QPctgFS3yqP7xI/h7579q0bm0j1cDS4YlkiYYmJHyKnv/Sui0LQ7Tw9pMOnWZlaGIYDSvuduSeT6DOAOgFEaHtHeW35lxp8zu9ipo3hm102OGSfF3eR8iaVRhD6oP4fr1963sUoFFdaSirI6EklZBRRRQAtfP/iH/kZtV/6/Jv8A0M179nNeA+If+Rm1X/r8m/8AQzQBt6daia3t2WWRHEWUlhco8bY9aseH9dutW8A6s2qSxz3VsrqWEYQspOFLDpnPcVWe1ns9PtXWQ7Z7dJI5O+7aMg/TP4qfatC5X7FoEtu9u3mX7IPtUSboZFDBjlxwDwRjvXk4efKqkWrNX/r5nJa8JPsVfsKCCGa1Qfb32hn5LFRkKmO4PJ+tHiTxKfDGgXWkwySTancKEm24aLTwR91m7uQeB+PAxmW+1GfSLaSHTsSaxMgxKq7lsYyOCc8GQjnHb+fnFvpUy3Tx3UsiRlmmmV5Czsufmds9Cx9eea3ppRWr1t9x2Yaknypq7fTudVaa+1t4TEa3W6ynAk2YKsfUZ7qSOvoPeuVVo7lm1TUMyKSfJibjefU+3+e9Nur1dTm86aNUsIuEjXgOB0Gf7vr9MVq6X4evNbkgvb9ZINOkBZM/K8ygcbR/Chxjd+XrWDXbofZwlRweG/ePTVvvJ76eS/rYraXpuoeKdQfyyVhQjzpyOEHTaB3b0HbvXazWVrpz29lZw+VbpbsxGcknJy7nufUn6DA4rE0zXotIXU7a4iltbVrh4bWXyiLdCDjBYdDj1raMUrQ2duoLzzx+UoBySMk/jnj8qv4NEr3R8lmuY1MXNX0itl/n5kfhOdV1+9sJT+7uCY8E+qZH8jUdus+j2jWOtalJLeXkziyglbdI6L/Fj+GPA6nvWVPe3ei61eyWdpbz3oVViM5JSFwcGQgfe2gnj3rVn8Pw6RqSXEt9Le6hPGZJ764+/cEjhVH8KjPAHYVdKV6K0PMV3B2JNVVr7w1r1s2GaOaXYR2AEci/oT+tMgK3uh2N0rOXmgCMATjIOMgdMjb1q9pjR3Wo65p8gG2O4hjYqcFlkhAz/T8KxfDxeLRTZMCtzZ38tu2TjaDjjH13VdrS+X6DtrFnTXtxbzNFM6RxGUgEqcKc9OPf0ryH4lWptfiJqJK7RcJDcr6HdGAf1U16YPC2t29gja7c2lpa2n7yKEShmkcHj9PrXHfFyPTJp9IvdNv0vJY0e1uWQHCjO5OenXeKrDwVOp6nQotPVHI2qCSHIA2jvWjGSm2RMYHH4eprFsX3Dap/CtzY4iXb1Azg9DXsQ1Qxkmu/Y7oEF0mjfKlOMEdD7EGvYPBcWr+J9Eg1Fnt7GMyFDIsRJmRf4lXO3k9+ntXiN3aSXUwkUuI0GFVudvsPxr2r4J31xL4cvtOkRfIsrgfZ3SPaGDDcwLdC278eRWVWPNq0HLF6s9KtLWG1i8qBAq5yT1LH1J7mrQH6Vg+I/Etp4X0k390rSbnWOOFCAzk9cZ9Bkn2FZEPxQ0J7NJZBcxzN5v8Ao+wMw2HAyQcDdxis+RvZFHbUtcbb/E7wzcFQbqWHMbOfNiICsuMpnu3OQBkH1qQ/Enwtti26kHd2iDRhTmPeM5bPACg/N/d71PJLsB11JiuQtfiX4YunjUX7RF/NJM0ZQRqn8TZ6Bs/L61ZsvHvhu9s1uhqkcKtN5Gy4/dur9cEHoMc56Yo5WB0VwsrW0qwSLHMUIjdlyFbHBI71883lvPZ31xbXUomuIZGjlkBJ3uDgnn1IJr1IfFTw6dTFrunWDLBrspiNcEgH1IOOCB3FeZavdQ3utX13bvvgnuJJI2xjcrMSDg+xoaaWoHbaCk2p+G0tNS8tcYNvLGP4APlznqR37YOO1UX+1STRWNy8xmikWJIGb5EUD+ZyPwrYsLi4/wCEatzYrBLcmBBEzH5GKgAqf9odMHHrVG7ns5LyDU4FKeZbu05YkFWT5MHPRhggnvgGvHxSi17WD1Wj812+X9bnLWaesOuj/r8UQreaZrGnXLQTzeflrVLsQt8uMtGzjHy4Py7j1wK8zMsnlSaXI8kl1K5bUHtv3kjMM/uo+pbAzk9Blvauk0y/Ph2GyR3ZLaKFrfUbqL5SqSsRGwBHzOnD57DIra0DwyPDU5s7NmtbtMh70NuaZM5EgY9VYYJA4B9a2qTjyc8dV5HoYTEKk+eCu1t8/wCvW33rldIsbK4htr6WSC5VWVooYvmhUKRuVgfvMBjg8fWu78TSSC70+9BlXzZJY+GwFDICAfUED8KxBpel6brKTBra3R4mhuIrXH77n5ZME8MOQSOoNbWrajp1zpb5VlcuEspJmx5sqjGIx3IXOT0FYwkmpJdtiMVWqV5yq1XZ2tbt6LsVrWIX4uLLfbeVDIWuPNOzyg/Rjngk9BzzVOe0DyLYW8txapFbtBDNGNrLwcsv6j86qXNvear4gsrO9lDaTDIJYbVBgSbeTJL/AHiDwM9qfZ6tcST3N3cSiQ21xMqnYWCxg5C7RycBj0znrV05KVRRT2V/0X6nDNJpSXW39fgyg+mpDrOm6fd3SpEUFtLc2w3DGwHKg9egHPvXWDVfD2uWDwaYtzqE+mxGNbiUGMRsBnOGxuYAHjFc1rt5HDf22pWzwssN1BLG8D5Rh0O1h26Vt3Wnh9TmCBDJd30csOAVZSDl8nuNucnPQUUH7sl0Tf5lUbPmjbv+v+RtaQkhf7c1tAiJGtvE4+9cSk53v/ucgdetcdYpPZeJNStbt2aWQx3Tu6BSWyQW2jgda6u+uI4bqKzjTyxZxiOCRpDgswJZSvTdhQdx6EkVzviFg3i6xunV4/tEUtpMGGMEdCP++gRT9rCTWuv/AA/+THVfLFJdPz2IZtKsRrr6jBGshmTyyspZmhlz95SxO0nuOPb0qXxTZHWTZ6Y8hS3njkWXA/1RGCjgf7LDP0zWrq19axb76O0jkuURQ8cq/JONvIb+hrPvYtN1fS7HVree6tEf5VyfMaBiOhH8acEZByP0rRpVJKS0a/rQdvaS5tn/AFseOSW9zpOpT2d5H5dxbuUkQHOD6j1BGCD6Gte1vWKjp1HJrs/EXg9tesNOks5bf7fBGYDdB8x3AAGxWb06gN2zg8dPOJo77Sb+Wwv7aS1u4G2ywyrhl/xBHII4Iruw+I5lbqtzSnLnWu5tyviPAI5689a9q+EN3HP4KaFLdk8i6cNL5YVJWbDEjHXBOD9K8BF4pXqSBk9eRX0R8MHs4fAtpZ28sckkJLTMjZ3GQlw34g/piuqbvEtlP4uwmTwbHchSRaX0MrEdQp3If/QhXjcUpEfzFmkYhiPfv+GK+jdZsbfWNJutOuh/o91E0L8fdB6MPocH8K+Y79bvTLyaxuwEurWYxS47Opxn6Hr9CKIS5SdzR8wBHJOMsSp9KrRMIFAHKN8xFV/OJZMLwwIwT0NPdxGNnBxxV83UZO0wmO5sjb82fcdKFZCN24/NwDiq5WSKEfL8rDg9aSGdomOUGRwoYdKTkwRaJXdglm3EDjqTW5CpWCNSMEKAfyrnkkcuuANwBO4+1b9uxe2iY9SgPP0rGqM7Pw1NeQWslyYv+JXtAkE0hWWRwcZQEYAGPlOeRweordFpayXyXDbJra5BD9dkoYYPH8JPQ+hrnbRodGeLVp7iZxc20MSW7fPCSvU4PAPYj6Gtae/stIt4bqW5WbSNQkUI+cgFwSDnscgg/wCIr5+pe/taavrqv6/r7zCcYySlD5+vf+v+HxL/AO2+FrS4sopobiNo/nMse4FDkAHPcp16gEGpvCzxavpT6PcTv9u0uAi0kdztmt2+6G9duNmR04PetjXdNl1nSxBAwl1CL95ZyhwouFz8yknjpyQfT3rktMNrY3Fi3hqyujcW3mXsTSyKY2B4ks0x97KqxB/vKvrW+HlF3cdYv+reqYqdSSSS6bfqX7iew8PTNb2+nR3muXMYQWPGIV65mP8ACPbqar6nFf6ZfaW2pXcV9c3ksqz4iAjRtodQgx8uBkAjtS3VjYWJS40dMWN+q3Ucu4sX3Hn5jk/UE8Vq+JI1k0azvU5MN1AxJ64JMZP/AI+KppKDj2Lskm+j/wCGI7eJHvLiaOTcHjEKxn70RIyee4I6EfQ81R0Qy6fd2o3AT28hUP8A3gBw35Vr6WLUh2kMi4DiU4yGIGVC++CefXFZMwNldI0rK6KrOsi9HQ8hvy6+4NYYe/NKX9bf8OZU5fu+W27X4f8ADkev2i3trqkMUltbyPEs0asNqvtYsQoA4bIGOmcmtzQpooNJOvSbzi3GwMcqWIA4Hrn5fpmsb7Fe3OpC2QedeMu6NVGQ4wOSeigDnJ+ldFq2ijRvDmlWqSxmztyA6l/nlKjcNgP38t144yT0FXCEuRuK73CLcZSdtr/f/wAAwLlZ202G6O5mZmV5N2TvyXGfr838qTxTK1x4cs9VBLSQTRSM3cDBU/qFq/axmfQLmKUQLGivIJ9x8xZV+ZVC/wASHn3BNYwLXuiS2QOVcTRBc99nmJ+qH865KsOWrCXR6/mc3a3VfidBdNFMbeG6UbpRvg8s7iyAA8j6HofwrN0WzFo2oaJfwPPYbWu7VomCr5ZID/MTxgkcdeRVSwkurnT9M1FmKQ/ZvssUoGAGB2kMfXpz6Yq9qd6mjaQiXqx3FtfXIRljkBdIozzIPXMmB/wGu1TvJq3Tc2pt3ui9HJPutYLGby3mkKRiTBjYADh/8RiqvizRrTxHpVtb+IbL7DrR2xw3KfOYm3kFNy9VxtOG4+bqOtX7Ca1sHgt3ka5haZViuFA9Mhjnp1xx6VVkk/tPxlJeRbmgN4bhjnhVVNq59MsAKdGo+Vpu+pcKtoNPU8n8SeA9e8MKZjGL/TyxAurVSQMf30PK/qPeuw+CXiS5hubrRBb+bZOGuDMv/LA9AD6qx6ehz61uatdXWna1NeaffASynZLazpvhfAAxjOe3UEH3rLU6NZa1FOLWbwlr0Z3yPIGeyugxzh26qOuCRxnOTXbRxPO3bVI0hU50evG5HlZb5iASR/n2ryL4s+H908XiC2iOQBFesO+MCNz+Hyk+y11era7Lolkt60c0ttIPlaPDgj13A7XX3U59qHuhqdgJY1huLSVNkqMciVTxjPbPTn0rb28X8i1JHh0T4cE9GGA3cVPIok/eAESY5xWj4j0GXw7fbMPLp8xZrWb+IgdUb0cfqOayDMTdkngN02/SuhPS5SdyzLuRY+WxjJHpVhYS1uxBLENwfw61XdwwXAyMdzUlrOwdQxGMYI7VSBssfZ0MJcZDHt6Gti2/49Yf9xf5VjyO6vztB6jHStm35tov9wfyrOtsgR22leGrw+G5LJ7oT294hmtpApWa2aRSxBB4ZAT1U9DyBion0KLUNFfw9dOY7W/XbbSgcW14q5/J8FgO5DjuKraJHbW2p20EF8dH1mWNZ5LR972eoR4+VvnxtmK4JKHg568iug1axstVs44tT8+ye3mWSG5hn8uWCTI2kMflYZ/vcZ6V5fIqdVSi976fn8+pg7wmZsGvS2N7ZWmowNAs1rG7tH/rIrlMrI4HplQeOoOT1rP1Oz/sTU45LHZFbXLC5gEP3I5l+YhP9lh8wHsR2rtb3S475I55IYrua2HLBTHKmBkhVHIbPIX3wKw1TT9a067s7eSV7eE7mPkNG0JzkSxqwz8rfeA/IdK469L2c/aU9U3qv1Xn/XYmdNcnMjM8qFtQvtCiIFrdj+0tJHQIX+aSH2G7dgUqXH2jwpfQyriSKFiEJxkK6tnHtiqGqyXKQR2MOlg6laCPyLt74RRxMSW85S3DITxtY9zjrWzBqltqNtFfRaPYyQzWV158zuQ6TIMvE/bY2PvD+7XU+Wa5ovRoqMvdd3v+ZA3FmRvZMylgynGMH9arQBtR1Sxt4rczq7GNIgfvJkk5PYckk9qjm16PRLeDzrfS7kTtIqSalKUEbAKflA5IYnnHTiu70cppGhDXNb0u10u+eMK9vaktsVm+SMerscZx7elY4Kjdczemt/vZMFenHlCO0tfB3h+RIiL2+EOcyfK84U8Zx0Rc/p6mvPtUvby4tb++vLlriVt7KzcBFbACIP4R8p4HrzmtvWfEDXumG8nht7S6vJUs1EbkswBJIyeuAG4HBznvXN6vcRW2i3SvGGZ1Uq5biMK6lm9+Pl/4FmtKlT2j5FpFbf16jqPmqRXfV/ebE6EaBeXEDPHJZ3CSqV4wpGP0qlHHb6bFFKsrF2uYpvKZP9WoAD4PcHeSPYVoXXiXRNAhvr7U7W6OlXUoiWO3IZkDAsOpGRgH9Kzr3y7ia5iUFYgkbwhjyEOVwfoHSsKv8JeVyORew5uq/wAy54QvX0qw1Wzd1aO3meFraTDb93IZVPXGCD7EV0HiLwrBcrNcRW7S2MtiLaOOLH+jheU2+pB5IPOSa5jRGsX8bXKTsp862jmXcBmO5CgsnPQnkcdciujvr0W2nxzRanbwyyPHNNp7SKJHBOGyuevuB2rroq8dTSjBunddDD8PwTX3hAQvGP7SS2aREYdWQkEexPGPqKuaBHtvrtCThAgbjHU5wR68VqafE9r4nlhaSJgVP8WC6nDrgHknHJA6daxNMmkd9WaOaOOW4dtskrhFU/NgljwOo5qIxUVfrdr8TnS3XyJdH0Oae6lvtQjeO4MzEo+DsGcjj16Vd1e11bUb8JNHYvpwdgDK/wAypjA/Hrn9KzdEGvWlldLqF7pfnTRn7LO2pCVQ445YnB65wOabBoUy6oLmfVdPmhkgVJ0+2owaQD7wXPQ1q4ckbRVzrVox5UyvbaHPZSmPQdWi0+WVmV7KeRZbWfHUbeRyO+Pxqto2t6dpjXNhdwS6cgmxItq/2qzWQdSufni7ZALL9K2p/CeipYyjTZ7a31Ayb450mQiM4/gXOF/LrzWfDodzrVkLHXtQtopRKZBeW42sxxgFlGMSA/gwqVUt7tRff/mRdNWZ0N/pdhq+l3DTCG+0uTDCa3kBQHsUdfusDyD278GvI/FHhm58O34huH82CTJguQMeYB2IH3XHG5fxHFdT4bsJbHUp7GSa5sNctZF+0CB/3N5Ac5cr/ECNp7/hXSapeWcRtbbV9Ju77S9Qk2StCAy+ZkKisvDFujBlIZe2eRW1GtyVORbPp2FFrmsjxdZGPB6Dr7VLFMjTLsZW3HPHPGK3vGXgy58MXLXVvK11pZkMcdyCCY2B5ilxwrDoG6H2PFcgj+TcqQMLuBxjp7V6EX1Rq72sbySCSPYxzx8pPet22/49Yf8AcH8q5WRz1x8ueT6V1Noc2UB/6Zr/ACqKrQU7m7o/iRT5emyRxyiFy4gvCSmV/jRj80LYYHcDtOfeumjubO/f7LMJDBLC9u1tdYyAesT9iOu1vqCOlcFRXH7LXc0qJTWu/c6zR3v/AA5ZPaXdxcXEVlcyPHLgtILEInzKxznYWyVORgP04revNOsH1a31u7T7PfQsGTVLNiFkGOkqjqpU/e5GCOa81opuknr1M3DW56RrOkafqMLWtzHbtHOhjiYkbY2JDAA/3GYD/dbBHBrJ0iGDStfW2CBY7qCQ3VpJD5SBo14ZV9CMq2epAPSuNorKOGsmrhGFk0eieDtNjv7m5e5toJobaUEefCH+cjgKT0xgE49BVDxjqWp3OsItxay22nxu6WgZxm54AaUgHI54XPbnvXFUVpTpclNU0yVStHludvBYTX+iyW0flxzRMiJJKgIxty2D2POPrXMTLBNrWnLcFhaTho5T3C5VjWfRWX1XzLlDmmpdjq7ee2t98q28F5BGVMQuUDDqQGxg8jP61QngB1uFQW2SW0ivlcfebbkHuM7eex47Vh0UvqmjTe9/xFCnypp9b/ibLBLPWNB1URuhnMtvcSn7rHbtAHuAefoK17g2k1xIJdBtNRuVRTbzSELIiMDkA4OSGBIxjrXH0VVPDcsVFu4U6fLBwb3sd1pLPJfLLLGk8tvAFaZ1IeIiNl3rkdTwpzjgmsrTRbmBkuoYJ4ZGAaKdAyvxnGDxn61zVFEsNdWv1uR7DzOtv5IrGOGOHRtGnt5GaVontR/o7dMKoG3OOpA5pkl3aXGnXCWttpVorbYY5RZiMqW+9nj09K5Wik8NJv4vwG6T7nUtqUen20YurSB0ZuLi2VXHHG7pkcetb5jGqCaKVgbhF3W6Rpl5E4+ZSODz615vRTjhlyuM3dPyLUF9rU65bRpL22kuIo3u7ZcxSKSSitldue4yeVPQ1tWccM0yy5V/Km2KN3CqPuOB/E2cgntXm9FZ0sEqT9x6dv8ALXSxDoq7sdYuoW9hJqSNps0r3M6HVElwbdxJuXyyrHmQbeuMEdT0xy/ir4bzQOdS8MoLq0dd4sskyp6iPP3x/s53DGOajortp80G9dDTl1OC+0Ajrk12th/yDrbH/PJP5CrFFXKVwUbH/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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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 an animal's neck is one example of an adaptation. Animals' necks can be adapted in different ways. For example, a large frilled neck might help an animal appear dangerous to its predators. A long neck might help an animal get food from tall trees.
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Look at the picture of the saddle-billed stork.
The saddle-billed stork has a long neck. Its neck is adapted for hunting prey while keeping the rest of its body still. This allows the saddle-billed stork to grab the prey without scaring it away.
Now look at each animal. Figure out which animal has a similar adaptation.
The black-headed heron has a long neck. Its neck is adapted for hunting prey while keeping the rest of its body still.
The northern pintail has a short neck. Its neck is not adapted for hunting prey while keeping the rest of its body still.
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test
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เป็ดพริกใหญ่เหนือ
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นกยางคอดำ
| null | 386
| null | null | 373
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ลองพิจารณาแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
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B
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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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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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 changing the distance between them. The magnitude of the magnetic force is greater when there is a smaller distance between the magnets.
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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.
Distance affects the magnitude of the magnetic force. When there is a smaller distance between magnets, the magnitude of the magnetic force between them is greater.
There is a smaller distance between the magnets in Pair 1 than in Pair 2. So, the magnitude of the magnetic force is greater in Pair 1 than in Pair 2.
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test
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แรงแม่เหล็กมีขนาดใหญ่กว่าในคู่ที่ 2
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ความแรงของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กมีค่าเท่ากันทั้งสองคู่
| 387
| null | null | 374
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รัฐใดที่อยู่ทางใต้มากที่สุด
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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 south arrow is pointing. Delaware is farthest south.
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test
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เมน
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แมสซาชูเซตส์
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มิชิแกน
| 388
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เดลาแวร์
| null | 375
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ในการทดลองนี้ ใครคือกลุ่มควบคุม
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B
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ข้อความต่อไปนี้อธิบายการทดลอง
ลูกชายของลูเธอร์ขีดเขียนทั่วผนังห้องนั่งเล่นด้วยสีเทียน! ลูเธอร์ต้องการหาวิธีลบรอยสีเทียนเหล่านั้น จากที่เขาอ่านออนไลน์ เขาตัดสินใจว่าจะลองขัดผนังด้วยเบกกิ้งโซดาเพื่อช่วยลบสีเทียนหรือไม่
ลูเธอร์จุ่มฟองน้ำในน้ำและใช้ขัดสีเทียนบนผนังส่วนเล็กๆ เขาจุ่มฟองน้ำอีกอันในน้ำ โรยเบกกิ้งโซดาลงไป และใช้ขัดสีเทียนบนผนังอีกส่วนหนึ่ง เขาเฝ้าสังเกตว่าสีเทียนถูกลบออกไปจากแต่ละส่วนมากน้อยเพียงใด ลูเธอร์ทำซ้ำการทดสอบนี้อีกสองครั้งบนผนังส่วนอื่นๆ
ภาพ: การขัดภาพวาดสีเทียนออกจากผนัง
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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 control and experimental groups
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Experiments have variables, or parts that change. You can design an experiment to investigate whether changing a variable between different groups has a specific outcome.
For example, imagine you want to find out whether adding fertilizer to soil affects the height of pea plants. You could investigate this question with the following experiment:
You grow one group of pea plants in soil with fertilizer and measure the height of the plants. This group shows you what happens when fertilizer is added to soil. Since fertilizer is the variable whose effect you are investigating, this group is an experimental group.
You grow another group of pea plants in soil without fertilizer and measure the height of the plants. Since this group shows you what happens when fertilizer is not added to the soil, it is a control group.
By comparing the results from the experimental group to the results from the control group, you can conclude whether adding fertilizer to the soil affects pea plant height.
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In this experiment, Luther investigated whether baking soda can remove crayon from a wall. The sections of wall scrubbed with water only did not get baking soda. So, they were part of a control group.
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test
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ส่วนของผนังที่ขัดด้วยน้ำและเบกกิ้งโซดา
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ส่วนของกำแพงที่ขัดด้วยน้ำเท่านั้น
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| null | null | 376
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ชื่อของอาณานิคมที่แสดงคืออะไร?
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A
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|
closed choice
|
grade5
|
social science
|
us-history
|
English colonies in North America
|
Identify the Thirteen Colonies
| null |
The colony is Georgia.
|
test
|
จอร์เจีย
|
นิวแฮมป์เชียร์
|
เซาท์แคโรไลนา
| 390
|
เวสต์เวอร์จิเนีย
| null | 377
|
ระบบนิเวศของหนองน้ำ Okefenokee อธิบายได้ดีที่สุดด้วยอะไร
|
A
|
รูปภาพ: หนองน้ำโอเคเฟโนกี
หนองน้ำโอเคเฟโนกีเป็นระบบนิเวศพื้นที่ชุ่มน้ำในรัฐจอร์เจียและฟลอริดา
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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 wetland is a type of ecosystem. Wetlands have the following features: land that is covered with water during most of the year, soil that is rich in nutrients, and other water ecosystems nearby. So, the Okefenokee Swamp has land that is covered with water during most of the year. It also has soil that is rich in nutrients.
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test
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มีดินแดนที่ถูกปกคลุมด้วยน้ำเป็นส่วนใหญ่ของปี และมีดินที่อุดมสมบูรณ์ด้วยสารอาหาร
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มันมีดินที่ขาดสารอาหาร และมีสิ่งมีชีวิตเพียงไม่กี่ชนิด
| null | 391
| null | null | 378
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เลือกสัตว์เลี้ยงลูกด้วยนมด้านล่างนี้
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D
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สัตว์เลี้ยงลูกด้วยนมมีขนหรือหนังสัตว์ และเลี้ยงลูกด้วยนม
สัตว์เลี้ยงลูกด้วยนมเป็นสัตว์เลือดอุ่น สัตว์เลือดอุ่นสามารถควบคุมอุณหภูมิร่างกายได้
โคอาลาเป็นตัวอย่างของสัตว์เลี้ยงลูกด้วยนม
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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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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. Scientists sort animals into each group based on traits they have in common. This process is called classification.
Classification helps scientists learn about how animals live. Classification also helps scientists compare similar animals.
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A brown tree frog is an amphibian. It has moist skin and begins its life in water.
There are many kinds of tree frogs. Most tree frogs are very small. They can walk on thin branches.
A great white shark is a fish. It lives underwater. It has fins, not limbs.
Great white sharks can live for up to 70 years.
A red crowned crane is a bird. It has feathers, two wings, and a beak.
Cranes wade in shallow water to look for food. Cranes eat insects, worms, and plants.
A red kangaroo is a mammal. It has fur and feeds its young milk.
Kangaroos hop to move around. They use their large tails for balance while hopping.
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test
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กบต้นไม้สีน้ำตาล
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นกเครนคอแดง
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ฉลามวาฬ
| 392
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จิงโจ้แดง
| null | 379
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ชื่อสามัญของสิ่งมีชีวิตนี้คืออะไร?
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A
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สิ่งมีชีวิตนี้คือ Haliaeetus pelagicus หรือที่เรียกว่านกทะเลปีกขาวสเตลเลอร์
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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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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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Haliaeetus pelagicus is written in italics. The first word is capitalized, and the second word is not. So, it is the scientific name.
Haliaeetus pelagicus is the organism's scientific name. So, you know that Steller's sea eagle is the common name.
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test
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นกทะเลอินทรีสเตลเลอร์
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เหยี่ยวทะเลหลังขาว
| null | 393
| null | null | 380
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ประเทศไหนที่ถูกเน้นไว้?
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A
| null |
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|
closed choice
|
grade6
|
social science
|
geography
|
The Americas: geography
|
Identify and select countries of the Caribbean
| null |
This country is Saint Vincent and the Grenadines.
|
test
|
เซนต์วินเซนต์และเกรนาดีนส์
|
เซนต์ลูเซีย
|
บาร์เบโดส
| 394
|
เกรนาดา
| null | 381
|
คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
|
A
|
เลือกคำตอบที่ดีที่สุด
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AOteoeH7jw5rduH/ALK1UKGKGVH3pkfkf0rsbDwX4eScXtvA5lxwzscj8DXPPN/YXjWi7/I3+qc+sWeQ+D/BuqXXifTJ5LN0to51ldn4+Veen4V3fjK01DSPFC61Y3j28lwqpHJ1QlR/q3HcEcg/WvRLeyhtSTGpyRjJqvrOkw6zpc9jP92ReG7q3Zh7g15E82lVxCnJe7a3yZ1QoezhZGB4Z8eWmsSLYagq2Wp9PLY/JL7oe/0rr68E1bwh4mtFIuNKknRDkSwEP+Iwciul+H/jXWZdUi0DUbea6GDtmI/eRAf3/Ue/WrxWWQnB1sM1ZatX/L/Jjp1XflmtT1auf1z/AI/U/wCuY/ma6Cuf1z/j9T/rmP5mvCOg2rP/AI8rf/rmv8qmqGz/AOPK3/65r/KpqACiiud8W6zeaZb2dvpyBr29m8qPOPlAGSeePzoSuB0VFeXrrviaVQyX7FT0ZYyQfoRDVdfEOtSyLGNcG9iQqjdkkdQMQ1XKxXPWKK8tN54ibrq8w/4BN/SKk83xA3XWbn8I7j/4gUcoXPU6K8qK643XWL38Ibo0G01p+up6kfpbXX/xVHKFz1WivKDpWrv1vdVb6Wtx/VqQ6Dqj9ZtWb/t0k/q9HL5hc9YpCwHUivJ/+EY1N/4NVb626j+b0Dwdqb/8u2oH6rAP5tT5V3C56sZYx1kUfU0w3VuvWeIfVxXlo8C6k3/Lnc/8CeAf41T1TwtPpFss13CV3uI40M8W52PYYSjlXcLnrbajYp968tx9ZV/xpseqafNKIor62eQ9EWVST+Ga8rsPBd9fXM9v5SQSwhWYSXIOQ2cY2p7GpbvwNd2M9tFJcBJLgssLxSklZFXcM5Ueho5V3C7PWqKx7HW7ceHLPUdQnS3DookZzgB+hH55rWjkSWNZI3V0YZVlOQR9agY6oV/4/Zf+uafzapqhX/j9l/65p/NqAJqKKKAIbP8A48rf/rmv8qmqGz/48rf/AK5r/KpqACiiigAoorl/EnjO00UNb2225vumwH5Y/wDeP9KcYuTshNpas2tV1ey0a0NzezCNP4R1Zj6Ad68p1/xjeeIJGhTNvY54hB5f3Y9/p0rF1TUrzVbtrm9naWU9M9FHoB2FVYPvV7GGwMYrnqas5KldvSJrW3ate27VkW3ate27U6wQNe27VZn+7+FVrbtWolm0xG7genrXlzdpHStjHWzlu5NqDjPJrSZ9P8MwBpQJbxxlIQefq3oKpax4mt9IBtNP2S3nRn6rF/ia5NZZbiZpppGkkc5ZmOSa66dCc1zT0XbuZSmouy3Nme/uNSujPcvuY9AOij0Aq3bjpWbbjpWrbjpSq2SshxNBOI6qTGrZ4jqhOzGRIo0aWaQ4SNBksf8APeuB7m5RuXCDLH2HqT6Cux8H6XeafaXEt0PKFywdYCeU4xk+hPHHtT9D8NJZOt5fbZb3+EDlYfZfU+9dDSAKhX/j9l/65p/NqmqFf+P2X/rmn82oAmooooAhs/8Ajyt/+ua/yqV0V0ZHUMrDBBGQRUVn/wAeVv8A9c1/lU1AHh/xD8CS6E76rpKFtOc5kiHPkE/+y/yrg9BtYNV8QQWU0DOtzmGTaPmUH+Me6nB+gNfVMsUc0TxSorxuCrKwyCD2NeWatoFh8ONQfxFZaZPfLIxRQXAS1B/U57Z6V9Pgc0lVpujNXqbLz/4K/H13462HXNzrbqcnL8Kb7RbaS81XVbW3sYuZJArMfbavcmsOL7HPOxsVkEC8L5pBc+5xwPpXSeK/HDeM/DjwwqbaS3lBlhY5MkZ6EfRsZHuK4a1mktJ1kX/gS+tephViKlNvEP3u39f1+Jx1uTaGx1cdn50DR9CRwfQ9qgW082INtwehHoe9a2ltHdQJLEcqf0PpVo2fl3zJj5Z18xf94cMP5H86ydRpuL6GVtDmJLD2qpNZbVZiOgzXZSWHtWbf2gSJVx991X9ef0zV0q3NJIVrasr21sICkGOHjBH+8Bz/AI0s1r7VauAdgdBl4zvUeuO34jIq8YVmiWROVcBgfaitJp83cyoz543e5zE1r7VnzW2AeK6qa19qzZo1juoVb13H6D/69VTqGqjdnbeG1XTdLt7VcAquW92PJrqD4ltdF0+S7vHxAg7dSewA7muAt9RSGIySOFRRkk9q59tWbxJ4p0+G4fy9PjnB2k8BByzH8Aa8v6l9Ym51Nt2d6q8tkj1rxV4/sNAjtIZ3kS5nhExjRcsqnoD6d/yryzXPiXquoOFsbm4s7dTnKyEO/wD9aua8T61J4k8TXupvkRyPiMH+GMcKPyqrpulXetajDZ2cLSSyNtVV/wA/rXfg8ro0YKdRa+ey/wCGMKlec5Wj8jqtI8Q+Lte1CKxsNUv5ZpDgYmOB6knsBXufhvw8uhWX76d7u/lANxdSkszn0BPYdhVLwV4MtPCWmhAFkvpQPOmx/wCOj2H611FfP5ljoVZeyoK0e/f/AIHb7zvo0nBe87sK5/XP+P1P+uY/ma6Cuf1z/j9T/rmP5mvJNzas/wDjyt/+ua/yqaobP/jyt/8Armv8qmoA888R3t9rN9c21teS21vbyeUgjJG9gfmLYIOOwGfequqXGs3c9pNKLZmt45Y4yqsm0uu3cck5xV2GSOx1nUEmwWW6kYqeuGO4H8Qas6jqNvdKBEqitUSMtfEmq2drFbpZ2BjiQIoDuOAMDsa5y9u2fQtLJLArHJOoRsYkxlT+BatMEHuK5eecnTbaLvF5kePoG/8AiRTSFc9Aj8X6ksaiTS4GYABiLkjJ/wC+Kf8A8Jje/wDQIj/8Cv8A7GsRWDqGHQjIqNp1SbY3HvS5UF2b/wDwmN9/0CI//Ar/AOxpp8Yah20q3/G6P/xFQ2EtnxvjQ/UZrUMUEgzF5Y+gAqWkh6lD/hLtVPTTbQfW4Y/+y00+KtZP3bGyH1dz/Srb2MhPBx9KfHaun3nx9TRoPUzz4m109IbBf+AOf6iom8R683/LeyT6W7H+bVtNcw26HdICfSsG/u4pGO0DPsKaSfQTA63rznH9ooP9y2X+uabDa6xqmsWct1NJcxRbg3mxKqqDg8YA5yAKqRyHGT8p+tUNS1S5s7q3a3uGVwDnnPUqvI/E/lTt2Fc6rWdEv01Wa9tbqaKB4lUrDKUPBY8/nWFPZzCWKV7y686Jt8chuS5Q9MgEkdCe1aM/iAavZxBZgHQFJ06Dd1B/EGqmIRzJdQxj/aNCXcYtn4bDRCVYg7L829/mJJ6n61p+FHlsNam0wHFvJCZlj7IwIBx6A7hx7VBb61YW8flf2vEfZF3GtDw/ClxrbX0CztAluYzNLGUDszA4UHqAF6+9J7Ajq6hX/j9l/wCuafzapqhX/j9l/wCuafzasyiaiiigCGz/AOPK3/65r/Kpqhs/+PK3/wCua/yqagAqK4uoLSEy3M0cUY5LOwAqWvFNa8SJqviG4a6ybdJCkB6hFBxnHv1zVRi5bCbsdJ4i8bzXYe10otDB0a46O/8Au+g9+v0rh5O/1rbl0id7UXdtie3IzvjO4D6+lY0yNGcMpB9678LyLbcwq36lOSlg+9SSUsH3q9ePwnI9zWtu1bVlG80ipGpZj0AqpoekXWqzbYEwi/fkP3V/z6V2Mraf4asGYOoYD55m6k+g/wAK8zFVVF2W500ot6jreyjsYvMuWXeBk5PC1ymv+MHn32mmOVjPDzjgt7L6D3rG1vxJcau5jQtHa54TPLe7f4VkLUYbD3fNMqpOysieIZatS3HSs2Ac1q24r0ar0MImnbjpWrbjpWbbjpWvplndarKY7T5IlOJbkjIX2X1b9BXk13Y6YImxNczrZ2cfm3BGTn7sY9WPYe3U10+kaJBpSF8+ddOP3k7Dk+w9B7VZ0/TrbTbYQWyYGcsxOWc+pPc1ariNgooooAKhX/j9l/65p/NqmqFf+P2X/rmn82oAmooooAhs/wDjyt/+ua/yqaobP/jyt/8Armv8qmoAKjuIIrq3kgnjWSKRSrowyGB7VJRTTad0B8++PvAc3he9N9Yqz6bK3yt1MZ/ut/Q1yyxi4t/MQfMvUV9S3dpBfWktrdRLLBKpV0YZBFeCeMPB9z4N1T7TAGm0uZsI/wDd/wBlvf0PevrsszP6ylSqP31t5/8AB/4c8+vh7PmjsYOi6k+lXYcgtA5/eIPT1HvXpE0S3WlpeWpEhixNEV/iA6j8RkV5nNCquGj5ikG5D/MfhW/4X19tJn+y3LE2Uh6n/lm3r9PWuzE0nP34br8fI4Iy5ZckjuFto54kljIZHUMpHcGud8QIIbqzi7/NIfw4H8zXRaaRBJPY5ysR8yE+sbcjH0OR+Vcr4kuPM1+Vc8QxrH+P3j/MVxYWL9tbol/X5hW0gyv5nvWhojCSKa1PWI7k/wBw/wCBz+lYfme9WdPvRZ6nBOxxHnZJ/un/AAOD+FdtWHNBpHHh5cs7dzemtfauC1DUFk1ibY3yodg/D/69ei+JLldK0S5uyRuC7U92PArySxtXcmeTPzcgHvUYGHPBze2x3SfKrmhdXclwgjyREOcetVPLdQWBK5BBx6HrV6G3M0oXHyjlqimjkvLxLO0jaWR2CqqDJZvQV2qy9xCjeS5n1KVpYT6lexWdnE0ssjBVRRyxr6H8C+CLbwpYB5Asmoyr+9l7KP7q+386g8A+BYfC9mLq6VZNUlX526iIf3V/qa7WvmM2zT216NF+71ff/gfmeph8P7Nc0twooorwTqCuf1z/AI/U/wCuY/ma6Cuf1z/j9T/rmP5mgDas/wDjyt/+ua/yqaobP/jyt/8Armv8qmoAzNS8PaXq0omvLUPKBtEisUbHpkEVlSeAtJb/AFc19F/uzk/+hZrqKKd2gscZJ8PYj/qtXvF/31Rv6CuA1/Sbrw9q0lo3mTxhxNHL5ZAkB5I498ivcqMA1Sm0Kx5dpfgzXLzTYriO/S3Rs7Ip42DBQcLn6jBqw/gXxH0Go2TD3L/4V6TRRzsLI8y/4QjxQn3Luy/CRx/7LWY2l3OmeI/I1+yi1NXhhWJUuWVYi8jLnnHJIAr2CuL8UaFdXviKK+XS5b+3+zLHtiuxCVdXZucnkcj8RWlKd20/8v1X5iscWNb8Oyj/AEfwj5hNo92im8KkqpYHr/uN+lSy6t4Zt5ZIbnwsI5Y5PLdftROG2g4Hqcnt259q2YfC/kSl4/BtyoMLQhBqibQrAg4GcZ+Zufc1M+hTPcyTnwjdh5JPNbGqKBuwR0z7k/U5rZuF9E7f4v8A7YDG8P6BL4jl1C70i6j0+xEqBbc7pQh8tS2DnpnNdAnw9vP+Wmuf982/+LVr+DtIuNKgvvOsvsSTTK0UBmErKqxquSw6kkE101YVZ+9p5fkCRxUfw9X/AJa6zdN/uRqv+NYWu+A9WhvFOlhr23OG3SyqHUgEYPQY5J/GvUqKz52OyOO0DwJYwaYh1a3829di8oErbRnoMA4OBit2Hw3olvzHpVoD6mIE/ma1KKTbY7EcVvDCMRQxxj0RQKkoopAFQr/x+y/9c0/m1TVCv/H7L/1zT+bUATUUUUAQ2f8Ax5W//XNf5VNUNn/x5W//AFzX+VTUAZHijUf7K8NX10DhxGVT/ebgfzrwDFep/FPUCLSy01DzIxmcew4H6k/lXmaW7NXrZfQTg5s5609bItaRrmoaJcebY3BTP3ozyj/UV2dnrmh+IVEV7bpY3bdf+eTn29K4uOyJ6irkVj7V1VqFGS8+5nGckdDqPgl3y1hKC3URueD9D/jS+G/Ad5dzGXU1a1to2wVP33+noPemaZfXlkqxhzJEP4GPT6HtXd3d/cWfhW8vogGmhiLoH5HTvXBUxFajHkvfz6mipQk7lPW9Z03wvpqwoqoMYigj+8//ANb3NeT6rrF3rN151y2FH3I1+6g9v8ap3d7c6hdvdXczSzOclmP+eKYtc1JXd2aS7Ei1KtRrUi161FHNMt245rVgwFySAB1JrMtxyAASScAAZJPoK9F8N+DjhLzV0/2o7U9B7v6n2qMVWjT33HSg5FbQfD0+rBZ7jfBYdR2eb6ei+/U13sEEVtAkMEaxxIMKijAAqQDAwOlFeNKbk7s60rBRRRUjCiiigAqFf+P2X/rmn82qaoV/4/Zf+uafzagCaiiigCGz/wCPK3/65r/Kpqhs/wDjyt/+ua/yqagAooooAKrX9hbanYy2d5EssEq7XRqs0U4ycXdbgfPvivwrdeEr0wtul02Zt1tOR91v7rehxx+tYioHUMBkEV9I6pplprGnS2N9EJYJRgg9vcehFeE6/wCGbrwnqf2OcmS0lJNtcY4Yf3T6GvsMuzJYqHJP+Ivx8/Xv955OPwztzx6D9E1xrK5tIrkkxo3lK57I38J9gcEfjVC8uvtOo3c+eJJmI+mcD9AKjaEMpUjINUQTFmM9U4r0FCN3JbnnSqudOz3Rc8ykLggg9DxVXzKDLgZJqrGNjS1fU31nTrCxcti2GZif42HC/pz+NZ5QIuccCp4IiIgWHzN8xqVCsL+c6FxGQEjHJkkP3V/qfwoSUfditDoTlWqKJFcK9pBHZwoXvbgjKqMkZ6Ae/avWvh/4DTw9brqGoIr6nKvAPIgB7D39TUfgLwM2mH+29YUPqk3zIjf8sAf/AGb+VegV83meZXToUXp1ffyXl+f5+5RoKPvMKKKK8A6QooooAK5/XP8Aj9T/AK5j+ZroK5/XP+P1P+uY/maANqz/AOPK3/65r/Kpqhs/+PK3/wCua/yqagAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqFf8Aj9l/65p/NqmqFf8Aj9l/65p/NqAJqKKKAIbP/jyt/wDrmv8AKpqhs/8Ajyt/+ua/yqagDyLxXI2qeKLyTqkLeQn0Xr+uaz4rH2r0PV/By3NzLeWEwjmkbe8UnKMe5B6qfz+lc81o9nOIL2FraUnC7/uv/ut0P869CnilGmoroYyp3dzJisfarsVj7VqCGKIfMwpj3kEQ+UA/WoliJPYagkRR2PtXWXEHm+Fb2L+/asP/ABw1xNxrAGQGxXfaSwu/DkDdfNgwfyxXPUcnqy1Y+e16VMtMK7JGU/wkinrW1FETJFq3ZWlxfXUdtaxNLM5wqKP84FT6Jol7rt6Lazjzj78jfdjHqT/SvY/D/huy8PWuyBd87D95Ow+Zv8B7V1TxSpK0dzONPm1exn+F/B0Giqt1dbZ7/H3v4YvZff3rqaKK8yUnJ80tzoSSVkFFFFSMKKKKACiiigAqFf8Aj9l/65p/NqmqFf8Aj9l/65p/NqAJqKKKAIbP/jyt/wDrmv8AKpqhs/8Ajyt/+ua/yqagAooooAKKKKACs/WdGste0yWwvog8Tjg90PYg9jWhRVQnKElKLs0G54Dq+i3nhvVDp19lkbm2uMcSr/j7ViapCYysw6H5W/pX0Nr2hWXiHTJLG9TKnlHH3o27MD614nrGj3ek3cujamP3jAmCfHyzL2I9/UV9hl2YRxStLSa38/NfqjxMXhPZS9pD4epynme9TWqG5uUj7Zy30FUHZo3ZGGGU4Irb0dUt7KW9mO0Nwv0Hp+Neq1Y4mmvUuzstvEXb6ADqT6CvRfAHgeS0WLWdaTN2ctb27DiHP8RH97+VR+BvBbyyxa9rUOH+9aWrj/Vjs7D19PSvSq+azTMrJ4ei/V/ov1PXwOE9lHmnuwooor509EKKKKACiiigArn9c/4/U/65j+ZroK5/XP8Aj9T/AK5j+ZoA2rP/AI8rf/rmv8qmqGz/AOPK3/65r/KpqACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACoV/4/Zf8Armn82qaoV/4/Zf8Armn82oAmooooAhs/+PK3/wCua/yqaobP/jyt/wDrmv8AKpqACo54IbmFop4kkjbgq65BqSigDktT8Gkqz6VcmE/88JSWT8D1X9RXn2tLqejyFL+1kh9G6q30YcGvbqiuLeG6haG4iSWJhhkdcg1pCo4iaufOFxrPX5q9w8BXP2vwTpkv+ww/JiK5vxH8JLC/33Gjy/ZJzz5Tcxn+orU8GyN4Y8OQ6Tq8c0NzC742ws6sCxI2soIPWtqtSE4e7uRFNPU8o1OLyNXvYv7k7r/48a3PC/hG88RTCTmGyU/PMR19l9TXTWXgU6x4jvdTv1eLT3naSKJgVeUE55HVR+teiwQRW0CQwRrHEgwqKMACsvaNK0SuW+5X0zS7PR7JLSyhEca9fVj6k9zVyiisigooooAKKKKACiiigAooooAKhX/j9l/65p/NqmqFf+P2X/rmn82oAmooooAhs/8Ajyt/+ua/yqaobP8A48rf/rmv8qmoAKKKKACiiigAooooAKyPEXh6z8SaY1ndrhh80Uq/eibsRWvRV06kqclODs0JpNWZ8v8AinRNQ0PW3tb+PEh5Eij5ZB/eFemeAfBDXK22r6vDtgiANnauOv8A00YfyFei6loum6uYDqFpFcGB/Mj3j7p/z2q+BgYHSvbxOeTq0FTgrSe7/wAvU5oYWEZ8wUUUV4J1BRRRQAUUUUAFFFFABXP65/x+p/1zH8zXQVz+uf8AH6n/AFzH8zQBtWf/AB5W/wD1zX+VTVDZ/wDHlb/9c1/lU1ABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABUK/8fsv/AFzT+bVNUK/8fsv/AFzT+bUATUUUUAQ2f/Hlb/8AXNf5VNUNn/x5W/8A1zX+VTUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFQr/AMfsv/XNP5tU1Qr/AMfsv/XNP5tQBNRRRQBDZ/8AHlb/APXNf5VNUNn/AMeVv/1zX+VTUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFc/rn/AB+p/wBcx/M10Fc/rn/H6n/XMfzNAG1Z/wDHlb/9c1/lU1Q2f/Hlb/8AXNf5U6QTFv3ckajHRkJ/qKAJKKh23X/PaH/v0f8A4qjbdf8APaH/AL9H/wCKoAmoqHbdf89of+/R/wDiqNt1/wA9of8Av0f/AIqgCaiodt1/z2h/79H/AOKo23X/AD2h/wC/R/8AiqAJqKh23X/PaH/v0f8A4qjbdf8APaH/AL9H/wCKoAmoqHbdf89of+/R/wDiqNt1/wA9of8Av0f/AIqgCaiodt1/z2h/79H/AOKo23X/AD2h/wC/R/8AiqAJqKh23X/PaH/v0f8A4qjbdf8APaH/AL9H/wCKoAmoqHbdf89of+/R/wDiqNt1/wA9of8Av0f/AIqgCaiodt1/z2h/79H/AOKo23X/AD2h/wC/R/8AiqAJqhX/AI/Zf+uafzapRnaNxBOOSBiol/4/Zf8Armn82oAmooooAhs/+PK3/wCua/yqaobP/jyt/wDrmv8AKnSCYt+7kjUY6MhP9RQBJRUO26/57Q/9+j/8VRtuv+e0P/fo/wDxVAE1FQ7br/ntD/36P/xVG26/57Q/9+j/APFUATUVDtuv+e0P/fo//FUbbr/ntD/36P8A8VQBNRUO26/57Q/9+j/8VRtuv+e0P/fo/wDxVAE1FQ7br/ntD/36P/xVG26/57Q/9+j/APFUATUVDtuv+e0P/fo//FUbbr/ntD/36P8A8VQBNRUO26/57Q/9+j/8VRtuv+e0P/fo/wDxVAE1FQ7br/ntD/36P/xVG26/57Q/9+j/APFUATUVDtuv+e0P/fo//FUbbr/ntD/36P8A8VQBNUK/8fsv/XNP5tUoztG4gnHJAxUS/wDH7L/1zT+bUATUUUUAQ2f/AB5W/wD1zX+VTVDZ/wDHlb/9c1/lTpBMW/dyRqMdGQn+ooAkoqHbdf8APaH/AL9H/wCKo23X/PaH/v0f/iqAJqKh23X/AD2h/wC/R/8AiqNt1/z2h/79H/4qgCaiodt1/wA9of8Av0f/AIqjbdf89of+/R/+KoAmoqHbdf8APaH/AL9H/wCKo23X/PaH/v0f/iqAJqKh23X/AD2h/wC/R/8AiqNt1/z2h/79H/4qgCaiodt1/wA9of8Av0f/AIqjbdf89of+/R/+KoAmoqHbdf8APaH/AL9H/wCKo23X/PaH/v0f/iqAJqKh23X/AD2h/wC/R/8AiqNt1/z2h/79H/4qgCaiodt1/wA9of8Av0f/AIqjbdf89of+/R/+KoAmrn9c/wCP1P8ArmP5mt8Z2jcQTjkgYrA1z/j9T/rmP5mgDas/+PK3/wCua/yqaobP/jyt/wDrmv8AKpqACiiigAooooAKK5zVtZ1JfEKaNpSWizCya8eS73FSobaFG0jBz1Pb0rK1/wAaX2kq8kK2Mn2a3iluIEWWZsseRvUbEGOhbr6UAdxRXO6brGp6h4q1SxCWiafYNGCxVvNffGGA644PfHT86yNV1TWbTxbrJsJoWitdMS4MVyzmPgsTtUEYJx19u9AHc0VxcXjK6uLfU7iOCBEt9Gj1GFXBJ3sjNtY55GQBxiqV1411uO2vriC3sDHZ2NrduHV8t5gyyjDfke2O+eAD0GiuE1Dxjq+m2Wuma3sjcWENvPDtDbCsrYKtzkkeoxn0p2qeM9S0SfUbS8t7Wa4ijhkt2gV9n7xtuHGSTg+nX0GaAO5orhpfF+sx2sarZwm4fU4bNJZbaWCOZJFJ3BX+YEEYPXp712tuJxbRi5aNp9o8wxghS3fAJJA/GgCSiiigAooooAKhX/j9l/65p/NqmqFf+P2X/rmn82oAmooooAhs/wDjyt/+ua/yqaobP/jyt/8Armv8qmoAKKKKACiiigAoorhtY8Xazp95rbW9vYyWmlz26FXDB5FlC8Ag4BBbrj8KAO5orh7vxlqOmx6rb3dvbSXtpdwW8bwo/lkSqGBK8scDPA69qrXPiTX7qXTIYjHas2pi3aV7OWNbhChZSFchgOoI9QOfUA9BorjD4wul8SQWg+yTWU181mPJilJUgHkykBCcjlRnHqas+E7u5ufBUtxPcSyzB7kCR3LNw7gcnnjAoA6qivPNA8UapY6boA1J7aa2v7WZhNJI/mI0SFi0jnOQQOeOPenJ461JYNSDx2kssOmfb4JEt5o0PzbduHwXHQhhgGgD0GiqOkTXtxpsU9+IBNKA4WAHaqkAgHJ5PvV6gAooooAKKKKACoV/4/Zf+uafzapqhX/j9l/65p/NqAJqKKKAIbP/AI8rf/rmv8qmqGz/AOPK3/65r/KpqACiiigAooooAKKK53xRrOqaS1r9htQ0Em8z3LW7ziLGMAohDYPPPbFAHRUVw2reNbq2sIbmyl02Yix+1yrHHPNu5xxtUbF4PzP34x3pLrxhq5bWprOGxFtpttb3W2ZWLuske8rkNjPXBx6cGgDuqK4W78X6v5mtzWcNiLbTLa3uQsyvvdZE3FchsA9ecfgetU5/Ems22peJdRsTFJa20FpceRdO5Cq0eSqAHCk8kn2HB7AHo1FcBe+Kr+x1DXZrWOOQxyaesUczuVxKvPG7Cn3AHvmptS8XaxYajPp6W0Fxc2cCSzLFazP57MSdqbc7OB1bOTQB3NFMifzYkkCsu5Q2GGCM+tPoAKKKKACiiigArn9c/wCP1P8ArmP5mugrn9c/4/U/65j+ZoA2rP8A48rf/rmv8qmqrDNFbwJDLIsbIoX5zjOO4qT7Za/8/MP/AH2KAJqKh+2Wv/PzD/32KPtlr/z8w/8AfYoAmoqH7Za/8/MP/fYo+2Wv/PzD/wB9igCnqegaZrLxvfW3mOilVdZGRtp6qSpBIPoeKrXHhDQbp3aXTkIeJYWVXZVZFGFBUEDgdDjI7Vq/bLX/AJ+Yf++xR9stf+fmH/vsUAV7DSLHTJZ5bSFkknCCVmkZy2xdq53E9APx71V1Dwto2qXct1eWhkmljETuJXXcg/hOCOOeR371pfbLX/n5h/77FH2y1/5+Yf8AvsUAZt74W0XUJBJc2Kswg+z/ACuyAx9lIUgEDtnp2pW8L6M0FzCbPMdzBHbyjzX+aNBhR14x6jn1rR+2Wv8Az8w/99ij7Za/8/MP/fYoAwPEvhWLVdH1KKwSKK/vYoomlldtpWNgQD1xxnoKux+FdEjgu4RYI0d3tEwd2YsF+6MkkgDsBjHatL7Za/8APzD/AN9ij7Za/wDPzD/32KAM9PDOkRxRRi1YiK5W7Vnmdm81fusWJycehJFa1Q/bLX/n5h/77FH2y1/5+Yf++xQBNRUP2y1/5+Yf++xR9stf+fmH/vsUATUVD9stf+fmH/vsUfbLX/n5h/77FAE1Qr/x+y/9c0/m1H2y2/5+If8AvsURfPPJMPuMqqD64zz+tAE1FFFAENn/AMeVv/1zX+VTVVhmit4EhmkWNkUL85xnHcVJ9stf+fmH/vsUATUVD9stf+fmH/vsUfbLX/n5h/77FAE1FQ/bLX/n5h/77FH2y1/5+Yf++xQBNWXc+HdKuxfCe13/AG543uf3jDe0eNh4PGMDpj3q99stf+fmH/vsUfbLX/n5h/77FAFKfw9pVy1809orm+KNcZZvnKDCkc/KQAORioW8K6M9mlq1oxjSf7QGM0m/zMY3b924nHvWn9stf+fmH/vsUfbLX/n5h/77FAGUfCGhGczfYcSGf7QCszjbJnO5QG+XPfGM96v2WlWWn2BsbWHy7YlyU3E8sSW5JzySam+2Wv8Az8w/99ij7Za/8/MP/fYoAybbwdoFpgQ6cu0QtAFeR3CowwwAYkDI6kcmmDwX4fCbBYtgwtbk/aJMmM/wk7skcDGenbFbP2y1/wCfmH/vsUfbLX/n5h/77FAEkUaQxJFGMIihVGegHSnVD9stf+fmH/vsUfbLX/n5h/77FAE1FQ/bLX/n5h/77FH2y1/5+Yf++xQBNRUP2y1/5+Yf++xR9stf+fmH/vsUATVCv/H7L/1zT+bUfbLb/n4h/wC+xRF888kw+4yqoPrjPP60ATUUUUAQ2f8Ax5W//XNf5VNVWGaK3gSGaRY2RQvznGcdxUn2y1/5+Yf++xQBNRUP2y1/5+Yf++xR9stf+fmH/vsUATUVD9stf+fmH/vsUfbLX/n5h/77FAE1Z+o6LYarJFJdwuZIgQkkcrxsAeoyhBwcDirX2y1/5+Yf++xR9stf+fmH/vsUAZUnhDQZfL3adGAkH2cKrsqmP+6QDhuTnnPPNZVt4DsBq+pSXkCS2Ey26W0XnyFlEa4IfnkZxwSRxXVfbLX/AJ+Yf++xR9stf+fmH/vsUAc2fBlreeItXvtThimtboQCCNZHUgIuGDAYBGcccjitebw/pc/9oeZag/2giR3WHYeYqjCjg8YB7Yq79stf+fmH/vsUfbLX/n5h/wC+xQBnyeGdHmadpLPJnaFpP3r/ADGL/V9+Mfr3zTtQ8O6Vql0Lm7td8wUIWWRk3KDkKwUgMM9jmr32y1/5+Yf++xR9stf+fmH/AL7FAEwAAAAwB2oqH7Za/wDPzD/32KPtlr/z8w/99igCaioftlr/AM/MP/fYo+2Wv/PzD/32KAJqKh+2Wv8Az8w/99ij7Za/8/MP/fYoAmrn9c/4/U/65j+Zra+2W3/PxD/32KoXti+oTiaNgEC7QT39/wBaAP/Z
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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 shiny object reflects a lot of light. You can usually see your reflection in a shiny object. All three objects are shiny.
A soft object changes shape when pressed or squeezed. None of the objects are soft.
A translucent object lets light through. But you cannot see clearly through a translucent object. The sapphire is translucent, but the car bumper and the metal bar are not.
The property that all three objects have in common is shiny.
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test
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เงางาม
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โปร่งแสง
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นุ่ม
| 395
| null | null | 382
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แรงดึงนี้มีทิศทางไปทางไหน?
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B
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มีแม่เหล็กติดอยู่กับตู้รถไฟของเล่นแต่ละตู้ แม่เหล็กแต่ละอันจะดึงดูดกันด้วยแรงแม่เหล็ก แรงจากตู้รถไฟตู้แรกจะดึงตู้รถไฟตู้ที่สองให้ตามมาติดๆ
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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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Force and motion
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Identify directions of forces
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A force is a push or a pull that one object applies to another. Every force has a direction.
The direction of a push is away from the object that is pushing.
The direction of a pull is toward the object that is pulling.
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The magnet on the first train car pulls the second train car. The direction of the pull is toward the first train car.
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test
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ห่างจากตู้รถไฟโบกี้แรก
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ไปยังตู้รถไฟโบกี้แรก
| null | 396
| null | null | 383
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ส่วนใดของต้นส้มที่ทำให้เกิดเมล็ด?
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A
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ต้นส้มโตเต็มที่สามารถมีเมล็ดได้
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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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Plants
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Describe and construct flowering plant life cycles
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Many plants have flowers. These plants can use their flowers to reproduce, or make new plants like themselves. How do plants use their flowers to reproduce?
First, the male part of the flower makes pollen, and the female part makes eggs. Animals, wind, or water can move pollen. Pollination is what happens when pollen is moved to the female part of the flower.
After pollination, sperm from the pollen can combine with the eggs. This is called fertilization. The fertilized eggs grow into seeds. The fruit grows around the seeds. Later, a seed can fall out of the fruit. It can germinate, or start to grow into a new plant.
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Flowers make seeds. After a flower is pollinated, male cells from the pollen combine with eggs. This is called fertilization. The fertilized eggs grow into seeds.
The fruit can grow around the seeds. But the fruit does not make seeds. Both the fruit and the seeds grow from parts of the flower.
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test
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ดอกไม้
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ผลไม้
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| null | null | 384
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ดูแบบจำลองโมเลกุลด้านล่างนี้ เลือกสารธาตุ
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B
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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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ไนโตรเจน
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ฟลูออโรเมทานอล
| 398
| null | null | 385
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รัฐใดต่อไปนี้อยู่ทางเหนือที่สุด?
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A
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closed choice
|
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. South Dakota is farthest north.
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test
|
เซาท์ดาโคตา
|
นิวเม็กซิโก
|
เนวาดา
| 399
|
เซาท์แคโรไลนา
| null | 386
|
ทวีปใดถูกเน้น?
|
C
| null |
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95GWjkfVoWj67JFVW/QitVZEf7jq30Oa85KhhgjIp0bNE4eNmRh0KnBohm1t4/iS5Jno1FcOmt6ikewXTEerAE/nT017UUP+vDezKK6lm1DsxaHbo7xuHRmVh0KnBFbdl4lniwl0vnJ/eHDD/GvPx4rQEA2b9OocYz+VEnioZAitT3yXbp+VaTxWEqL3pI0hOcH7rPYrS/tr5N0EgYjqp4I/CrNeJjxXKhO2Aq2MB4pSpH0OM102i/Eq3hgjt9ShuW2jHn8Mx+vTP1rz6kqKfuSud1PFJ6T0Z6NRVeyvrXUbVLmznSaF+jof84PtVipOoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKwNU8QpDuhsyHk6GTqF+nrWlOnKo7RInUjBXkW9a1f+zLb9zGk1yxwsbPtA/2j7fzryLxHLrd/fLJqDtcbs+WsSnYg9AO3+ea6p5WlmZpGZnPJY55/Gql41oy+Xc7WwN23BJ+vH412TwNN07Sep51Su6jt0MTSdE1G1lWVrkQqWDPGpJ3exHTpWsLuRot0heBuflELMfbnpTNOl+2gxSLJD5Rx5Sn5dvbLf8A1+1aSWsEbb1jXd/ePJ/M15OJzKlSj7Kg5K39db/hYm2vvFW3sphcpdPdyH5ADHt2hvcj1rQqlPqdvCSFbzGHXaQAPqScVUg8QRyzeW1tMoDFWkUblXHqR/8AqrxpwxGIk5tXY+WTNiioRdW7HAnjJyBjcOp6VNXK01uSFFFFIAooooAKja3hdizRRsT3Kg1JRTTa2Aqxafbw3sl2iYldQvsB7Cp2ijc5eNWPqRmn1HLN5eABuc/dUf54FaRVSrNRjqx3ZWktLE3kTMI1mT5lQEDPvjvUU2oyRS/IYJ42bAVGww/nTmtPtDiS6YSEcqoGFX+tTSQRyoFdFIHTjpX0FDI5yjetLXt/wRc69TJVZ4NSXfdRQLuJIRgTz0U/rV+WdbYlERpJCNzc8n0/HiopYVtIDKW8zyyGbKgkD/ZHbNWFsGB8zzikjj5yqjrx0OPaulzp5fFe0+J9UtbfextqWpXso4bwsWj2KmB5bZ3D657fTipNTuLqAxPCyrCeC23d8xOAD/snPUVEvN9mRit1GvltJFgqQTwCOo9fzqOOxja9aIvG0SfvGhXOMnpkcjsT+Vc7wM8RWjVUlKD2/XQd0txlpps321btlFrx86RN98+46Adf51sUUV79GjGjDkhsYyk5O7OXjsorvxTcw3imU7hIu0HCgDjJ/Ljp+lddWVMslpqS3cNuZVlXy5gn3uOVIHQ9x+VQvrA1Bfsdos0dy7FXyNrQgH7x/wA96+VzLB154q0U7N6dtTdvnSLz3zPcSW9sivJGBvZzhQT246n2pkMd68ai7uEz/EIVxn8ev5YqS2tobSLyoU2rnJ7kn1J7mpq9vDZRh6UVzrmkZOfYRUVAAqhQOAAKz9Wu7m0iR4FXZn52Pb2H1rRpCARgjI969KcXKLinYmLs7srr9q8pZJpraMEc4BI/Mmi2klaSVWO+MYKSbduc9se2OvvUogiD7xGgb121JXJh8PXhPmq1ebytZDclbRBRUciyl4zG6qob5wRnIx2/HFEsyQ7N5PzsEXAzya7bk2JKbJIkSFnYKB6mm3DvHbSyRrudUJUHuQKydItotUT7beBrhsbV8zGwZHO1f61xY7HRwkOZq7ZcYXV2T2cH9qy/brhCIAwNvEeOR/GcHr1H0Fa0sghheQjIVScetLGEEaiMKEA+Xb0x7VRmMa3UjXLEDjyt3QDHOPfr718pTU8wxXvytf8AqyLbJILmd5UjkjTJXL7Cfk+uatOgkRkJYAjGVOCPxqlZ3NtBCIGdY5U+8rZyffnrn8anF9b7lUybS33dylQfzrHE0n7STp03FL1YWKck1zZOVkleVAAVdkH0wenNNhD3jyYLRCSMHcISFYc/59ela1HSnHGuEfcilLuv6sFypFp8KBC43sp3HI4LeuPWrdFFcs6kpu8ncVwrlNb18yiWyt1KqCUdz1b1AHaurrhvEFr9m1eUgYSX94v49f1rXDpOWopOy0MplJxgkfSpZZnm2b8YRQigDAAFR0V3qckuVbGV3awAADAoooqRBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUVrw6BPcacl1FIC7ruEZXGfxzVK9sXsUg804eRNxTuv1rpnhK0I88loVysl0nXdQ0G5FxYysuSN8fVXHuP8mvYfC/im28SWZYBYbpOJIN4J7fMO+Oa8VitLifPlQSPgZOFPT/INbOhaO8qi9eeeB1YiPym2sMd8/0rbCU6s3ypHRQrSp6PY9worndF15TDHa30hMigKJ2/j/3vQ+9dFXTUpypu0kejCpGavEKKKKgsKKKKACiiigAooooAKKKKACiiigAooooAKiuLmG1hMszhEHc1FfX8GnwebM3X7qjqx9q4jUtXN7cqZ5kXJxHHu6fT1NdFDDuo7vRGFauqei3NDVNcmvsxRZig9O7fX/CsdiQpIGSB0HemmVMAglgRuG0ZyKgE13K2EtxEv96Vs8Y9B/iK9WMY01yxR5spSm7yLVQy3NvFkySICOo6mo5bMztmS5m290RtoPHtz+tLDp9rbsWjgUMe55P6025vb+v69Sfd6mcqkpm2e7EZO9nLYLc5yBj+QP0p6rqd+0YlH2a2Ug7W+Z2x68n9a18DOcc0Vyf2fRdT2kld/wBf138y/aMhS0t45DIkKBz/ABbeamAx0oortSS2M73KOquILCS5CgyxYZGx0Of5VR8L3ct0Lhp7gyMCqgMSSOCe/wCNXNUZ5RFYov8Ax9blZ842gDJ/Sszw3FbjVr4CMLLE5A3SZIGccD+vv+fgZ1CLg528v1Oin/DdzqaKKK+UICiiigAooooAKpyRyrfGVFkdWTDDIx7Y/X86uUVvh8RPD1FUhugK6SB8gZDDqp6iklljgiaWVwiKMsx7Cn3EULKZJUz5YJyDg1Qj/wBIgto98iF33MCeccnHOeOlfV4TNlWpSnONuVXf/AJ5CdGjuJreWM70YbsEcYxw2PXp+dXqZHEkQIRcZ5J6k/U0+vmsfi/rVb2iViigmnyLdzTfaWVZTyoGT7cnp+AFVpVWz1myihBAkidWBzyBznPc5/nWxVDUraa7SOKKNDg7xI0hXYR7Dk8E96rC42pCrBzbcY9Ck77lmiqlm06GS3uGDyR4PmD+IEnHHbp71br7ilVjVgqkNmYtWdgowM5xzRRWggooooAKKKKACiiormQw20sgKgqpILdM+9JuyuCKerXk9lHHJGF8vdtdj2zwP8+1SWzMt5LGZxMThjhs7B/DxjHPXioJbaK7t4mmdmkmIYhzjYvXhenbH41NZQyyWe7kEYaEuAD0xggdq8GpmPvxrptQva3fzRtyrlt1LpAIIIyDWe6HT7dLeLzGjd8JHEDu55+9ngVbS4VoWdlZCgyysORxmobmG4u4wiwbBwdzvtIBznpntx+NduPqYZ0lKbTe8bkQunYTTbqMRmIuiqFLooP3FHUfQH9D7U1Wea+eWMGRUk2q7H5VUqCdo7855qvH4fktmZ4J1Y8bUkXgj0JrTW2kCDM5DAYGBx+OeTXiUK+DpV3iHLfol+JpK3QpyWstxe+eCzxKQgjJG33JB/GtJIIY23JEinGMhQKS3t0t1YIWJZtzFjkk/wCRUtedjcXLEVHLp+nmK/QKKKK4hBRRRQAVj+I7H7Xp5lQZkg+Ye47j+v4VsUEZGD0qoScZJoDzKirF/ALbULiAdEkIH06j9Kr16Zi1Z2CiiigQUUUUAFFFFABRRRQAUUUUAFFFFABUlvEZ7mKEdXcL+ZqOpIJ5LaXzIjtfBAPpkY4q6fLzrm2GtzuDpdgcZtIeP9gU2XSbCaIRtbIFB42jGOc9q5+DxLcxJGjRK4XhiWOW/GtKw8QRXN15MgKBz+7JGP8AgJ5/XvX0tPE4ap7qsXr0Zp2tlb2SstvHsDYzyTn865fxI0h1PEigKEGwjPIrsKqX+nw6hB5coww5Vx1U1eLw7q0XThoTcxNG1uONzDdEqGChXLEjIAH4eua6auEu7KfTLpRKGwGyrocZHsexrtFjE1nGrtJkqDu3YbPrkf8A6qxwFWrKMoVVrEb11ZPWvpeuTWOIpcywendfp/hWLGjJuzIzgnI3Y4/KldxGhYhiB2UZNd04RnG0kOEpQd4notvcw3UIlhcOh7ipa4HTtSlsZRLAwZD95c8NXaWN/BqEAlhYH1U9Vryq+HdJ3Wx6dGuqmj3LVFFFcxuFFFFABRRRQAUUUUAFFFFABVPUdQi062Mj8ueETuxp97exWFs00p9lXux9K4i9vJb65aaU8noB0Uegrqw+HdR3exz16/s1Zbkd/K2puzXeJA38JHAHoBVZbeBAoWGMBRhcKOKlor1VFLZHmOTe4UUUVQgooooAKKKKACiiigBsgYxtswJMHaSOhrn9PkuLLU4w7DbcsRLHtUMJO/Pccg//AKq6B3CIWPQeneoIdOQzRXVwoNwm4gA5Ckk+3JA4rw87qU404xlu76fLf7zWm7J3L9FFFfIAFFFFABRRRQAUUUUAFQQWkNuxaNTuIALFiTj8anqK4nFvC0hR3x0WNdzH2AqouXwp7giRnVFLOwVR1JOBVaW9UOY4VaWQHB2gkL9TTWhuLpcTssUJ+9EnLEehb/AfjUF7PZR2klooBZVIWONM4IHH9K1pQi5aq/8AXX+vmUkOF7dNJgRKUzt3BTwfcf1pZXmlcwq4aQDJWM4C+7H37VmRXV8IIoYrUFgflKNwo/2vT6GtWW0WRJNjyRPJ1ZHI/rX08Mvoyp81CK5u7vb5CfuvUrae/kSm1liaOdwZDufdu5xxzmtGqMGmrDeG5aaSV9u0F2JI/Wr1erhY1IUlGpa67Gc2m7oKKKK6CQooooAKKKKACmSxJNE0cihkYYKnvT6KAIHgVLeRYY4gWHO8cH1z61SgPktGkFw0hfr5YB4A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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.
|
This continent is Asia.
|
test
|
อเมริกาใต้
|
แอนตาร์กติกา
|
เอเชีย
| 400
|
ยุโรป
| null | 387
|
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