question
stringlengths 14
220
| answer
stringclasses 5
values | hint
stringlengths 19
1.58k
⌀ | image
stringlengths 2.9k
104k
| task
stringclasses 3
values | grade
stringclasses 9
values | subject
stringclasses 3
values | topic
stringclasses 15
values | category
stringclasses 65
values | skill
stringclasses 115
values | lecture
stringclasses 105
values | solution
stringlengths 19
1.91k
⌀ | split
stringclasses 1
value | A
stringlengths 2
136
| B
stringlengths 1
133
| C
stringlengths 2
110
⌀ | index
int64 1
2.02k
| D
stringlengths 2
73
⌀ | E
stringclasses 19
values | group_id
int64 0
1.91k
|
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
ดูแบบจำลองโมเลกุลด้านล่างนี้ เลือกสารธาตุ
|
C
| null |
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closed choice
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grade6
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natural science
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chemistry
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Atoms and molecules
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Identify elementary substances and compounds using models
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There are more than 100 different chemical elements, or types of atoms. Chemical elements make up all of the substances around you.
A substance may be composed of one chemical element or multiple chemical elements. Substances that are composed of only one chemical element are elementary substances. Substances that are composed of multiple chemical elements bonded together are compounds.
Every chemical element is represented by its own atomic symbol. An atomic symbol may consist of one capital letter, or it may consist of a capital letter followed by a lowercase letter. For example, the atomic symbol for the chemical element boron is B, and the atomic symbol for the chemical element chlorine is Cl.
Scientists use different types of models to represent substances whose atoms are bonded in different ways. One type of model is a ball-and-stick model. The ball-and-stick model below represents a molecule of the compound boron trichloride.
In a ball-and-stick model, the balls represent atoms, and the sticks represent bonds. Notice that the balls in the model above are not all the same color. Each color represents a different chemical element. The legend shows the color and the atomic symbol for each chemical element in the substance.
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test
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อะซีทัลดีไฮด์
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ไฮดราซีน
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โอโซน
| 201
| null | null | 197
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ลองคิดเกี่ยวกับแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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C
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ภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่จะไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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DTv+vaP/ANBFX6oaH/yANO/69o//AEEVfr42r8cvVn6dh/4UfRfkFFFFZmwUUUUAFFFFAFDW/wDkA6h/17Sf+gmvHq9h1v8A5AOof9e0n/oJrx6vYy34Jep7WV/BL1CiiivSPUCiiigBjfepKVvvUldUfhR+H51/yMa/+OX5hRRRVHmhW74N/wCRrsv+B/8AoDVhVu+Df+Rrsv8Agf8A6A1YYn+BP0f5HVgP96pf4l+aPStW/wCQZN/wH/0IUUat/wAgyb/gP/oQor5A/Sg0n/kGQ/8AAv8A0I15x4w/5Gm8/wCAf+gLXo+k/wDIMh/4F/6Ea848Yf8AI03n/AP/AEBa9DLf4r9P1R6OWfxn6fqjDooor2j3QooooARulMp7dKZXRS+E/KOM/wDkZf8Abq/UKKKK0PlAooooA9l0P/kAad/17R/+gir9UND/AOQBp3/XtH/6CKv18bV+OXqz9Ow/8KPovyCiiiszYKKKKACiiigChrf/ACAdQ/69pP8A0E149XsOt/8AIB1D/r2k/wDQTXj1exlvwS9T2sr+CXqFFFFekeoFFFFADG+9SUrfepK6o/Cj8Pzr/kY1/wDHL8woooqjzQrd8G/8jXZf8D/9AasKt3wb/wAjXZf8D/8AQGrDE/wJ+j/I6sB/vVL/ABL80elat/yDJv8AgP8A6EKu1S1b/kGTf8B/9CFXa+QP0opaT/yDIf8AgX/oRrzjxh/yNN5/wD/0Ba9H0n/kGQ/8C/8AQjXnHjD/AJGm8/4B/wCgLXoZb/Ffp+qPRyz+M/T9UYdFFFe0e6FFFFACN0plPbpTK6KXwn5Rxn/yMv8At1fqFFFFaHygUUUUAey6H/yANO/69o//AEEVfqhof/IA07/r2j/9BFX6+Nq/HL1Z+nYf+FH0X5BRRRWZsFFFFABRRRQBQ1v/AJAOof8AXtJ/6Ca8er2HW/8AkA6h/wBe0n/oJrx6vYy34Jep7WV/BL1CiiivSPUCiiigBjfepKVvvUldUfhR+H51/wAjGv8A45fmFFFFUeaFbvg3/ka7L/gf/oDVhVu+Df8Aka7L/gf/AKA1YYn+BP0f5HVgP96pf4l+aPStW/5Bk3/Af/QhRRq3/IMm/wCA/wDoQor5A/Sg0n/kGQ/8C/8AQjXnHjD/AJGm8/4B/wCgLXo+k/8AIMh/4F/6Ea848Yf8jTef8A/9AWvQy3+K/T9Uejln8Z+n6onutJs/7Yf7PGfsqtLE8ZYnY6qxHPXBwCPxHaucrRj1m5ivbu5VYy11u8xCDt57jnqM8VnV6tOMl8R7FKM46S8gooorU1EbpTKe3SmV0UvhPyjjP/kZf9ur9QooorQ+ULumJayXDi6Kf6smMSMVRn4wGI5Axn07U7U7fyfJb7IkG8H5opfMjfB6qcn8eT+FV7a5NsznyopVddrJIuQR17YI6dQRTrq9a5jiiEUcMMRJSOPOATjJySSTwO/asnGXtL9DoU4excXv6ef9dV6Hrmh/8gDTv+vaP/0EVfqhof8AyANO/wCvaP8A9BFX6+Sq/HL1Z+jYf+FH0X5BRRRWZsFFFFABRRRQBQ1v/kA6h/17Sf8AoJry/SIbSZrs3qsYkg3BlJyhLqu73xuJxXqGt/8AIB1D/r2k/wDQTXkkNw8Ec6KFImj8ts9huDcfior1sAm6cku57GXJunJLui3d2As7D94o88XLIWByGXapGPbnOfes6rc+oz3FhBZyBCkBJVsfMc9ifaqlejBSS949OCkl724UUUVZYxvvUlK33qSuqPwo/D86/wCRjX/xy/MKKKKo802bG3tZbSDyoLa5uCT50cs5jcc8BOQDx9ee1T+E08vxjaoUZNrSDa/Vfkbg+9ZkOoCOKNHs7aYxfcd1YEc55wQDz65rT8KTSXHjK2mlbdJI0rsfUlGJrjrRkqVS+1melhZwlXoqO/NHp5r+t38j0fVv+QZN/wAB/wDQhV2qWrf8gyb/AID/AOhCrtfKn6EUtJ/5BkP/AAL/ANCNeceMP+RpvP8AgH/oC16PpP8AyDIf+Bf+hGvOPGH/ACNN5/wD/wBAWvQy3+K/T9Uejln8Z+n6onutJs/7Yf7PGfsqtLE8ZYnY6qxHPXBwCPxHaucrRj1m5ivbu5VYy11u8xCDt57jnqM8VnV6tOMl8R7FKM46S8gooorU1EbpTKe3SmV0UvhPyjjP/kZf9ur9QooorQ+ULumJayXDi6Kf6smMSMVRn4wGI5Axn07U7U7fyfJb7IkG8H5opfMjfB6qcn8eT+FV7a5NsznyopVddrJIuQR17YI6dQRTrq9a5jiiEUcMMRJSOPOATjJySSTwO/asnGXtL9DoU4excXv6ef8AXVeh65of/IA07/r2j/8AQRV+qGh/8gDTv+vaP/0EVfr5Kr8cvVn6Nh/4UfRfkFFFFZmwUUUUAFFFFAFDW/8AkA6h/wBe0n/oJry/SIbSZrs3qsYkg3BlJyhLqu73xuJxXqGt/wDIB1D/AK9pP/QTXkkNw8Ec6KFImj8ts9huDcfior1sAm6cku57GXJunJLui3d2As7D94o88XLIWByGXapGPbnOfes6rc+oz3FhBZyBCkBJVsfMc9ifaqlejBSS949OCkl724UUUVZYxvvUlK33qSuqPwo/D86/5GNf/HL8woooqjzTZsbe1ltIPKgtrm4JPnRyzmNxzwE5APH157VP4TTy/GNqhRk2tINr9V+RuD71mQ6gI4o0eztpjF9x3VgRznnBAPPrmtPwpNJceMraaVt0kjSux9SUYmuOtGSpVL7WZ6WFnCVeio780enmv63fyPR9W/5Bk3/Af/QhRRq3/IMm/wCA/wDoQor5U/Qg0n/kGQ/8C/8AQjXnHjD/AJGm8/4B/wCgLXo+k/8AIMh/4F/6Ea848Yf8jTef8A/9AWvQy3+K/T9Uejln8Z+n6ow6KKK9o90KKKKAEbpTKe3SmV0UvhPyjjP/AJGX/bq/UKKKK0PlAooooA9l0P8A5AGnf9e0f/oIq/VDQ/8AkAad/wBe0f8A6CKv18bV+OXqz9Ow/wDCj6L8gooorM2CiiigAooooAoa3/yAdQ/69pP/AEE149XsOt/8gHUP+vaT/wBBNePV7GW/BL1Payv4JeoUUUV6R6gUUUUAMb71JSt96krqj8KPw/Ov+RjX/wAcvzCiiiqPNCt3wb/yNdl/wP8A9AasKt3wb/yNdl/wP/0BqwxP8Cfo/wAjqwH+9Uv8S/NHpWrf8gyb/gP/AKEKu1S1b/kGTf8AAf8A0IVdr5A/SilpP/IMh/4F/wChGvOPGH/I03n/AAD/ANAWvR9J/wCQZD/wL/0I15x4w/5Gm8/4B/6Atehlv8V+n6o9HLP4z9P1Rh0UUV7R7oUUUUAI3SmU9ulMropfCflHGf8AyMv+3V+oUUUVofKBRRRQB7Lof/IA07/r2j/9BFX6oaH/AMgDTv8Ar2j/APQRV+vjavxy9Wfp2H/hR9F+QUUUVmbBRRRQAUUUUAUNb/5AOof9e0n/AKCa8er2HW/+QDqH/XtJ/wCgmvHq9jLfgl6ntZX8EvUKKKK9I9QKKKKAGN96kpW+9SV1R+FH4fnX/Ixr/wCOX5hRRRVHmhW74N/5Guy/4H/6A1YVbvg3/ka7L/gf/oDVhif4E/R/kdWA/wB6pf4l+aPStW/5Bk3/AAH/ANCFFGrf8gyb/gP/AKEKK+QP0oNJ/wCQZD/wL/0I15x4w/5Gm8/4B/6Atej6T/yDIf8AgX/oRrzjxh/yNN5/wD/0Ba9DLf4r9P1R6OWfxn6fqjDooor2j3QooooARulMp7dKZXRS+E/KOM/+Rl/26v1CiiitD5QKKKKAPZdD/wCQBp3/AF7R/wDoIq/VDQ/+QBp3/XtH/wCgir9fG1fjl6s/TsP/AAo+i/IKKKKzNgooooAKKKKAKGt/8gHUP+vaT/0E149XsOt/8gHUP+vaT/0E149XsZb8EvU9rK/gl6hRRRXpHqBRRRQAxvvUlK33qSuqPwo/D86/5GNf/HL8woooqjzQrd8G/wDI12X/AAP/ANAasKt3wb/yNdl/wP8A9AasMT/An6P8jqwH+9Uv8S/NHpWrf8gyb/gP/oQq7VLVv+QZN/wH/wBCFXa+QP0opaT/AMgyH/gX/oRrzjxh/wAjTef8A/8AQFr0fSf+QZD/AMC/9CNeceMP+RpvP+Af+gLXoZb/ABX6fqj0cs/jP0/VGHRRRXtHuhRRRQAjdKZT26Uyuil8J+UcZ/8AIy/7dX6hRRRWh8oFFFFAHsuh/wDIA07/AK9o/wD0EVfqhof/ACANO/69o/8A0EVfr42r8cvVn6dh/wCFH0X5BRRRWZsFFFFABRRRQBQ1v/kA6h/17Sf+gmvHq9h1v/kA6h/17Sf+gmvHq9jLfgl6ntZX8EvUKKKK9I9QKKKKAGN96kpW+9SV1R+FH4fnX/Ixr/45fmFFFFUeaFbvg3/ka7L/AIH/AOgNWFW74N/5Guy/4H/6A1YYn+BP0f5HVgP96pf4l+aPStW/5Bk3/Af/AEIUUat/yDJv+A/+hCivkD9KDSf+QZD/AMC/9CNV7zw3pOoXb3Vza75nxubzGGcDA4B9BVjSf+QZD/wL/wBCNXaqM5Qd4uxUJyg7xdjC/wCEO0L/AJ8j/wB/n/xo/wCEO0L/AJ8j/wB/n/xrdoq/b1f5n95p9Yrfzv72YX/CHaF/z5H/AL/P/jR/wh2hf8+R/wC/z/41u0Ue3q/zP7w+sVv5397MI+DtBP8Ay4n/AL/P/jSf8IboP/Pif+/z/wCNb1FNYmstpv72clahSry560VJ92rv8TB/4Q3Qf+fE/wDf5/8AGj/hDdB/58T/AN/n/wAa3qKf1qv/ADv72Y/UML/z6j9yMH/hDdB/58T/AN/n/wAaP+EN0H/nxP8A3+f/ABreoo+tV/5397D6hhf+fUfuRHBBHbW8cES7Y41CIM5wAMCpKKKwbvqzqSSVkFFFFAwooooAKKKKAI54Y7m3kglXdHIpRhnGQRg1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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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แรงแม่เหล็กอ่อนกว่าในคู่ที่ 1
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แรงแม่เหล็กอ่อนกว่าในคู่ที่ 2
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 202
| null | null | 198
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
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C
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รูปภาพด้านล่างแสดงแม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่จะไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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closed choice
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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 weaker when the magnets are farther apart.
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Distance affects the strength of the magnetic force. When magnets are farther apart, the magnetic force between them is weaker.
The magnets in Pair 1 are farther apart than the magnets in Pair 2. So, the magnetic force is weaker in Pair 1 than in Pair 2.
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test
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
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แรงแม่เหล็กอ่อนกว่าในคู่ที่ 2
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แรงแม่เหล็กอ่อนกว่าในคู่ที่ 1
| 203
| null | null | 199
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แบบทดสอบของมาร์ซีและเบรนด้าสามารถแสดงอะไรต่อไปนี้ได้บ้าง
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A
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ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาวิธีแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าวิธีแก้ไขปัญหาที่เป็นไปได้นั้นตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบวิธีแก้ไขปัญหา โปรดอ่านข้อความ จากนั้นตอบคำถามด้านล่าง
Marcy และ Brenda กำลังทำคอนกรีตเป็นชุดๆ สำหรับโครงการก่อสร้าง พวกเขาผสมปูนซีเมนต์แห้ง กรวด และน้ำเข้าด้วยกัน จากนั้น พวกเขาตรวจสอบว่าแต่ละชุดมีความแข็งแรงเพียงพอหรือไม่โดยใช้การทดสอบที่เรียกว่าการทดสอบการทรุดตัว (slump test)
พวกเขาเทคอนกรีตสดบางส่วนลงในกรวยโลหะกลับหัว พวกเขาปล่อยให้คอนกรีตอยู่ในกรวยโลหะเป็นเวลา 30 วินาที จากนั้น พวกเขายกกรวยขึ้นเพื่อดูว่าคอนกรีตยังคงรูปกรวยอยู่หรือไม่ หรือว่ามันพังทลายลง ถ้าคอนกรีตในชุดใดชุดหนึ่งพังทลาย 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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| null | null | 200
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สหรัฐอเมริกามีระบบสหพันธรัฐ จากคำนิยามเหล่านี้ ข้อความใดต่อไปนี้ที่บุคคลที่อาศัยอยู่ภายใต้ระบบสหพันธรัฐน่าจะกล่าวมากที่สุด
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C
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ลองพิจารณาชื่อของสหรัฐอเมริกา ตามชื่อที่บ่งบอก ประเทศนี้มีทั้งรัฐบาลกลางที่เป็นเอกภาพและกลุ่มของรัฐบาลระดับรัฐ ในคำถามต่อไปนี้ คุณจะได้เรียนรู้เกี่ยวกับความสัมพันธ์ระหว่างรัฐบาลกลางและรัฐบาลระดับรัฐ รวมถึงวิธีการทำงานของรัฐบาลระดับรัฐและท้องถิ่น
หลายประเทศมีทั้งรัฐบาลกลางและรัฐบาลระดับรัฐ อย่างไรก็ตาม ประเทศเหล่านี้แบ่งอำนาจระหว่างรัฐบาลกลางและรัฐบาลระดับรัฐแตกต่างกัน ตารางด้านล่างอธิบายระบบต่างๆ สามระบบสำหรับการแบ่งอำนาจ โปรดดูตาราง จากนั้นตอบคำถามด้านล่าง
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t94UUUVkUFFFFAFy1jh+xXM0kXmNGU2gkgc5znFT/ZYTOkgiURG3ErKzkKpzjrycZ7daopOyW8sIA2yFSSevGf8AGpVv5FwCkbKIvKKsDhlznnnrmu+lWoqMYyWy7Le738rWMZRndtGjBDbxXVvLGkbrLFLkKW2ggHkZwfbmoIraCaGCVkIXZLIyqx5C9AM9KgGpygxERxfuidg2ngEYK9en60xb+VDFsVFEe7CgcEN1Bz2roeJw1rNaen+C/wCTM/Z1P6fr/mi1b29vdC3lEIjBuFidFYkMDz3OfWo/Jhnt5/Kg2vFIqqQxJYEkc54z9KiGoSK8JjjijWJ/MCKDgt6nJzUcd3JEsgTA3srE9wQcjFYutQsk0ut3ZdtLdtS+Se/6+ZentLb7Pc7BEskABwjsx6gEMSMHr2qtqn/H+3+5H/6AKU6k580CGELMD5gAPzHOc9f/AK1V7idrmYyuAGIA46cAD+lLE1qM6fLT3utlbbm/RoKcJqV5f1saQtrRb57MwZMcRPmbzlmCZ57YqNIbaOS0gkh8wzqrNJuIK7jxgdOPepFvoVUzNJG8phKHEZDsduOT0x7jniqceoSRrH+7id4hiORlJZf1x+ddE6mHi+m76J6XWj87X/p3IUZvv/wSyLCJ5bYLwodo5jk/wnJP/fP8qclrB5EUwt43WZmOHnCbFBwAMkZPvzVGK9mhgmiXBE33ieo9cfXNLHeMkSxPFFKqElPMB+XP0IrKFfDfy7rstHp5Pon03fzKcKnf+v6/Isy29tb2077RMVnMaNuOMYznipGt7U3jWiwYzDv37jkNs3euMVntcu8DQkLtaTzDgY5xj6Yp/wBul+1/adqb9mzGDjG3b/Kl9YoXXuq110W2t/0D2c+/f9LF2G2tWlsoWgybiLLPuOQckZHPtTLe1gvUgKx+VmfyzhicrjPfvxVVL6VJreUKm6Bdq8HBGSefzpsV3LDEqRkDbIJQ3cEDFCxGH0Uoq3XRdo9fW4OnPo/61/4Bcntofs8j+VFCyMNoScOXBODkZPNOmgtftN9BHAFECsytuJPBHB5xiqUt35ikCCGPJ3EopyT+J4/Cla9kae4mKpunUqwwcDPpRKvQ2SX3L+95K262S2BQn3/rQl1VkN0irEqYiT7pPPyj1NUamuLlrnYXRAyqF3KDlgBgZ/Koa5MTNVKspx2bNaacYpMKKKKwLCiiigCwn/IPm/66x/yeq9WE/wCQfN/11j/k9V61qfDH0/Vkx3YUUUVkUFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBqzaTfXU8lxDBuilYujb1GVJyDyaZ/YOpf8+3/kRf8a6rTf8AkF2n/XFP/QRSW+pWl1f3ljDLuubPZ56bSNm8ZXkjByPSvup8N4WUnJylr5r/ACPGWYVUrWX9fM5b+wdS/wCfb/yIv+NH9g6l/wA+3/kRf8a6q11K0vbq8treXfNZyCKddpGxioYDJHPDA8U+8u4bCzlu7guIYl3OUjZzj2VQSfwFT/qzhP5pfev8h/2hV7L+vmcl/YOpf8+3/kRf8aP7B1L/AJ9v/Ii/412CzxPNJCkqNLHgugYFlz0yO2cVJR/qzhP5pfev8g/tCr2X9fM4v+wdS/59v/Ii/wCNH9g6l/z7f+RF/wAa7Sij/VnCfzS+9f5B/aFXsv6+Zxf9g6l/z7f+RF/xo/sHUv8An2/8iL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/ALB1L/n2/wDIi/40f2DqX/Pt/wCRF/xrtKjjnimaRYpUdom2SBWBKNgHB9Dgg49xR/qzhP5pfev8g/tCr2X9fM4/+wdS/wCfb/yIv+NH9g6l/wA+3/kRf8a7Sij/AFZwn80vvX+Qf2hV7L+vmcX/AGDqX/Pt/wCRF/xo/sHUv+fb/wAiL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/sHUv+fb/yIv8AjR/YOpf8+3/kRf8AGu0oo/1Zwn80vvX+Qf2hV7L+vmcX/YOpf8+3/kRf8aP7B1L/AJ9v/Ii/412lFH+rOE/ml96/yD+0KvZf18zi/wCwdS/59v8AyIv+NH9g6l/z7f8AkRf8a7Sij/VnCfzS+9f5B/aFXsv6+Zxf9g6l/wA+3/kRf8aP7B1L/n2/8iL/AI12lFH+rOE/ml96/wAg/tCr2X9fM4v+wdS/59v/ACIv+NH9g6l/z7f+RF/xrtKKP9WcJ/NL71/kH9oVey/r5nF/2DqX/Pt/5EX/ABo/sHUv+fb/AMiL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/sHUv8An2/8iL/jR/YOpf8APt/5EX/Gu0oo/wBWcJ/NL71/kH9oVey/r5nHSaTfTJEkcGWhXZIN68Nktjr6MD+NM/sHUv8An2/8iL/jXVWv/Hxe/wDXYf8AotKh1DXNO0q8sbS9uRDPfyGK2Uqx8x+OMgYHUdcVUuG8LJ3cpfev8hLMKq6L+vmc3/YOpf8APt/5EX/Gj+wdS/59v/Ii/wCNdJqet6do72SX9yIWvbhba3G1mLyN0HAOPqePetCp/wBWcJ/NL71/kP8AtCr2X9fM4v8AsHUv+fb/AMiL/jR/YOpf8+3/AJEX/Gu0qNZ4mneBZUM0aqzxhhuUHOCR2BwcfQ0f6s4T+aX3r/IP7Qq9l/XzOP8A7B1L/n2/8iL/AI0f2DqX/Pt/5EX/ABrtKKP9WcJ/NL71/kH9oVey/r5nF/2DqX/Pt/5EX/Gj+wdS/wCfb/yIv+NdpRR/qzhP5pfev8g/tCr2X9fM4v8AsHUv+fb/AMiL/jR/YOpf8+3/AJEX/Gu0oo/1Zwn80vvX+Qf2hV7L+vmcX/YOpf8APt/5EX/Gj+wdS/59v/Ii/wCNdpRR/qzhP5pfev8AIP7Qq9l/XzOL/sHUv+fb/wAiL/jR/YOpf8+3/kRf8a7Sij/VnCfzS+9f5B/aFXsv6+Zxf9g6l/z7f+RF/wAaP7B1L/n2/wDIi/412lFH+rOE/ml96/yD+0KvZf18zi/7B1L/AJ9v/Ii/40f2DqX/AD7f+RF/xrtKKP8AVnCfzS+9f5B/aFXsv6+Zxf8AYOpf8+3/AJEX/Gj+wdS/59v/ACIv+NdpRR/qzhP5pfev8g/tCr2X9fM4v+wdS/59v/Ii/wCNH9g6l/z7f+RF/wAa7Sij/VnCfzS+9f5B/aFXsv6+Zxf9g6l/z7f+RF/xo/sHUv8An2/8iL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/ALB1L/n2/wDIi/40f2DqX/Pt/wCRF/xrtKKP9WcJ/NL71/kH9oVey/r5nF/2DqX/AD7f+RF/xo/sHUv+fb/yIv8AjXaUUf6s4T+aX3r/ACD+0KvZf18zjhpN8sD25g/eyMrqu9eVUEE9f9pfzpn9g6l/z7f+RF/xrqpP+Qpb/wDXGX/0JKbqWp22k2n2m787ytwX9zA8zZP+ygJ/HFU+G8K0lzS081/kJZhV10X9fM5f+wdS/wCfb/yIv+NH9g6l/wA+3/kRf8a09P8AG+g6pc/Z7Oe7kfeYyTp9wqqw6hmKAKR7mtjT7+21TT7e/spfNtrhBJE+0ruU9DggEfjU/wCrOE/ml96/yH/aFXsv6+Zyn9g6l/z7f+RF/wAaP7B1L/n2/wDIi/412lFH+rOE/ml96/yD+0KvZf18zi/7B1L/AJ9v/Ii/40f2DqX/AD7f+RF/xrtKKP8AVnCfzS+9f5B/aFXsv6+Zxf8AYOpf8+3/AJEX/Gj+wdS/59v/ACIv+NdSNSs3ktUjmEv2rcYXiUujbRk/MAQPxPNW6P8AVnCfzS+9f5B/aFXsv6+Zxf8AYOpf8+3/AJEX/Gj+wdS/59v/ACIv+NdpRR/qzhP5pfev8g/tCr2X9fM4v+wdS/59v/Ii/wCNH9g6l/z7f+RF/wAa6qHUbWfUbrT45d11apG8ybSNofdtOcYOdrdPSrVH+rOE/ml96/yD+0KvZf18zi/7B1L/AJ9v/Ii/40f2DqX/AD7f+RF/xrtKKP8AVnCfzS+9f5B/aFXsv6+Zxf8AYOpf8+3/AJEX/Gj+wdS/59v/ACIv+NdpRR/qzhP5pfev8g/tCr2X9fM4v+wdS/59v/Ii/wCNH9g6l/z7f+RF/wAa7Sij/VnCfzS+9f5B/aFXsv6+Zxf9g6l/z7f+RF/xo/sHUv8An2/8iL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/ALB1L/n2/wDIi/40f2DqX/Pt/wCRF/xrtKjE8RuGtxKhmVQ7RhhuCkkAkdcEqefY+lH+rOE/ml96/wAg/tCr2X9fM4/+wdS/59v/ACIv+NH9g6l/z7f+RF/xrqm1G1XVE0wy4vJIWuFj2nmNWCk5xjqy8ZzzVqj/AFZwn80vvX+Qf2hV7L+vmcX/AGDqX/Pt/wCRF/xo/sHUv+fb/wAiL/jXaUUf6s4T+aX3r/IP7Qq9l/XzOL/sHUv+fb/yIv8AjR/YOpf8+3/kRf8AGu0oo/1Zwn80vvX+Qf2hV7L+vmcRJouoQxPLJb4RFLMd68AfjRXW6l/yC7v/AK4v/wCgmiqXDOEf2pfev8iXmVVdF+P+Yab/AMgu0/64p/6CK57QyF+IPixGOGZbN1B6lfLYZHtkEV0Om/8AILtP+uKf+giqeq+GtI1qeO4vrUtPGpRZopXikCnnbuQgke2cV9AcRwt7Pc/bNfksLya28/xNZW3nwNg/dhRx6HGcEHj1qTxNcXmhR+K7Gy1G/EUejxXkLSXTyPDIXkVirsSwyFHGfpiu4Tw5pEWm22nx2McdpbTJcRRoSoWRG3K2Qck7hnnOe+aL/wAO6Vqj3b3lr5rXlstrOfMZd8QJYLwRjljyOeaAOMneDR9b8dam1xqCtEkCp5NwxIaSMY2q5KZ3EYJHy5444qFbjWdH1e80+4mlhWbQ7m58ttVkvHV0KhX3OilDy3Ckjjtiu2u/DGj313d3VzZ+ZJeQiC4BkcLKg6blB2kjscZHrUA8GaDuRzaSNIiunmtdStIyuArKzFssMAcEkDHGKAOdtxe6RoPhrxA+p39yGaE6iJrhmRknRVLbScAIxQjjpuPck9B4UmuL+2vtXmnleK/une1RnJWOBfkTaOg3Bd/HXdRr2iXV54dXQNLW1hspYfsszzMzNFDgL8i4O5sZxkjBwea27W2hsrSG1t0CQwxrHGo/hUDAH5CgDgbxr/TNXuL/AFefVhaG+Bg1CxvA9vFGXAWOSAnAH8Jba3PORSz3uoRte+Ehe3P26bU0Fvcea3mrZyZlZg2c/KqSoDnjC107+EdDkvWums2LtN57R+fIImkzneYt2wnPOcdeais9FupfFk+vamtoskcBtLNICWKxltxZ2IHzHjgcDnk5oA5y8a/0zV7i+1e41YWhvgYNQsbwPbxRFwFjkgJwP7pba3PORWTI9xpFprbWEuomW88SrYuYrlmkEZVCdnmNtDn7oY4PI54Fd8/hHQ5L1rprNi7Tee0fnyCJpM53mLdsJzznHXmny+FtFnkv3lsg/wBvIa5UyPsdhjDbc4VvlHzAA8DmgDh9Tudc0zQPEzQxa1Z2CacJbeTULtZJopwSG2OsjttIweTwQcVrnS5h44j0ltX1VrOfTGup0F7IC8qyKoZWByg+ckqhA4HGOK3l8I6Itje2ZtHkivUEdy0txJJJIg6KXZi2Bk4GeM1onTrU6oupGL/TFgNuJNx4jLBiMZx1A5xmgDJ8EXlzf+D7Ce7meafDxtK5yz7XZQT6nCiugqrp+nWulWMdlZReVbxliqbi2MkseSSepNWqACiiigAooooAKKKKACiiigAooooAKKKKACiiigCra/8AHxe/9dh/6LSuO+IGmSavquiWcDbbkx3clu392VEV4z+DKtdja/8AHxe/9dh/6LSln0+1uL61vZYt1xa7/JfcRt3DDcZwcgd6APMdU1NfFd9pGsoCLayutNiVD/DPNNHJIPqqiMf8CNXbua9u9A8VeIW1e+t73Tbq6S1jjuGWGNYD8qtH91t2MncD96u0j8NaPFam2jslSE3gvyquw/fhw4fr/eAOOnGMY4qK68JaHe30l3cWO+SV1eVRK6xysuMF4wdjngckHpQBy2tPqoubrVbw6sdNNvHJHJpV5saxIQF98JI38/Nzu44xV/w5bwTeP9fvo7m5lBtrN0Y3D7GDq5zszt9wMcZOMZNbd/4T0XUrua5urRzJOAJgk8kazADA3qrBX44+YHjirSaJp0Wr/wBqRW5jvPKEJZJGVWQZwCgO04ycEjIoA0KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAqyf8hS3/64y/8AoSVaqrJ/yFLf/rjL/wChJVqgDkfB3/Hj4k/7DN7/AOhVzfh6G50rwx4H1GHUr5pLqaC2lhac+SYnjb5fL+6CMDnGeOTXo9nplnp8dylrD5a3MzzyjcTudzljyeM+g4qunh/S47DTrFLXFtpzpJap5jfu2QEKc5ycAnrmgDzy21DxFqVjPq9na69Lqn26TyilzEtmESYp5RjMg42qQSV3Z5zXZePbi6tfB13LZ3MltcCW3VJomwy5mQH9CRjvVmTwloct8949kTI8omdBM4ieQHO9ow2wtkA5IzmtHUdOtdVsns72Lzbd2VmTcVyVYMOQQeoBoA469vP+EX1/UI21DUHsRokt7IJJzM6yI4G5N+QCQ3T7uQOKo6d/a1n4l0jT72W5ig1WzuBLG+sS3MrbUUh/ur5TDPWM4546Cu6utG069u5Lq5tVllktmtHLEkNCxBZSucckemapW/g/Q7Wa2mitJBNauHhla5lZ1wMBdxYkrgkbSdvPSgDhfDlxcaToHgprWe6dZ7O6uJYXuHdZGWDIGCeBkcAcA5IHNXrSW9stE8J6+ur31zeapc2qXaS3DNFIsw+YLH91ducjaB93muvsPCujaY9q1paNH9leR4AZpGERcbWCgsQBgdOg7AU2z8JaHYXsd3bWOySJmaJTK7RxFs5KRliqE5P3QOtAHFtLfxeE9S17+1dRa8tdYlSAG6fy1jF3s2FM7WGCR8wOBgDGBTPFGo6mbfxFremT3aRaZKYlml1RoUSRAuVSBUKyDccfOcknqOK75vDulPpc+mNa5s55mnkj8xvmcv5hOc5Hzc4zj8KgufCGhXlxdTXFgJDd5M6GV/LcldpYpnbuxxuxn3oAoaI/meP/ABG5GC1nYH9JqqTLcav4s8QJJql5Zx6VBB9mWCcxorMjOZHUcPzxhsjCniul0/RLDS5pZrSF1llijhd3leQske7YCWJ6bm56nPNYPiPwzeajrBvbS00yXfbiEtPPNCwIJPzhMrMvP3WA7880AYHhq4vfEA8Oabe6nfpAdDF7I0Ny8ctxKXCZaQHcQBzjPVhmpdK1e/sr+yurzUZ5rC31O70eWSWQkOucwyN2LBl2FuvzV01t4N0tNC0rTrpHmfToBDFcRyvDIOAGwyMCAccjOKuT+GdGuPD50KSxT+zDj9wrMvIbdncDnO7nOc5oA4I6nq9ymheYdXmg1ye7v3gspwkwiAXyYlZnXYu0hiFIPX3qe4l1+PS4LOeXVLCKTXoILaWedTcfZ3HzKzIzZwS2CSeNua7u/wBC03UrSC1ubbMVuQYDG7RtEQMAqykMvHHBqKLwzo8FtDbx2eI4rlbxSZHLGYdHZicsf94mgDnbfTJLzxbrWlvquqrZWdjaGJEvpFYO3m/OWDbifl9cHvnArN0K6vvEd54ZjvdRvVjuNBe4uVguGi81w8ahiVIIPOcjB7dCRXoEWnWkOo3V/HFi6ukSOZ9x+ZU3bRjOBjc3T1qtYeHtL0yS0eztfKa0tjaQHzGbZESGK8k55UcnnjrQBwmlz6hFoXhzV5NWv57uXVhZSeZcMUeHzXi2lPuk4UHcRuz3qvbah4i1Kxn1eztdel1T7dJ5RS5iWzCJMU8oxmQcbVIJK7s85r0NPD2lR2NrZJa4t7W4+1Qp5jfLLuL7s5yfmYnB45qvJ4S0OW+e8eyJkeUTOgmcRPIDne0YbYWyAckZzQBy16l3dv45uW1XUYzpzFrNIbp0WFhbI+cA8jP8JyOvHJqx4YiF546vdSlluDO+k2MpX7Q+zLiXPyZ2444GMAkkYJNdadF08pqSm3+XUs/axvb95lAnrx8oA4x+dRw+H9Mt9Rgv4bdo7mCBbZHWVwDGuQFYZw2MnBIJ5oA5/WLD+0fiVp8Bubm3j/si4Lm3lMbsPNi43Dkc4PBB4rGt9Qv7yxsdEW5v7q8/tG+hQi+NsZIYJCuZZlUvwGT7vJPWvQm061bVE1MxZvI4Wt1k3HiNmDEYzjqq84zxWfN4T0WaNVa0dStxLcq8c8iOskhJchlYMAxPIzj2oA5DT5vEGp+HL6zgumkuLHW3t3jS/PmSwKoZoknKqxYFvvEA4UjPeul8I3Uckd/a79USe3mAktdSkEklvlQQA+TvU9Qdx6mpv+EM8PiOWNdP8tJZElKxzSIFdV2h0ww2Nt4yuCe+a0NM0ex0eKRLKEp5r75HeRpHkbGMs7EseAByaAL1FFFAFXUv+QXd/wDXF/8A0E0Ual/yC7v/AK4v/wCgmiqiRINN/wCQXaf9cU/9BFWqq6b/AMgu0/64p/6CKtVJYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAFW1/4+L3/AK7D/wBFpVqqtr/x8Xv/AF2H/otKtUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBVk/wCQpb/9cZf/AEJKluLmC0hM1zNHDECAXkYKoJIAGT6kgfU1FJ/yFLf/AK4y/wDoSVz/AMRo1l8D3sbjKNNbKw9QZ46ANY+JNCEEk51rTvJjcRvJ9qTarn+EnOAeDxVi91fTdOgjnvtQtLWGT7kk8yorfQk81zJsLQ/EvUc20X/IChXGwYwZZQf0AH0Fcz4Xu7LTZfDuoa7JHFYv4cihtri4/wBWsgcl1yeAxXZ9QKAPTLnVtNsrNLy61C0gtXxsmlmVUbPTDE4NUbzxZoljdabBNqNtnUWIt3EybSACd2c9CRtBGckgVwdnBa2uj6Xez6j/AGKUvb6XTJLu23W6wSSZVHDYC5XBXlTjOKntNShF14V1C7trOxtk1K9jM8CFIJmaNwsi56Bz0z1Pc0AelXNzb2du9xdTxQQIMvJK4VVHuTwKxdZ8YaTpXhi412K8tby3jG2PyrhNssnZA2SM/wBM1R8cBEbQbq7TdpltqSyXmVyqLscI7f7Icr9ODXKa7JbX1h431HTNj6XNb2iLNGP3csysd7KehwCgJH9KAPQ1122i8N/21ezWsdusPmyPDcCWP6K+AGz0HTJrNt/HOk3F9AoubaOwmsPtn2yS5QKp3hPLPYEE889RitLxLE0vhTV4o0LM1lMqqoySdhwAK47w22nat4q0SeLyLlIvDqhWGGCuJFVvoRyPzoA7ubVNOt7Bb+a/tY7NgCLh5lEZB6fMTipra6t723S4tZ4p4HGUkicMrD2I4NeRRLNaWPhu6WaztdPs7/U0Mt5A0sEDmZhGWCsuOA4BJwM+9dv4GgVbfVLqK/t7uG7vDKDa2rwwq21Q3l7mbcCRnIJGc0Abc2vaPbziCbVrCOYyGIRvcoG38fLgnryOOvIp99rGmaW0a6hqNpaGThBcTrHv+mSM15rc3+jW1p8QLS9Ef228upY4UZMtcHyECIn95gxzgdNwNX7G4sdD17UW8WtFG8+m2aQyXS7hKqxkSxqT1O/JKjk5HFAHoH2603zJ9qg3QIJJR5gzGhyQzegODyfQ0iahZSLatHeW7LdjNuVlUiYY3fJz83AJ47c15MtpfaXoOg2s8c0c2uaaNIdWyGjzMpQN6ERSS/TbVh7K9vRrmi2Mb+doFhew26oMHdcMTEF9xEu0f71AHptprOl38ssVnqVncyQ/61YZ1cp/vAHj8afZ6nYajv8AsN9bXOxVZvIlV9oYZUnB6Ecj1rznQ/J1DVNEa31fSWawtpB9msNOkjkWMx7SkrGRgmDtOGAyVre8B3Gn6X4G8MwMUhlvoEWMBeZZNpc8gegJ5oA7KiiigAooooAKKKKACiiigAooooAKKKKAKupf8gu7/wCuL/8AoJoo1L/kF3f/AFxf/wBBNFVEiQab/wAgu0/64p/6CKtVm6fbStptqRezqDChChY8DgccrVj7LN/z/wBz/wB8x/8AxFSUWqKq/ZZv+f8Auf8AvmP/AOIo+yzf8/8Ac/8AfMf/AMRQMtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKALVFVfss3/P8A3P8A3zH/APEUfZZv+f8Auf8AvmP/AOIoAtUVV+yzf8/9z/3zH/8AEUfZZv8An/uf++Y//iKAC1/4+L3/AK7D/wBFpVqs22tpTPeAXs4xMASFj5+ROfu/5xVj7LN/z/3P/fMf/wARQItUVV+yzf8AP/c/98x//EUfZZv+f+5/75j/APiKBlqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAWqKq/ZZv8An/uf++Y//iKPss3/AD/3P/fMf/xFAFqiqv2Wb/n/ALn/AL5j/wDiKPss3/P/AHP/AHzH/wDEUAEn/IUt/wDrjL/6ElWqzXtpf7SgH22fJhkO7bHkcpx93/OKsfZZv+f+5/75j/8AiKBFqiqv2Wb/AJ/7n/vmP/4ij7LN/wA/9z/3zH/8RQMtUVV+yzf8/wDc/wDfMf8A8RR9lm/5/wC5/wC+Y/8A4igC1RVX7LN/z/3P/fMf/wARR9lm/wCf+5/75j/+IoAtUVV+yzf8/wDc/wDfMf8A8RR9lm/5/wC5/wC+Y/8A4igC1RVX7LN/z/3P/fMf/wARR9lm/wCf+5/75j/+IoAi03SYNLl1CSB5GN9dG6l3kHDlVXAwBxhB1z3q/VX7LN/z/wBz/wB8x/8AxFH2Wb/n/uf++Y//AIigC1RVX7LN/wA/9z/3zH/8RR9lm/5/7n/vmP8A+IoAtUVV+yzf8/8Ac/8AfMf/AMRR9lm/5/7n/vmP/wCIoAtUVV+yzf8AP/c/98x//EUfZZv+f+5/75j/APiKALVFVfss3/P/AHP/AHzH/wDEUfZZv+f+5/75j/8AiKALVFVfss3/AD/3P/fMf/xFH2Wb/n/uf++Y/wD4igC1RVX7LN/z/wBz/wB8x/8AxFH2Wb/n/uf++Y//AIigC1RVX7LN/wA/9z/3zH/8RR9lm/5/7n/vmP8A+IoAtUVV+yzf8/8Ac/8AfMf/AMRR9lm/5/7n/vmP/wCIoANS/wCQXd/9cX/9BNFV9QtpV026JvZ2AhclSseDweOFoqkRIsab/wAgu0/64p/6CK5x9U8R3/irV9M0ufSre309YCDdW0kjuZFJ6rIo4x6V0em/8gu0/wCuKf8AoIrkY/DP9p+OvEVzdtqltCyWohktrqW3SXCHdyhAbBx64z71JZvS60mh2VsviC8ga9mZlRbO2kPmY5+SMF3OBjPX8KfJ4o0WLSYdUN8rWk8nlRMiM7O+SNgQAsWyD8uMjB9K5fXNFu9J1/Sb20u9ZWyhtJrZ57aP7bPGzOrjcJFdipwRkAkYA4FVYtLn0w6PraWusXcEeq3F1dRz26/aP3sTR+YIowOM4OMbvmJxQBv6f40s7i516a5uIItM054VjmKMrZdASGB53buMYB7YzWhH4s0STT72++2MkNiA1yJIJEkiB6EoyhsHtxzXB6hpuqatea3qdtp+oWiDVbG8jHkATSRxx7WZFcEFh97aRngAjPFS6rpdzqWheJr2E6/fXcumC1Q3lkkBl+YsFSNUVyQSeSv8XGaAO2k8XaLFbwzNdSss7skKpbSu8u3G4qgUsyjI+YDHI5qC68TI8vh+TTJIbi01O8a3eQqcgCORjjphgyYII45GKo+JFuF13TY5o9V/sVbaQFdL80OZ8rtVzFhgu3djkDPWuf0PTtQhk0e3l02/he28Q3M8glR5AkbxzFWMhzvHzAFsnk8nJoA9C1PV7HR4Y5b6YoJX8uNUjaR5GwThVUFicAngdqr2fibR7+a1ht7zdLctIkSGN1O6MAupBA2sAQcNg4ql4ut4JorGSe21QmGYtHd6Ypaa1baRu2gEsCCVI2kc8iueuTqh8IXWsX/mmbRr77bZT3MAgmnhQDdvTjBZTInQZ4OBQB1l14p0azknjmuz5kEy27okLuxkKbwqhVJY7Tkhc474qhfeOtJtYtOlgFxdR3l2bU+VbylomVSWDKELBhx8hAJzkcA1jtpKweHNNudRs9UF9PcyX8t1pqlprSaUEn5QCWAU+XjaRgDIqvI+tPY6Ve31rf3cVlrolST7EVuJLfyXUSPEoznc2OgOADgUAdbdeLdDs797Ke+CyxuqSMInaOJmxgPIBtQnI4JHWm33i/Q9Oubq3urxlltCouAsEjiEMoYFiqkKuCPmPHvXDz6PfRDxBpN5L4g8nUb2eVILGxikinjlOQfNaM7CAcHcy428dq1bvSrtbT4hRpa3MjXNksduxjJa4ItNvy8fMd3HHegDq7HxFpepXzWVrcl5xH5oBidRImcb0YgB1yRypI5rUrk47K4TxT4ZlFtKsMOlXEUjiM7Y2Pk4UnseDgH0NdZQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAVbX/j4vf8ArsP/AEWlc74w8VXXhq/0URQwvaXMzC8Zwd0cQKgsuDjjdk5zwK6K1/4+L3/rsP8A0WlYHibSTq/iDRYJbeSSzeG8iuHVCVRXiC8noM84zQA3xZ4putE1XQ7CyhhlkvruNbgygny4DIkZIwRhi0i4zkcHg1dXxNY2tpfXV/fweVBfNaL5MEm4NxiPbyXfn+EYPbpXF22la3d2UN9qlncNfw6np1ko8skmG3lUvL/usxds9MAGrD2GoWlz/aTaddyw2niee6kijhZnaJoigkVerAFgeM98UAb9l42sp77XZLi4ii0vTktysrRujhnDZVlPOcgALgHnvVHUvHjLLrP9mLFJHY6O18ouIJEcShmG11baQMAHGAeetYt/aajqOq65q8GjXwgW+0y7SKSApJcxwk78KerDGdvXgcc4qXXkvNcvvEt5aaPqKQzeHGtoWltXRppN7naFIzn5sAEZ9sYoA7K78WaRppjiv7opOYVmkSKGSTy1P8T7Qdi9eWwOK2o5EmiSWJ1eN1DK6nIYHoQfSvN7ix1HTPEOrTvPrcFvqENu0X9nWEdyJNsQRkfdGxQgg9cD5vrXceHrBdL8OadYIJwsFukYW4KmRQB0YrxkdOOOKANKiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAqyf8hS3/64y/8AoSU3Ul1F7TGlzWsVzuHzXUTSJjvwrKc/jTpP+Qpb/wDXGX/0JKtUAcb4d1XxTqkl7Nd3Gji2srya1kSK0lDv5ZxkEykDP0NT+GPHGn6zp2ki6uEj1K+hViiQyCIybdxRXIKkjn5dxNP8KWlzb2evrPbyxGXVruSMOhXerNwwz1B7GsSy0y9i8FeBbf7DcJNbXls88flMGiAR9xYYyvJ5z60AdS3i3Q01I2DXw84TCBm8pzGsp/gMmNgbttznNX9S1Oz0ewkvr+cQW0ZUPIwJC7mCjOPcivM4NDvl0258O38/iLEl7IfJtLKFoZFaYusgmaPjqCdzgggj0Fdp47tJr7whdW9vbyXEjzW/7uNCxIE6E8D2BP0FAF608SaTeyXEcV0Ue3i86QTxPDiPn5xvAyvB+YZHvUNp4u0W+Lrb3MzMsLTqptZVaWNerRgqDJ1H3c9R61jeIrfVx4mvLvSbeRpx4fnjgk2ZTzvMUquTxu7gGsmytnXxT4cvrey8QvbxpLDc3GoG4ciR0AH7tydi5HLBQvI5wOADotF8YQ69FotxCRarf+bm3ngl3uVQN8jkBcDIJbBB6A5FXbPxdoV/ex2ltfb5JWZImMTrHKwzkJIV2ueD90npXE6NpuoXGl+ELE2N7bTWVtd2lw01u6CJzDtByRjaSeCOD2qzaRXt7onhPQF0i+tr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
|
closed choice
|
grade6
|
social science
|
civics
|
Government
|
State and local government
| null | null |
test
|
เจ้าหน้าที่รัฐบาลแห่งชาติของฉันตัดสินใจในประเด็นส่วนใหญ่ที่เกิดขึ้น
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ฉันสนใจการเมืองระดับรัฐเท่านั้น เพราะรัฐบาลกลางแทบไม่มีอำนาจเลย
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ทั้งเจ้าหน้าที่รัฐระดับรัฐและระดับชาติมีอำนาจเหนือประเด็นสำคัญต่างๆ
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ระบุคำถามที่การทดลองของเลซี่สามารถตอบได้ดีที่สุด
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B
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความและปฏิบัติตามคำแนะนำด้านล่าง
เลซี่เทน้ำสี่ออนซ์ลงในแก้วหกใบ เลซี่ละลายเกลือหนึ่งช้อนโต๊ะในแก้วสามใบ และไม่ได้ใส่เกลือในอีกสามใบ จากนั้น เลซี่ใส่ไข่หนึ่งฟองลงในแก้วหนึ่งใบและสังเกตว่าไข่ลอยหรือไม่ เธอเอาไข่ออกและเช็ดให้แห้ง เธอทำซ้ำกระบวนการนี้กับแก้วห้าใบที่เหลือ โดยบันทึกทุกครั้งว่าไข่ลอยหรือไม่ เลซี่ทำซ้ำการทดสอบนี้กับไข่อีกสองฟอง และนับจำนวนครั้งที่ไข่ลอยในน้ำจืดเมื่อเทียบกับน้ำเกลือ
ภาพ: ไข่ลอยอยู่ในแก้วน้ำเกลือ
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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?
| null |
test
|
ปริมาณน้ำในแก้วมีผลต่อการที่ไข่จะจมหรือลอยในน้ำหรือไม่
|
ไข่มีแนวโน้มจะลอยในน้ำจืดหรือน้ำเค็มมากกว่ากัน
| null | 206
| null | null | 202
|
แม่เหล็กเหล่านี้จะดึงดูดหรือผลักกัน?
|
B
|
แม่เหล็กสองอันวางตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดึงดูดกันจะเข้าหากัน 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 | 207
| null | null | 85
|
ประเทศไหนที่ถูกเน้น?
|
A
| 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 Jamaica.
|
test
|
จาเมกา
|
เกรนาดา
|
คิวบา
| 208
|
เฮติ
| null | 203
|
ชื่อของอาณานิคมที่แสดงคืออะไร
|
C
| null |
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|
closed choice
|
grade8
|
social science
|
us-history
|
Colonial America
|
Identify the Thirteen Colonies
| null |
The colony is New Hampshire.
During the colonial era, New Hampshire and New York both claimed the territory that would later become the state of Vermont. Vermont was never its own colony.
|
test
|
คอนเนตทิคัต
|
เพนซิลเวเนีย
|
นิวแฮมป์เชียร์
| 209
|
เวอร์มอนต์
| null | 204
|
ในช่วงเวลานี้ พลังงานความร้อนถูกถ่ายโอนจาก () ไปยัง ().
|
A
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นักวิทยาศาสตร์ในห้องปฏิบัติการกำลังทำงานกับอินซูลิน ซึ่งเป็นโปรตีนที่มักใช้ในการรักษาโรคเบาหวาน พวกเขาเว้นช่องแอมพูลอินซูลินที่เหมือนกันสองอันไว้ในที่ต่างๆ ตารางนี้แสดงให้เห็นว่าอุณหภูมิของแอมพูลแต่ละอันเปลี่ยนแปลงไปอย่างไรในช่วง 15 นาที
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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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Thermal energy
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Compare thermal energy transfers
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A change in an object's temperature indicates a change in the object's thermal energy:
An increase in temperature shows that the object's thermal energy increased. So, thermal energy was transferred into the object from its surroundings.
A decrease in temperature shows that the object's thermal energy decreased. So, thermal energy was transferred out of the object to its surroundings.
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The temperature of each vial increased, which means that the thermal energy of each vial increased. So, thermal energy was transferred from the surroundings to each vial.
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test
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บริเวณโดยรอบ... แต่ละขวด
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แต่ละขวด . . . บริเวณโดยรอบ
| null | 210
| null | null | 205
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เมืองหลวงของรัฐเพนซิลเวเนียคืออะไร?
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B
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Harrisburg is the capital of Pennsylvania.
|
test
|
ฮาร์ทฟอร์ด
|
แฮร์ริสเบิร์ก
|
แนชวิลล์
| 211
|
พิตส์เบิร์ก
| null | 206
|
แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
|
A
|
แม่เหล็กสองอันวางตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดึงดูดกันจะเข้าใกล้กัน แม่เหล็กที่ผลักกันจะแยกออกจากกัน
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closed choice
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grade2
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles, called north and south.
Here are some examples of magnets. The north pole of each magnet is marked N, and the south pole is marked S.
If different poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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Will these magnets attract or repel? To find out, look at which poles are closest to each other.
The north pole of one magnet is closest to the north pole of the other magnet. Poles that are the same repel. So, these magnets will repel each other.
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test
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ขับไล่
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ดึงดูดใจ
| null | 212
| null | null | 207
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อริอันนาและคลอเรนซ์สามารถแลกเปลี่ยนอะไรเพื่อให้แต่ละคนได้สิ่งที่ต้องการ
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B
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อให้ได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง หรือแลกเปลี่ยนสินค้าหรือบริการหนึ่งกับอีกสิ่งหนึ่ง
อริอันนาและคลาริสเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน พวกเขาทั้งคู่สามารถมีความสุขกับอาหารกลางวันของพวกเขาได้มากกว่านี้ อริอันนาต้องการบรอกโคลีในอาหารกลางวันของเธอ และคลาริสหวังว่าจะได้มะเขือเทศ ดูรูปภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
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
|
closed choice
|
grade6
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Arianna wanted broccoli in her lunch and Clarence was hoping for tomatoes. Look at the labeled part of the images.
Arianna has tomatoes. Clarence 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
|
อริอันนาสามารถแลกมะเขือเทศของเธอกับแซนวิชของคลาริสได้
|
อริอันนาสามารถแลกมะเขือเทศของเธอกับบรอกโคลีของคลารินซ์ได้
|
คลารินซ์สามารถแลกบรอกโคลีของเขา กับส้มของอเรียนนาได้
| 213
|
คลารินซ์สามารถแลกอัลมอนด์ของเขาเป็นมะเขือเทศของอเรียนนาได้
| null | 208
|
น้ำในแก้วเป็นของแข็ง ของเหลว หรือแก๊ส?
|
C
| null |
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odEcNTXS50FpY2tjHstYEiX/AGR1+pqxRRXI227s3SS0QUUUUhhRRRQB/9k=
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closed choice
|
grade3
|
natural science
|
physics
|
States of matter
|
Classify matter as solid, liquid, or gas
|
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 do not pour as easily as 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. Air is a gas.
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The water in a glass is a liquid. A liquid takes the shape of any container it is in.
If you pour water from a glass into a different container, the water will take the shape of that container. But the water will still take up the same amount of space.
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test
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ของแข็ง
|
ก๊าซ
|
ของเหลว
| 214
| null | null | 209
|
เมืองหลวงของรัฐนิวยอร์กคืออะไร
|
D
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Albany is the capital of New York.
|
test
|
มงเปอลีเย
|
นิวยอร์กซิตี้
|
ลุยส์วิลล์
| 215
|
แอลบานี
| null | 210
|
เบอร์โทลเล็ตเตีย เอ็กเซลซา สร้างขึ้นจากเซลล์เดียวหรือไม่
|
B
|
สิ่งมีชีวิตนี้คือ Bertholletia excelsa เป็นสมาชิกของอาณาจักรพืช
Bertholletia excelsa หรือที่รู้จักกันทั่วไปว่าต้นบราซิลนัท ต้นบราซิลนัทมีลำต้นสูงและเรียว กิ่งก้านจะเติบโตใกล้กับส่วนบนของต้น ต้นบราซิลนัทสามารถมีชีวิตอยู่ได้นานกว่า 500 ปี!
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yes or no
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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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Describe, classify, and compare kingdoms
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In the past, scientists classified living organisms into two groups: plants and animals. Over the past 300 years, scientists have discovered many more types of organisms. Today, many scientists classify organisms into six broad groups, called kingdoms.
Organisms in each kingdom have specific traits. The table below shows some traits used to describe each kingdom.
| Bacteria | Archaea | Protists | Fungi | Animals | Plants
How many cells do they have? | one | one | one or many | one or many | many | many
Do their cells have a nucleus? | no | no | yes | yes | yes | yes
Can their cells make food? | some species can | some species can | some species can | no | no | yes
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Bertholletia excelsa is a plant. Plants are made up of many cells.
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test
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ใช่
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ไม่
| null | 216
| null | null | 211
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ข้อความต่อไปนี้เกี่ยวกับระบบสุริยะของเราเป็นจริงหรือเท็จ?
สามในสี่ของดาวเคราะห์มีขนาดใหญ่กว่าโลก
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A
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ใช้ข้อมูลเพื่อตอบคำถามด้านล่างนี้
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true-or false
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grade8
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natural science
|
earth-science
|
Astronomy
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Analyze data to compare properties of planets
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A planet's volume tells you the size of the planet.
The primary composition of a planet is what the planet is made mainly of. In our solar system, planets are made mainly of rock, gas, or ice.
The volume of a planet is a very large quantity. Large quantities such as this are often written in scientific notation.
For example, the volume of Jupiter is 1,430,000,000,000,000 km^3. In scientific notation, Jupiter's volume is written as 1.43 x 10^15 km^3.
To compare two numbers written in scientific notation, compare their exponents. The bigger the exponent is, the bigger the number is. For example:
1.43 x 10^15 is larger than 1.43 x 10^12
If their exponents are equal, compare the first numbers. For example:
1.43 x 10^15 is larger than 1.25 x 10^15
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To decide which planets are larger than Earth, look at the volumes of the other planets and compare the exponents to the exponent of Earth's volume. Earth's volume is 1.08 x 10^12 km^3. Earth's volume is the only volume with an exponent of 12.
The volumes of Jupiter, Saturn, Uranus, and Neptune have exponents greater than 12, so these four planets are larger than Earth. There are eight planets total. So, one-half of the planets are larger than Earth.
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test
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เท็จ
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จริง
| null | 217
| null | null | 212
|
ผิวหนังของสัตว์ชนิดใดปรับตัวได้ดีกว่าในการเป็นสัญญาณเตือนเพื่อขับไล่ผู้ล่า
|
B
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ปลาหมึกกุดฉ่องสีสดเป็นสัตว์มีพิษที่มีผิวหนังสีสันสดใส สีสันสดใสทำหน้าที่เป็นสัญญาณเตือนว่าสัตว์ชนิดนี้มีพิษ ผิวหนังของมันปรับตัวเพื่อป้องกันผู้ล่า
รูปภาพ: ปลาหมึกกุดฉ่องสีสด
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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 flamboyant cuttlefish.
The flamboyant cuttlefish has a poisonous body with brightly colored skin. Its skin is adapted to ward off predators. The bright colors serve as a warning sign that the flamboyant cuttlefish is poisonous.
Now look at each animal. Figure out which animal has a similar adaptation.
The opalescent nudibranch has stinging cells in its brightly colored skin. Its skin is adapted to ward off predators.
The lichen katydid has green and white patches on its body. Its skin is not adapted to be a warning sign that wards off predators.
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test
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แมลงคาดีเดนลายตะไคร่
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หอยเปลือยเหลือบประกาย
| null | 218
| null | null | 213
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สามเดือนใดในสิงคโปร์มีปริมาณน้ำฝนมากกว่า 200 มิลลิเมตร?
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A
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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
|
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 Singapore, look at the graph.
Choice "Jan" is incorrect.
Choice "May" is incorrect.
Choice "Jun" is incorrect.
Choice "Jul" is incorrect.
Choice "Aug" is incorrect.
Choice "Sep" is incorrect.
Choice "Oct" is incorrect.
Choice "Nov" is incorrect.
Choice "Dec" is incorrect.
November, December, and January each have over 200 millimeters of precipitation.
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test
|
พฤศจิกายน ธันวาคม และ มกราคม
|
สิงหาคม กันยายน และตุลาคม
|
พฤษภาคม มิถุนายน และ กรกฎาคม
| 219
| null | null | 214
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หินบะซอลต์เป็นแร่ธาตุหรือหิน?
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A
|
สโคเรียมีคุณสมบัติดังนี้:
ไม่มีโครงสร้างผลึกที่แน่นอน
มีรูเล็กๆ จำนวนมาก
ไม่ใช่สารบริสุทธิ์
พบได้ในธรรมชาติ
เป็นของแข็ง
ไม่ได้สร้างจากสิ่งมีชีวิต
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closed choice
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grade8
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natural science
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earth-science
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Rocks and minerals
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Identify rocks and minerals
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Minerals are the building blocks of rocks. A rock can be made of one or more minerals.
Minerals and rocks have the following properties:
Property | Mineral | Rock
It is a solid. | Yes | Yes
It is formed in nature. | Yes | Yes
It is not made by organisms. | Yes | Yes
It is a pure substance. | Yes | No
It has a fixed crystal structure. | Yes | No
You can use these properties to tell whether a substance is a mineral, a rock, or neither.
Look closely at the last three properties:
Minerals and rocks are not made by organisms.
Organisms make their own body parts. For example, snails and clams make their shells. Because they are made by organisms, body parts cannot be minerals or rocks.
Humans are organisms too. So, substances that humans make by hand or in factories are not minerals or rocks.
A mineral is a pure substance, but a rock is not.
A pure substance is made of only one type of matter. Minerals are pure substances, but rocks are not. Instead, all rocks are mixtures.
A mineral has a fixed crystal structure, but a rock does not.
The crystal structure of a substance tells you how the atoms or molecules in the substance are arranged. Different types of minerals have different crystal structures, but all minerals have a fixed crystal structure. This means that the atoms and molecules in different pieces of the same type of mineral are always arranged the same way.
However, rocks do not have a fixed crystal structure. So, the arrangement of atoms or molecules in different pieces of the same type of rock may be different!
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The properties of scoria match the properties of a rock. So, scoria is a rock.
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test
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หิน
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แร่ธาตุ
| null | 220
| null | null | 215
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เมืองหลวงของรัฐโอไฮโอคืออะไร?
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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
|
ซินซินแนติ
|
โคลัมบัส
|
แฟรงก์เฟิร์ต
| 221
|
คลีฟแลนด์
| null | 216
|
สัตว์ชนิดใดที่มีขาปรับตัวให้เหมาะกับการลุยน้ำตื้นด้วย
|
B
|
นกยางสีเทาอาศัยอยู่ใกล้กับหนองน้ำ แม่น้ำ และทะเลสาบ พวกมันกินกบและปลาที่อาศัยอยู่ในน้ำตื้น นกยางสีเทาจับเหยื่อโดยการเดินผ่านน้ำ หรือลุยน้ำ
ขาของนกยางสีเทาปรับตัวให้เหมาะกับการลุยน้ำ มีน้ำหนักเบาและช่วยรักษาร่างกายของนกให้อยู่เหนือน้ำ
รูปภาพ: นกยางสีเทา
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closed choice
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grade4
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natural science
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biology
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Adaptations
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Animal adaptations: feet and limbs
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
Arms, legs, flippers, and wings are different types of limbs. The type of limbs an animal has is an example of an adaptation. Animals' limbs can be adapted in different ways. For example, long legs might help an animal run fast. Flippers might help an animal swim. Wings might help an animal fly.
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Look at the picture of the gray heron.
Long legs help the gray heron keep its body above the surface of the water while wading. Thin legs are easier to move through the water.
Now look at each animal. Figure out which animal has a similar adaptation.
The painted stork has long, thin legs. Its legs are adapted for wading.
The common kingfisher has short legs. Its legs are not adapted for wading. The common kingfisher uses its legs to walk and perch.
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test
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นกกระสาคอแดง
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นกคอขาว
| null | 222
| null | null | 217
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ความน่าจะเป็นที่แฮมสเตอร์ซีเรียที่เกิดจากการผสมพันธุ์นี้จะมีขนยาวคืออะไร
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A
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ในกลุ่มของแฮมสเตอร์ซีเรีย บางตัวมีขนสั้นและบางตัวมีขนยาว ในกลุ่มนี้ ยีนสำหรับลักษณะความยาวขนมีสองอัลลีล อัลลีลสำหรับขนสั้น (F) เป็นลักษณะเด่นเหนืออัลลีลสำหรับขนยาว (f)
ตารางพันเน็ตนี้แสดงการผสมข้ามระหว่างแฮมสเตอร์ซีเรียสองตัว
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closed choice
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grade8
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natural science
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biology
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Genes to traits
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Use Punnett squares to calculate probabilities of offspring types
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Offspring 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.
In a Punnett square, each box represents a different outcome, or result. Each of the four outcomes is equally likely to happen. Each box represents one way the parents' alleles can combine to form an offspring's genotype. Because there are four boxes in the Punnett square, there are four possible outcomes.
An event is a set of one or more outcomes. The probability of an event is a measure of how likely the event is to happen. This probability is a number between 0 and 1, and it can be written as a fraction:
probability of an event = number of ways the event can happen / number of equally likely outcomes
You can use a Punnett square to calculate the probability that a cross will produce certain offspring. For example, the Punnett square below has two boxes with the genotype Ff. It has one box with the genotype FF and one box with the genotype ff. This means there are two ways the parents' alleles can combine to form Ff. There is one way they can combine to form FF and one way they can combine to form ff.
| F | f
F | FF | Ff
f | Ff | ff
Consider an event in which this cross produces an offspring with the genotype ff. The probability of this event is given by the following fraction:
number of ways the event can happen / number of equally likely outcomes = number of boxes with the genotype ff / total number of boxes = 1 / 4.
| null |
test
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2/4
สองในสี่
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สามในสี่
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4/4
| 223
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หนึ่งในสี่
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0/4
| 218
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รัฐใดที่อยู่ใต้สุด
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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. Kansas is farthest south.
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test
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แคนซัส
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คอนเนตทิคัต
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โอไฮโอ
| 224
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เซาท์ดาโคตา
| null | 219
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แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
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A
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แม่เหล็กสองอันวางตามที่แสดงไว้
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closed choice
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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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ดึงดูด
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ขับไล่
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| null | null | 220
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ประเทศไหนที่ถูกเน้น?
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A
| null |
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|
closed choice
|
grade8
|
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
|
เกรนาดา
| 226
|
เฮติ
| null | 221
|
โรสสามารถแสดงอะไรได้บ้างจากผลการทดสอบต่อไปนี้
|
B
|
ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาแนวทางแก้ไขปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าแนวทางแก้ไขที่เป็นไปได้นั้นตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบแนวทางแก้ไขปัญหา อ่านข้อความ แล้วตอบคำถามด้านล่าง
กังหันลมใช้พลังงานลมเพื่อผลิตกระแสไฟฟ้า โรสเป็นวิศวกรวัสดุที่ออกแบบกังหันลม เธอต้องการออกแบบกังหันลมรุ่นใหม่ที่จะผลิตกระแสไฟฟ้าได้มากกว่ากังหันลมรุ่นเก่า 10% เธอคิดว่ากังหันลมที่ทำจากวัสดุที่มีน้ำหนักเบาจะหมุนได้ง่ายกว่าและผลิตกระแสไฟฟ้าได้มากขึ้น ดังนั้น โรสจึงสร้างแบบจำลองคอมพิวเตอร์ของกังหันลมที่ทำจากวัสดุที่มีน้ำหนักเบา จากนั้นเธอใช้แบบจำลองเพื่อคำนวณว่ากังหันลมรุ่นใหม่สามารถผลิตกระแสไฟฟ้าได้มากกว่ากังหันลมรุ่นเก่าเท่าใด
ภาพ: การศึกษาแบบจำลองคอมพิวเตอร์กังหันลม
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Engineering practices
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Evaluate tests of engineering-design solutions
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People can use the engineering-design process to develop solutions to problems. One step in the process is testing if a potential solution meets the requirements of the design. How can you determine what a test can show? You need to figure out what was tested and what was measured.
Imagine an engineer needs to design a bridge for a windy location. She wants to make sure the bridge will not move too much in high wind. So, she builds a smaller prototype, or model, of a bridge. Then, she exposes the prototype to high winds and measures how much the bridge moves.
First, identify what was tested. A test can examine one design, or it may compare multiple prototypes to each other. In the test described above, the engineer tested a prototype of a bridge in high wind.
Then, identify what the test measured. One of the criteria for the bridge was that it not move too much in high winds. The test measured how much the prototype bridge moved.
Tests can show how well one or more designs meet the criteria. The test described above can show whether the bridge would move too much in high winds.
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test
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ถ้ากังหันใหม่หมุนได้ง่าย
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กังหันใหม่สามารถผลิตไฟฟ้าได้เพิ่มขึ้น 10% หรือไม่
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กังหันใหม่จะมีน้ำหนักเท่าไหร่
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| null | null | 222
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ประเทศไหนที่ถูกเน้น?
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B
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closed choice
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grade6
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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 Papua New Guinea.
Why does Papua New Guinea share its island with another country?
Papua New Guinea takes up the eastern half of the island of New Guinea. The western half is part of Indonesia, an Asian country.
Beginning in the 17 th century, several countries took control of different parts of the island of New Guinea. By 1922, Australia controlled the entire eastern half of the island, and the Netherlands controlled the western half. In 1963, control over the western half was transferred to Indonesia, which had just gained independence from the Netherlands. Many people in western New Guinea did not want to become part of Indonesia, though, and some people in this area are still fighting to leave Indonesia today. The eastern part gained independence from Australia in 1975 and became Papua New Guinea.
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test
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หมู่เกาะโซโลมอน
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ปาปัวนิวกินี
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นิวซีแลนด์
| 228
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ออสเตรเลีย
| null | 223
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เมืองหลวงของรัฐโอเรกอนคืออะไร?
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A
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the West
| null |
Salem is the capital of Oregon.
|
test
|
เซเลม
|
เดนเวอร์
|
มิลวอกี
| 229
|
พอร์ตแลนด์
| null | 224
|
แรงดึงนี้มีทิศทางไปทางไหน
|
A
|
ช่างก่อสร้างใช้คีมดึงตะปูออกจากแผ่นไม้ แรงจากคีมดึงตะปูออกจากเนื้อไม้
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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 pliers pull the nail. The direction of the pull is toward the pliers.
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test
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ไปยังคีม
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ห่างจากคีม
| null | 230
| null | null | 225
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เมืองหลวงของรัฐเวอร์จิเนียคืออะไร
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D
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Richmond is the capital of Virginia.
|
test
|
ออสติน
|
อาร์ลิงตัน
|
มงเปอลีเย่
| 231
|
ริชมอนด์
| null | 226
|
เมืองหลวงของรัฐแมริแลนด์คืออะไร
|
C
| null |
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mySJFG0kjqiKMlmOAPxoA5LxAkyaqGllV1dSY1H8CjH8zn8vyzKu6rqA1K8WVI9kcalUJ+8wJHJ9OnT3qlXz2LlGVZuJ5tZpzbQUEZGD0oormMivaFkVrdiCYcAEd1xx/n2oTi/mHrGh/VqbLIlveq7sFSRNuT3IOR+hP5Uzzs3hlSKV1Me0YTHOffFa2bu+5Vi7UmmQK+vWce8Kskm8p6lRuyPy5/zmnvun+7FHGPV2yfyH+NT2UDi8iCT+XPI+DP0KjHJHsBnj/Grw6tVjfXUqnpNHodFNRdsaruLYAG5up9zTq+iPTCiiigAooooAKKKKACiiigAooooAKKKKACsrWv8Alh/wL+latZWtf8sP+Bf0oAtab/yD4vx/mat1U03/AJB8X4/zNW6ACiiigAooooAKKKx9e1R7KBYLcj7TL0J/gXu319Pf6VM5qEXKWwpSUVdnP6ncrd6pPMn3OEU+oXv+eaq0iqFUKBgAYFLXzdWbqTcn1PLlLmk2MkijlGJEVx/tDNRfZdn+pmkj9t24fkc/pViioUmhXZXzdR9VjlHsSp/LkfrQbxIx++SSH3dePzGRViq8/wA89vF6sXP0X/65FUrN6oFqSxyxyjMbq49VOafUUlrBKdzxKW/vYwfz60z7My/6q4lT0DHcP15/WlaIaFiobtzHaSsv3tuF+p4FNzdp1WKUexKH8uf51DcTljErwTRgSBmO3cABz1Ge4FVGOo0tS5GgjjVF6KAB+FOqKO5glOEmRj6BualqGn1JYUUUUgCiiigAqvecxIn9+RV/DPP6CrFV5vmurZPQs5/AY/8AZqqO41uWKKKKkQUUUUAFFFFABRRRQBDeNtsp2HURtj8qlVQiBR0AxUF9zZyL/ewv5kCrFV9kfQKKKKkQUUUUAFFFFABRRRQBWl/4/wC2/wB1/wClWarS/wDIQtv9x/8A2WrNU9kNhRRRUiCmSRJKBuGGH3WHBH0NO3KO4/Ok8xB/Gv501foBCJjAwSd+D92QjAPsewP86sVGZYSCGkQg9QSKis2BEyKwKxyYXBzgYBx+tU1dXH5lmiiioEFIUMuIlGWkIQD3JwP50tS2qNLfWsakhmmTBHbByf0BrSlHmml5lRV5JHdQxmKCOMtvKKFLYxnA61y3iR5DqkaPjYsWY8e55/kK6yuX8TW7pexXXJjkTy/91hk4/EE/lXuY1N0JWO+v/DdjFooor5884ktlge7hW6bbblv3hzjjBxyOnOKsapeLe3OyE/6HEAkSdF46nH6D2HvVOit1Xcabprr1LVRqPKjo/DN4zxzWbtnysNHnsp4x+BH61v1xOk3H2XVreT+Fz5TfRiMfriu2r2cHU56SvutDuoS5oBRRRXUbBXG3Ov3t4SEf7MgOCkf3wfQn1+mK7KuG1KeG61Oee3RVjOFyP4yM5b8f6CuLHTlCneLsYYiTjHR2Ihc3StuF5dBvXzmP8zUblpWDSu8rDoZHLEfnRRXjOrUas5M4XOT3YUUUx5Y4hmR1QerHFQSPoqOOeKbPlyK+Ou05qShq24Fef/j7tf8Aeb/0E1M8kcQzI6oPVjiq94gd7bJYDzcEqxBwVPcfhUiWsEZ3JEgb+9jJ/OqdrK49LDHv4FXKlnGQMohI59+lOSZZpGikiKMAGCvg5HrTriPzbaRMgZU4J7H1qTTdIn12eGePZFCiqzzMmSDz8q9j159MCtaNL2r5YlwhzuyNGz1a3jspbDUEea242BMlh6L19en5elb+hNdtp2LtJVKuRGZfvlO273HT8KrwaM9tqdq8KQi3gQ7pH+aR2bOfYfX3x0rRt47xbu4knnRoXI8qNVxsAz1PcnivbownGKU3ex304ySs2WqKKK3NAooooAKKKKACiiigAooooAKKKKACsrWv+WH/AAL+latZWtf8sP8AgX9KALWm/wDIPi/H+Zq3VTTf+QfF+P8AM1boAKKKKACiiigArl/E1uyX0NznKSp5f0Iyf1yfyrqKx/Evl/2Thsb/ADU8v1znnH4ZrDEwU6UkzOrG8GjlaKKK+cPMCiiigAqvH897K3ZFCD69T/MVYqvZ82/md5WMn4E8fpiqWzY1sWKKKKkQUUUUAMkhilGJI0f/AHlBqL7HEv8Aq2kjP+w5x+XSrFFUpNbDuyv5Vyn3LgMPSRM/qMUz7TcLMYmtw7BQxMb+v1x6GrdV4Pmubl/9oIPwGf5k007p3QJh9rUf6yKZPrGSPzGRTku7eQ4WaMn03c/lU1NeNJBh0Vh6MM0rxDQdVcfNqDH+5EB+Z/8AsaPsVuDlU2f9c2K/yplmm2W5O5m/eBQWOTgAf1Jpq1m0GhboooqBBRRRQAUUUUAFFFFAFW+LCKNUXczSpgE4zg5/pTvOuB1tf++ZAaLjme1X/poT+Sn/AOtVirvZLQfQr/aJB1tJvwKn/wBmo+1nvbTj/gIP8jViilddguiv9sj7pMPrC3+FH26AdWcfWNh/SrFFF49g0K/2617zxj/eOP504XdselxF/wB9ipqaY0PVFP1FHuhoOByMjpRUH2XGRHLJGh/gXGPw44pPs8kfMU77vSQ7gf8AD8KLLuFkRzwJNqEfmAkeWdvzEc5HpUn2G2/55/mx/wAajidm1AiWMo/lfKAcjGeef++fy/O5VSclZXG20V/sNt/zxQ/UZo+w2n/PtD/3wKsUVPPLuK7IPsVr/wA+0P8A37FL9ktv+feL/vgVNRRzS7hdkQtbcdIIv++BUaosd+AihQ0RJAGM4Ix/M1ZqKaEyFXRyki5wwGevUEenT8qE+4JktFVVu33NG1vIZE+8Fxj2Iyeh/wA9KcZ5u1nJ+LL/AI0cjCzLFT2Mwt9StZmOFSQbj6Agr/WqHmXR6W6D/el/wBpkpuzC+Y4ANp/jJ/pWlK8ZqRULqSZ6bVHWYFuNIuVbqqF1Poy8j+VXVYMisOhGao63KIdGuiTgvGY1+rcD+dfRStyu+x6btbU4sHIB9aWiivlzyQoopGO1SaYGjo2nSX14s4dRDbzKWHckDdx+O39a7Kqum2/2XTreEoFcRrvA7tjk/nVqvo6FJUoKKPUpwUI2CkZlRSzMFVRkknAAqlqOqwacg35eZhlIl6n39h71x2oaneXt7CJ5f3LBh5S8IDwR9TwetTWxMKWj37Ezqxh6l/W/Ekc8hsonEVsyktKx2+b2wPb+f064v22I/wCrEkh/2EJH59KnKqSCQCR0yOlLXiVq7qy5pHDOo5u7K/nXDfctsD1kcD+WaNl0/wB6aNP9xMn8yf6VYorLm7Ii5X+yBv8AWTTP9XwPyGKdHa28RykKA+u3n86moo5mF2QzxswV4wPMQgjtkZ5GfempeQu5jZvLkBwUcjP+FTu21GYDOBnGcVBbRo1ogYBxIN7bh1J56U1a2odNRt5IpiZFYeahVgvcnORj64IrWsdNe8jaeSZba1XrM44J9s/z/wAjn5YIk1CNY9qrjDDJPOQQAv4D866S30bUdQMbTb0iHRp2JKj/AGU7fpXZRop2fK5f11ZvTgtNLjrZ9Oj1FYLO1k1GVRkO56t644UKP72O4xmutiDCFA4QPgbgnTPfFV7DTrfToikKnc333blm+p/pVuvXpx5Y2tb0O2KsgooorQoKKKKACiiigAooooAKKKKACiiigAooooAKyta/5Yf8C/pWrWVrX/LD/gX9KALWm/8AIPi/H+Zq3VTTf+QfF+P8zVugAooooAKKKKACub8UkeZZKM7vnP4cf/WrpKytesGvLISRLumgO5QOrDuP6/UCscRFzpSityKibg0jkqKQEMAQcg8ilr5s8sKKKKAILxiLWQL95hsH1PH9amVQqhR0AwKgm+e5gj7AmQ/gMfzP6VYqnsh9AoooqRBRRRQAUUUUAFV7Lm1Vz1kJf8ySP0xTrtzHaSuOoQ4+vapI0EcSRjoqgD8Kr7I+g6iiipEFV7Lm2D/32ZvzJx+lWKrmxts5EQQ+qEqf0qk1azGixRVf7KV+5cTr/wAC3f8AoWajlN1AE2zJJucLh09fcf4U1FPZhYuUVX3XY6xQt9JCP6UefMPvWkn/AAFlP9RS5WFixRVf7Wv8UM6/9syf5Zo+3W2cGUL/ALwK/wA6OSXYLMsUVGs8L/cljb6MDUlJqwivIM31uPRHP8h/WrFV+uogf3Yv5n/61WKcug2FFFFSIKKKKACiiigAooooAgugfLWResTB+OuO/wCmamVgyhlOQRkGlqvZEi3EZ+9GShHpjp+mKreI+hYoooqRBRRRQAUUUyWRYoy7Z9gOpPoKe4EN58kXnrkSR/d9/Y+1War7ZZ2UyoI41bdt3ZLEdM4/OrFN7JDYUUUVIjotC1m2W0NpdXMccsH3fMbGU6jr6cj8KzNf1n7dMkFrBLJBEd3mZADtjHc5wP1z7c5A/wCQi49YlP5Fv8asV3Txs3T9nY6JV248pX8y6PS3jH+9L/gKMXh/jgX/AICW/qKsUVx83ZGFynA13cW8chliTeobCoT1H1qZIJFkSQ3MpZCGHQAEdOAKbZZ+yKD/AAll/Ikf0qxVOTUtBttPQ0U8SarFJGhjgnjBy7sNrEenHGffFT3PiS7lOLaNIF9XG9j/AEH61j0Vv9drWtc09vUta46SSSaVpZXLyN95j1NVbrjyX/uSrn8fl/rViquosEsJXOflGRj1B4/WudNynd9TNNt6lqikBDKCOhGaWoJCiiigAooooARlDoynoRg1BG7QbIZen3Uk7N9fQ/z/AEp806QKC+456BQSTTIt1w4mcYjwDGp/matLS72GtjS0iaS01WLyThZ5VWVdo+bjHXGeOvWu4ritHRpNatQozsLO3sApGfzIrta9rAOTo6nfh2+TUKKKK7TcKKKKACiiigAooooAKKKKACiiigAooooAKKKKACsrWv8Alh/wL+latZWtf8sP+Bf0oAtab/yD4vx/mat1U03/AJB8X4/zNW6ACiiigAooooAKa7FI2YKWIBO1ep9hTqKAPO1WZXeJ4cTK7jyowSVwScfgKEkSQZRgw9Qa1PFTRf2mgO2PbATI+37+SSqn8UAz2zWM9pBIdxTB9VJU/pXg4mlCnJ69zzqsIxZPRRRXGYkE6lGFwgJKjDAd17/iOtTKwZQynIIyCKWq8X7iUwn7jHMfoPVf6/T6VW6HuWKKKKkQUUUUAFFFFAFe7+YRRj+OVfyHzH+VWKrv899Cv9xGf8eAP61YqnshvYKKKKkQUUUUAFV5+bm2X/aZvyUj+tWKrn5tRX/YiP6kf/E1URosUUUVIgooooAjeCGQ5eJGPuoNRmyts8RBf9z5f5VYoqlJrqO7K32KMMWR5lYjGRITx+NL9mcdLqcf98n+YqxRRzsLsr+TcD7t1/31GD/LFOtZGmtYpHxuZQTipXbajN6DNRWa7bKBfSNf5U73iHQmoooqBBRRRQAUUUUAFV4vlvJ1HQqj/icj/wBlFWKp3CSC7jZJmiV1KMQAeeo6/jVx1uhouUVXEE//AD+Of+AL/hR5E3e7k/BV/wAKXKu4W8yxRVf7M563U5/75H8hR9kz1uJ/++8UWXcLIsVBe/8AHpIOrEYT/e7frikFmneWc/8AbVv8aZArvdv5p3iHCofcjJOPXBA/P1pxS3XQa7lsdKKKKgkKKKKAK78ahEf70bD8iv8A9erFV5hi7tm92X8xn+lWKqWyGwoooqRFe14M6/3ZW/XB/rViq8PF5cr67X/MY/8AZasVUtxvcKKKKkQVXvhuspU7uNn5nH9asVXn/eyJCvUMrsf7oByPzIqo73GtxbJi1lDnqFCn6jipWdEGXZVHucVD9iiy2WlwSW2+YQAScnpWT4h0+NtOQW8AMvmrjauWOcirUYzla+4aM0JdY06E4e7iJ9FO7+VV5dejWDz4rS6li/viPC/rUWn+G7WCD/S0E0rAbgei/SrsMcrRO0bKYyzKInHyFRwAPTge49qu1JbajVjCm8WTtkQ20aD1Zif8KoS67qdwQouCpJxiNQKuX/hmeJEe0HmAL86luQfb2rKszJbapBuBjdJVB3KDjkdjxXVTjTfwke9e3Q0rIy22sQQXM0hnlVo5kckmNieBz9F498V2UFtdPaGVYGkjjyrMmDgj1HXpg/jXH+KozZeK7qRGjLeaZP3ROAdxOMkdfXHHau007VXs4xOqh4J1XzIznBB7j3wf88YqtGn7RRqbbG65edxkbnha2BhlvtxPmny0Hbap6/nn8q6Go7dYUt41twohCjZs6Y7YqSvTpQVOCiuh3wjyxSQUUUVZQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFZWtf8sP8AgX9K1ayta/5Yf8C/pQBa03/kHxfj/M1bqppv/IPi/H+Zq3QAUUUUAFFFFABRRRQByniW2eO+Fy+WgkQJkjhSM8H65/nWRXY6zfrY2PMQlaU+WqnpyDnPtgVxqrtRVznAxmvEzCEY1Lp6s4MTFKV11FooorgOcKZLGJYypOD1BHUHsafRTTsBHDIZFIYASKcOB6/4VJUE4KOs6Anbw4Hdf8R1/OpgQygggg8gim11Q2LRRRUiCiiigCvF815cP2Xag/AZ/wDZqsVXs/mhaT/no7N+uB+gFWKqW43uFFFFSIKKKKACq8XzXlw3YbU/IZ/9mqxVe05Ez/3pW/T5f6VS2Y1sWKKKKkQUUUUAFFFFABRRRQBHcEC2lJ6bD/Kq8Np+4jzPODtGfn9qlvjiwuP+ubD9Kn6CrTajoO9kVvsh7XVx/wB9D/Cl+zP2up//AB3/AAqxRS5mF2QfZ5O13N+Sf/E0nkT9rt/xRf8ACrFFHMwuV/Jue10PxjFHlXX/AD8p/wB+v/r1Yoo5mFyvsu/+fiL/AL9H/wCKpskV1JGyNLCQwwf3ZH/s1WqKOZhcrxyyRtHDOuXIwJFIw2PbqKsVXm/dTLcHlAu1v9kZ6/4/h6VYol3BhRRRUiCq6/urt1PCy4ZT/tAYI/ID9asU10WRCrjINNOwIdRUMLsHaGQ5ZRlW/vL/AI+v/wBepqGrAFFFFICvdcNbt6TD9QR/WrFV7vgQk8IJV3f0/XFWKp7Ib2Ciimu6RoXdgqjqWOAKkRDnbqBH9+L+R/8AsqsVSZYru7RhiSNEI3KeASR0Pfp26fjUu2aD5Yk8yPsC2CvsM9f8/ho1t3KaLFFV/tLHpbT+3A/xpUuCG23CrETyvzZB/H19qnlYrMbcTDekCuA7sAwB5A5P9MfjU0cUcK7Y0VF9FGKitRnzZccO5ZSRyRgD+lWKctNED7BRRVa5UTSxQc4zvbBxwOn64/KpSuxIWRnkmMEZ2gKC79wDnge/FTqqooVQAoGABTIoVhDbdxLHJZjkmpKbfRDYjEhSQMnHArh7rTtRkme8e3lYM5ZmjG4pyACcdOo+tdzUU8buqmNgHU5APQ/4fhW1Cqqb1QK3Uq3el6j44tLS/gvYTJEnlXNuzsNjAn5tuOpH/wCv05SCXUpbqLTTNOpVvLMYBBUDrx1yBXpnha7c6nLCF5kj3S7+WG3gc9xyaLaztT42eS2t0TbIzOyrySFOST/vN+gr1Xy1FGdt2dUqanaXc6XSomg0iyieMRukCKyD+EhRkVboortOwKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArK1r/lh/wL+latZWtf8ALD/gX9KALWm/8g+L8f5mrdVNN/5B8X4/zNW6ACiiigAooooAKKKKAKOr2X27TpIwP3q/PGf9odPz6fjXFK25Qw7jNeh1w+o2ZsL+SDHyHLxnttJPH4dPy9a8zMaV4qouhy4qF0pFWiiivIOIKKKKACq8f7iXyf4GyY/b1X+o/wDrVYqOaISxlc4PVW9D2NUn0Y0SUVHDKZU+YbXU4dfQ1JSasIKjnk8q3kk/uqT+lSVWvtzQLEuN0jheenqf0BpxV2hrclgj8q3jj/uqF/IVJVffdr1hif3VyP0I/rR9qKn57adfcKG/kTTcW9QsyxRVcXttnBlCH/poCv8AOpldXXcjBh6g5qWmtxWY6iiikAE4GTVeyGLOI/3hv/Pn+tOun8u0mfuEOPyqSNBHEiDoqgVX2R9B1FFFSIKKKKACiiigAooooAr3/wDx4zf7tWKr3ozaMv8AeKr+bAVYqn8KH0CiiipEFFFFABRRRQAUUUUAFV7H/jwt/wDrmP5VYqvY/wDHjD/uCqXwsfQsUUUVIgooooAjlgSbaX3ZXoVYg/pUdmSYmO5mTeQm45OBx1/A1YIyCM4qtA4gVLeQbSvyo2OGHbn19qtXcbD6FmiiioEV7r94Ft1+9IefZQRk/wBPxqxWf9pSO8uW8t3kwBtRcnAHf0ySasfaJD8ggdZewb7v1yP/ANdaOLskU0yxVeX9/KIR9xCGkPuMED+v0+tM8iWaUyTHy2UAJ5bZx6np344PpU8MQhTbuLEkszHqSaWkfUWxIAAMAYoooqBBUF3F5tuQFDFWVgp74IOP0qeimnZ3BaDUdZEDocqehp1U5xJFIxtPmkPzNGfu/wD1if5/jUv2yIjCbnYdUUfMv1HaqcHuh27E9V7b948k56sxQD0Ckj/E/jSAz3BP3oIugyBvb9eP51PHGsSBEGAKNlYNh1FFFQIKillaMjbC7g9SuOKloJAGScCmtwQ3R5z/AGvbNNJIkay/K2zD5PG0+3OMjsfxrstN057K8v5mZWFxLvQjqB1wfxJriGvIAWVZ8k8MsZJJ/Af5/OtLw7qiWuprbCORILj5SWTaA/Y/jnH4ivWwlaKtDlOyjNaRsdvRRRXpnWFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVla1/yw/wCBf0rVrK1r/lh/wL+lAFrTf+QfF+P8zVuqmm/8g+L8f5mrdABRRRQAUUUUAFFFFABWF4ngLWsVzvG2JsFCOTuwOP8AD/Ct2sPxQJDYwsFzCsm6Q+nHB+me9Y4hXpS9CKnwM5mikVlcZVgR6g0tfNnlhRRRQAUUUUAV5v3MonH3cYk+nY/h/I+1WOtFV4v3EvkH7hGY/b1X8O3t9KrdD3JJZ44SA5OTzgKT/KomYS3cG0hlCtJkdOwH8zSr/wAhCT/rkv8ANqljhji3bFC7jk4p6INEPoooqBAQCMEZFQPZ2znLQR59QuD+dT0U02tguV/sij7ksyfSQn9Dmjyrlfu3Ib/rpGD/ACxViinzMd2ULxroW+x44nDuq5ViDyR2I/rU/wBokH3rWYfTaf5Gi45mtkPeTP5KT/PFWKptWWg29Cv9sj/iSZfrE3+FAvrU/wDLeMf7xx/OrFFTePYWgxZY3+7IjfQ5p9RNa27nLQRMfdAaZ9ht8/LHt/3GK/yo90NCxRVf7IB92adf+2hP880eRMPu3T/8CVT/AEFFl3CyLFFQbLodJom+sZH9ajjmu5DJiOA7G2/fIz+lHL2YWH3h/dxj1lT/ANCFWKpTi7k8v/R4/lcNxL1x+FS+dOOtq3/AXU/zIqnHRIdtCxRVc3Ljraz/APjv+NH2s97acf8AAP8A69TysVmWKKg+1p3jnH/bJj/IUn2yL0l/78v/AIUckuwWZYoqv9tgx1f/AL9t/hSfbrf+8/8A37b/AAo5JdgsyzRVf7db/wB9v++G/wAKPt1v/fb/AL4b/Cjll2CzLFVtP/48IP8Ado+3W/8Aeb/vhv8ACiwYNaAjpvfHGONxp2ajqFnYs0UUVAgooooAKRlV1KsoZTwQe9LRQBBAxWSSEkkJgqScnB9fyNSSyrCm5gTyAABySegqteJJEk1xC4U+X84Iz07j0PWnmyjIAMkxXIJBkJzg571pZbsrTcfbxsiuzjDO5bGcke2ampjSxo215EU4zgsBUZvLUf8ALxFn0DAmps5a2Fqyeiq4vYT08xvpEx/pR9r/ALtvO3/AMfzxRyS7BZliiq/2iQ9LSf8A8dH/ALNR5tyT8tqAP9uQD+WaOVhYsVFPIyLtjwZW4QH+Z9hUbfbHBAMEXvy+P5UyOzlQkm7cs33mCrk/nmmopbsLIsxxrEm0ZJPJJ6k+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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Annapolis is the capital of Maryland.
|
test
|
ออกัสตา
|
โดเวอร์
|
แอนนาโพลิส
| 232
|
ฟีนิกซ์
| null | 227
|
เมืองหลวงของรัฐมิสซูรีคืออะไร
|
C
| null |
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closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Jefferson City is the capital of Missouri.
|
test
|
เซเลม
|
เซนต์หลุยส์
|
เจฟเฟอร์สันซิตี
| 233
|
แคนซัสซิตี
| null | 228
|
ระบุคำถามที่การทดลองของเนตสามารถตอบได้ดีที่สุด
|
B
|
ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
เนทใช้หลอดหยดเพื่อหยดน้ำบริสุทธิ์ทีละหยดลงบนเหรียญเพนนี หยดน้ำรวมตัวกันและสร้างโดมบนพื้นผิวเหรียญ เนทบันทึกจำนวนหยดที่เขาสามารถหยดเพิ่มได้ก่อนที่น้ำจะล้นขอบเหรียญ จากนั้น เขาจึงล้างและเช็ดเหรียญให้แห้ง และทำซ้ำการทดลองโดยใช้น้ำผสมกับสบู่ล้างมือ เขาทำซ้ำการทดลองนี้กับเหรียญเพนนีอีกเก้าเหรียญ เนทเปรียบเทียบจำนวนเฉลี่ยของหยดน้ำบริสุทธิ์กับจำนวนเฉลี่ยของหยดน้ำผสมกับสบู่ล้างมือที่เขาสามารถหยดลงบนเหรียญก่อนที่น้ำจะล้น
รูปภาพ: โดมน้ำบนพื้นผิวของเหรียญเพนนี
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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เหรียญเพนนีสามารถกักเก็บหยดน้ำที่ผสมกับน้ำยาล้างจานได้มากกว่า หรือหยดน้ำที่ผสมกับสบู่ล้างมือ?
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เหรียญเพนนีสามารถรองรับหยดน้ำบริสุทธิ์ได้มากกว่า หรือน้ำผสมสบู่อ่อน?
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| null | null | 229
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มหาสมุทรใดที่ถูกเน้น?
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B
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closed choice
|
grade8
|
social science
|
geography
|
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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มหาสมุทรอินเดีย
|
มหาสมุทรใต้
|
มหาสมุทรแปซิฟิก
| 235
|
มหาสมุทรแอตแลนติก
| null | 230
|
ข้อความใดต่อไปนี้ได้รับการสนับสนุนจากบทความ?
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A
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นักอุตุนิยมวิทยาสามารถทำนายเหตุการณ์สภาพอากาศได้ ตัวอย่างเช่น ข้อความต่อไปนี้อธิบายว่านักอุตุนิยมวิทยาอาจใช้การสังเกตชั้นบรรยากาศของโลกเพื่อทำนายเหตุการณ์ทอร์นาโดได้อย่างไร
ภาพ: ทอร์นาโดพัดผ่านทุ่งนา
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
|
closed choice
|
grade6
|
natural science
|
earth-science
|
Weather and climate
|
Explore air masses
| null | null |
test
|
นักวิทยาศาสตร์สามารถศึกษาอากาศมวลเพื่อคาดการณ์เหตุการณ์สภาพอากาศได้
|
นักอุตุนิยมวิทยาเป็นนักวิทยาศาสตร์ที่ศึกษาอุกกาบาต
| null | 236
| null | null | 231
|
แม่เหล็กเหล่านี้จะดูดหรือผลักกัน?
|
A
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แม่เหล็กสองอันวางตามที่แสดงไว้
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closed choice
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grade4
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles: north and south.
Here are some examples of magnets. The north pole of each magnet is labeled N, and the south pole is labeled S.
If opposite poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same, or like, poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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To predict if these magnets will attract or repel, look at which poles are closest to each other.
Both poles of each magnet line up with both poles of the other magnet. The south pole of each magnet is closest to the north pole of the other magnet. Opposite poles attract. So, these magnets will attract each other.
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test
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ดึงดูด
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ขับไล่
| null | 237
| null | null | 232
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ประเทศใดที่ถูกเน้น?
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D
| null |
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|
closed choice
|
grade8
|
social science
|
geography
|
Oceania: geography
|
Identify and select countries of Oceania
| null |
This country is Fiji.
|
test
|
หมู่เกาะโซโลมอน
|
หมู่เกาะมาร์แชลล์
|
ตองกา
| 238
|
ฟิจิ
| null | 233
|
รูปภาพนี้แสดงหลักฐานของแผ่นดินไหวอะไรบ้าง?
|
A
|
ภาพนี้ถ่ายหลังจากเกิดแผ่นดินไหว ในระหว่างเกิดแผ่นดินไหว พื้นดินจะสั่นสะเทือน
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closed choice
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grade2
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natural science
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earth-science
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Earth events
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Find evidence of changes to Earth's surface
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Evidence is information that tells you something happened.
How do you look for evidence of a change to Earth's surface?
There are many ways to find evidence of a change to Earth's surface. One way is to look at a picture that was taken after the change.
Here are some examples of what the evidence for different changes might be:
Cause of the change | Evidence of the change
earthquake | cracks in the ground; houses with broken walls and roofs
volcanic eruption | melted rock on Earth's surface; smoke coming out of a hole in the ground
erosion | a canyon with a river flowing through it; a river carrying sand and mud
Be careful when you are looking for evidence!
A picture of Earth's surface can contain a lot of information. Some of that information might be evidence of a change to the surface, but some of it is not!
For example, a picture taken after an earthquake might show a blue sky. But the color of the sky is not evidence of an earthquake. So, that information is not evidence that an earthquake happened.
| null |
test
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บ้านบางหลังมีหลังคาและผนังที่พังเสียหาย
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บ้านมีหน้าต่าง
| null | 239
| null | null | 234
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จริงหรือเท็จ: ข้อความต่อไปนี้เกี่ยวกับระบบสุริยะของเราเป็นจริงหรือเท็จ?
สามในสี่ของดาวเคราะห์มีขนาดใหญ่กว่าดาวศุกร์
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A
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ใช้ข้อมูลเพื่อตอบคำถามด้านล่างนี้
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
|
true-or false
|
grade6
|
natural science
|
earth-science
|
Astronomy
|
Analyze data to compare properties of planets
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A planet's volume tells you the size of the planet.
The primary composition of a planet is what the planet is made mainly of. In our solar system, planets are made mainly of rock, gas, or ice.
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The table tells you that there are five planets larger than Venus: Earth, Jupiter, Saturn, Uranus, and Neptune. There are eight planets total. Five-eighths is less than three-quarters. So, five-eighths of the planets are larger than Venus.
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test
|
เท็จ
|
จริง
| null | 240
| null | null | 235
|
ในการทดลองนี้ ใครคือกลุ่มควบคุม?
|
A
|
ข้อความด้านล่างนี้อธิบายการทดลอง
ซูซานต้องการตั้งถังหมักปุ๋ยหมัก ที่ซึ่งอาหารสามารถย่อยสลาย หรือแตกตัวลงกลายเป็นปุ๋ยดินได้ เธอรู้ว่าหนอนสามารถย่อยสลายอาหารได้ เธอสงสัยว่าการใส่หนอนลงในถังหมักปุ๋ยหมักของเธอจะทำให้อาหารย่อยสลายเร็วขึ้นหรือไม่
ซูซานตั้งภาชนะหมักปุ๋ยหมักขนาดเล็กสี่ใบ เธอใส่เปลือกผลไม้ เศษผัก และเปลือกไข่ในปริมาณเท่ากันลงในแต่ละภาชนะ จากนั้นเธอใส่หนอนลงในสองภาชนะ แต่ไม่ได้ใส่ในอีกสองภาชนะ หลังจากหนึ่งเดือน ซูซานชั่งปริมาณอาหารที่ยังไม่ย่อยสลายที่เหลืออยู่ในแต่ละภาชนะ
รูปภาพ: อาหารที่กำลังย่อยสลายในถังหมักปุ๋ยหมัก
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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, Susan investigated whether adding worms to compost containers affects how well food breaks down. There were no worms in the containers that did not get worms. So, they were part of a control group.
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test
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ตู้คอนเทนเนอร์ที่ไม่พบหนอน
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ตู้คอนเทนเนอร์ที่มีหนอน
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| null | null | 236
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โยโย่เล่นเครื่องดนตรีอะไร
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B
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อ่านข้อความเกี่ยวกับ โย-โย มา
โย-โย มาเป็นนักเล่นเชลโลที่มีชื่อเสียง เขาสร้างสรรค์ดนตรีที่ไพเราะ ชื่อของโย-โยมาจากคำว่า "โย" ในภาษาจีน ซึ่งหมายถึง "เป็นมิตร" พ่อแม่ของโย-โยมาจากประเทศจีน แม่ของเขาเป็นนักร้อง ส่วนพ่อของเขาเป็นครูสอนดนตรี
โย-โยเริ่มเล่นเชลโลเมื่ออายุเพียงสี่ขวบ พ่อของเขาเป็นครูคนแรกของเขา พ่อของโย-โยหวังว่าโย-โยจะกลายเป็นนักเล่นเชลโลที่เก่งยิ่งใหญ่ในอนาคต ปัจจุบัน โย-โยเป็นหนึ่งในนักเล่นเชลโลที่ดีที่สุดในโลก
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9RuT8ztwoP3VHRRWb9+VlsjJr2krdEZLEsdzHJJzknPNJin7fxo21sb2Gbfeugtv+PWH/cH8qwttb1v/AMe0X+4P5Vz19kcmLXuoyJx/pEn++f50zFRXNzKLuZREpAdhnPvTDczAZ8tAPrWqkrbFxkrIraouXg+hrPuyxiWBMhpSFJHYd/5frV65ka4ZGK42+1EMO2UXDY3qNkef7x5z9KwmveuYV5aFbVZTBYQ2qMQYxgAHj6VhB+uevfmtDU3y6oHG5c5PrWW7BV5HPtWTOJFsnOKkA2oDUUZzipHfOFGMUAOB5/GvYfgxhrPWQR/y1iP/AI61eOLxivYvgu6m11ZcfO00eCeh+U8UPYD027mjt7dp8gNF843HjP8AnFeZQy2+neIEl+0C7kEomunXu5BH5iu28ZKY9BJUEZlUMfb/ACBXmgiKTM47kkkd6SKPYd6+StyoDKQGU9jxxivm7xXatZeM9UhcKD57PgdMNhv617R4IvpbnTLyylck28u6Pd/cbkfkQR+VeX/Fe28nxpLJt2ia3ik4+mD/ACpolnJpMChXsKnttSltsZbendW9Kz4/lRmJ46VHK3ycVSdgi7bHW2l1FfI0kQwFblfSnTq0bQzoPnibePw//V+tc5o01wvnJBuLcZwPetUTXu4Bw5UHnIxVyq80LWZ6lOfPTs0dxraJe6Pa3kZyIjsJHXY4yPyII/Gqvhfw7P4j1qOzTKxffnkHRE7n6noPrT9DVtQ0KbTkyJGDQR4HIbO6M/mP1rs5iPht4F8hWEmu3wBfkHa5HT6IPzz7iohVtHltqY0qzUORbmT8QfEEUskXh/TdsdhYgKVXozDjH4f1rg/6VnSNfyEsTIS2SST1zTdt76yfnW0KiivhZ0wfIrWNPFLtPvWVtvT3f/vujy73+8//AH3Ve0f8pfO+xq7a2YP+PeP/AHR/KuQ8m8/vN/31XW2YYWNuG+8I1z9cVlVm5LVWOTFSukZkyD7RIf8AaP8AOmbBiqV3r2nw3k8TykOkjKw2nqDUH/CR6d/z1f8A74NdcZwstSlONtzUCD07dKp6nNFBE7BwXC7Qvp6kU218Q2bShYkMqt8sisMYU9TVHVNQ0KSVo0F0VHBAxx7ButYVpxexzYipzPlRkXZJCEjkjNUJmyoHvVu+uIJZt1qrrEoGA5zWe5y4Ga5jBF2NiR14qVKhhwQM1YXHNAiRRXsPwfiI0XUZR1S8j5/4DXj8R3Jn3xXt3wdhP/CL6kcZ33WPyQf40PYFudd4sff4cuF4++h/8eFebuMDFeh+K8/2E/vImf8AvoV5+w3vgdKSKNvwTOkGtSRsdomhIB9ww61ynxkt/wDipLByuC9sQfwc/wCNdL4TATxVBHIuY5Y3U/Xbn+lZPxki2ajpDluTFIg/BlNPqSzym9Ty4QB0Jqm7ZQVo6hzap7NWVM2I1A65oBG/4dh/0mVy2Q8fQduRXSpbb2bBVQFLEscACuC0nVJNOuXkCF9yFcZ98/0rqdB1SDXtWt7K7QxW0siJKUJztLDPY845rdVVGnruejh6sVCz3PWfA2k2Xh+wPia/uMwShFgRk2gyZxuHXPHAPsfal8Q6jNqdveNa2MV0rBkaaXbn325GTj2xXL+I/E6+IZjb2ZS30WzKwxo3IKgbQMdeeM+wWtxYN1tCYLC8u0jAYPKfJRQOcqAQB9K86VS0k0XRivja1OB8tTzSiJPSsXWfEEum6ze2YtwfJmZAWPOAeP0qh/wl84P/AB7x166xELGjrwR1XlL2ApPLFcqfF9x2gjpp8W3R/wCWMdHt4C+sQOr8pc9K14RiCMf7I/lXnf8Awll2f+Wcf5V32nymfTLWZvvSQoxx7gGsa9SM0rHLiasZpWPMdXVf7av/APr4k/8AQjVLatX9XH/E6vv+viT/ANCNVAhYgAZJPSsDnsbeixPDYzzqmTIfLHHbuf5Vm3CKc8YINdRHdWNppsdtFcxKY0CySN/exyAPzrmrl4nuJfJk3x7uDjGabMtblFeDz2pFO5+lD9acikAEUiizGRU4PFMiPy8qPyp1MkktWyXX0YGvffhFHJF4OeRcEPdSEj8AP6V8/wAB23LD+8K+j/hXB5PgWxfHMjSN+bn/AOtSewLc1PFKrL4fnYDbsKtj8RXnyYBwBXpviOFW8O3p7iP+orzkrmI4HNJFGh4biCeIrJ2OcPj/AMdNY/xndW1HR0B+bbLkegJUVr6MZBrVoYiofccE9Bwa4v4o3lzP4otobl43eCIDKdwxzn9KOomcJfuBGq46nPWsuUZK44raNhcanfxWtqozt3FnO1UGcZY9h7n9a6Cx+HwuJEMt28o/uQRYLH0GckVlVxFOl8b+RrSozntscXp4PnfJGzvjkgdB0rq7L7Bp9jZ2l9HdARJJO0cBA8yY525bORxtHPYHA5rcv/DF1otjkaZJaxbgiGRcksemWPXuadZ6Wu9nlbe2cnPOW9a86tmCjrayPSoYFPW92cPej7NAqtviccLyQMj/AOvmvQNNF1rWmxXDahcyzSwuEDEDdJtygOPUkL/wE1znirTWeDzFUfL7VteDme00/wCymQM8IWRGH/fQx9AX/KunC1I1oXMcWp0ZabHmN5czXt5LcXDbppSWYn1qvXW+OdB/s7Xri4t0P2W4PnxqB93fyR+BJH4VyhXmuyLTWhy8r3Yylp22l2UxcrI69Y0j/kC2H/XvH/6CK8r2CvVdI/5A1j/17x/+gigmcbHnOrf8hm+/6+JP/QjTtItRe6lFATwclscEDHWmasy/2zfcj/j4k/8AQjV/w/ZSXn2p4mRVRArOxwFyf/rVYSfukmrQ6XCxENynmJ0hgjLD/gTetYZeLduU49u1aOpNBEyW6XUVwE6mFMD/AOvWc8kYT/Vg/pSM0RyIGy6sOe1TxphR9KrAhpMqCF9DVxPuZFAMeBTh1pFpwHNAhp+S4jf8DX1D4Dt2tvA+joeD9nVyP97Lf1r5hdCxUKMsSAo9T2r600i3+x6VbWo4EMSR/kMUmNEXiH5fDl8f+mYH/jwrzYk59BXonip9nh2cZ++6L/48D/SvOy2KEM09DZV1e1ONx3HgfQ15p8Rb1bnx7dKqkBI41x7gZ/rXoujSN/a0JUbiMnHrhTxXlvi9FPxHuYykkTSzRqyv2JCjj2pS0T8girtI7Hw/oMaxQpJEBKxUuCQMuenuQv8AjXpljJpegw/uYBLP3lYYP/AR2FeZ6feSxKGkJ3tKScnpg4rcOr+cRlhgZBOe9fJYnF1Y1HKC17n0NLDwcEmWfGuqz6wlnCcLDFMzBR67Tj+dc7gxPnkk1YlukuGZfMywkRh9CrA/qBTCrE5/HmsKlSc7Oo7ux10acYKyIb9I7nTipHJ+Rv6VzWgXn2W/EbfMY90RX1A+ZfzBZa6llUQShjjIz+NcLeyNZawlwgwrEHj1U5H6Z/OvRympaTicWYU7wud3r9kmoaBExUO1rI1u5xnKNkofzDf99CvH7+zeyu3hI4HKk9xXtuhMt7BJYgjF1CYkJ6eYmCh/H90PxNee+MtN/di6jTHlnB+hr1HP2WISe0jhor2uH84nFUuKTJ/u0Zb+6a7zAWvU9J/5A1j/ANe8f/oIryvJ/u16ppP/ACBrH/r3j/8AQRSM6r0R51qoH9sX3H/LxJ/6Eav2MUjaHIkEe55JTu5xwMVR1Uf8Ti9/6+JP/QjWjY/JpiknruyK0M5/CjLKshKlQpHBXrioJFbGWIZasysgJKqR7nrVaZsID2qSCNFGenHvVmNeKZEAUHIrS0+0E7F2H7pPve9MTZVAxTlHNST7PNIXgDjimr1oEbvg/Shq/ivTbVlJTzxI/ptX5j/LH419OQ5MYY8ZOea8d+D2kb7m91Z0zsX7PDx68ufyCj8a9ek+1qVwile6g9Kzb1LSMjxq2zQIh/euE/ka4Ethdx612fjcs9jbYb5Flyy+gHf9a4gyAjpVRdxtWL2i3j2uqrLHCZZDE4VO2SOCTXjmvajPc+Mby+uZFeUXRLtGMD5DgAflXrWnC4N//oiZm8qTBPRflPJrxbUYJYLthNgykln5zyetEuvmKGjudzJdHzJIwSzGR8KOeM5z7fU0R6gVPLLwMgnkf/ZH3OB6ViLdvNZW8q8mWNSxPTco2nP5Z/GleUbgd+5sdxmvBlQTbTPfhP3U0dDZ6gDqKjHMi4GTksQQRn171tmYEYOcj3riopHtpo7hSS0ZDY9fX9DXTbwUDKw24yPcVxYmitGjqoSvoaT4kTGOCCtcT4iQQxqwXIWQN/jXUwyEgAkisfXbVZoH55KkfjSwb5KquPEx5oM0PCt+8dvFID80GGBz0KHaf/HGDf8AAK0vGOnIWvcDEcy+bGo7K4zj8CSPwrlPC9z5R2zDdH8sjj1Ujy5B/wB8kV3mpI1z4dgaRt89q7Wkp7nk4b6blY/8DFe1jk50lUW8WeNhXyVnTezPC2BVirfeBwaUdKn1KPytSuUxjEhNVxXfCXMkyGrNoK9Q0r/kD2P/AF7x/wDoIrzDvXqGlf8AIIsv+uEf/oIqjGtsjz3Vf+Qve/8AXd//AEI1eVCumxMoYHZwew5qnqo/4m17/wBd5P8A0I1ozIx02KAllBUZwetWY1NkZOFfk8n1qpdH5goHGelXWjETFRVOTJu0B6Y6UGZNBabtoRsFjgVuSW8mn6csXmKWJyxqlp0JkuQTwqetWb0ZmCg5I60yblAIStOwqECRtoPQ4q4kYVOmTTLtVjspC4BZ+EFKw0dn4a8W6Voulra/bXBK5kWNScvnJ6Cug0j4h+cjzoLlraNtpEssaFiADhFdgW4P/wBavExAyHAkyPStdbuzOhwWskpWeCWRzG0ORIW2jIbORhQO341zypdjdVND0rWvidpV5+4uGuEYDBPlgjjnsTWXB4o0ea0kmW8UCJgo80FSa8vuZDMzOq4Xp1AqFYZJDkcD1q4w5ROd9z2fTvHmiaf4c1GKWeB7+5LxI0ZJ/dkYGT25z0615VeXlnPLIytI7MpAIHU56ms6aMRKu1iTzmoVJ3AnrV2JTOm0ZvP0uWM9YpR37MD/AFWtaz0t5D5mSV28YHNZfhS6sbVrw3spVWVAiKMsx3Z4H4dfeumfVVtIibSKIKeFd33H9P615OKjNTfJ1PXw04+z1NjQvC8+pzJbpBzgsQOcD3J/rVe/t47C9ls1cOICEyrbug55+tc5PrF1Kzo99MVfhkiJVT7EVDDei2uEYMdnAce1crw8uW8tWdUKtpabHUpIPKJOciq1xiS2c5OT2qSdSkbMpyStURIShz0K4rkhHqjrntYytNkFvexgttQyGNz/ALL/ACn+YP4V3ml3jXCvYy8vdwFR/syphf1Kxf8AfRrz6aMbmQnaHBGf6/yrr9HvvMuY7h1QPHIsxA787X/mp/CvahUi6TjLqeNWozVVTh0POtdXbrNzxjLZ/Ss/vXT+O7EWniaV0UrDNh0yOxHI/DP6VzHeuuj/AA0Zz+Nti45r1DSv+QRZf9cI/wD0EV5eWx25r1DSv+QRZZ6+RH/6CK1Oas9EcFqKF9ZulGRm4cZwT/Eewq9d8woRkjHUjmq8qwy+JZ1kcKouHYnP3cMe9a15YM0cLAtGs4/cqVO58e3XHv8ArVOSjuzOUXL4Uc8wyP61XAH2hSe1dMvhHWZIy6WEzJjOduP61zFzHLBeSxSKyOjFGU8EGkpxfwsl05R+JHQ2MQW1VifvEk8VWKl5Gf1PFT2kzGwQdcrSlQuABzVmJDhuMZz1rPuJvtM3J+RDtGP1NXb+Z7S0ZlxvfhV71hwTsreW5x9RSbKSL0cR/ip/lLzkA/UVF5zp2GKPtGetIZKyrjGM1WkyBtVQB7U8zLnqaY8644FAyrcg+UPaqqD5hVuZi6H0qtH96gaJEBMlaUckpUKuSo4HPSqKD5gf5VuaDFFeC6RlJKKrj2G7B/mKwrNRi5M68P8AFykVvaS3EgTccfxY4rctdM3RtHtAJUgD29T+NaFvZRwI+0ED6c1oWhi3+WWHqTivErYuT+E9aFJJEKtv0+JvWIZ+uOf1rJjuo3JRXGeePUeordZUktlEQ4CE/XlqwLCBJoIJyv7xYtmQeB2/oainy2k2byk7RSGTQNNGWUbiM5xV3SpF+1xpM2I5AYpDnorfKfyzmrNrARCzLgZ4qJrSRpyEUt6oFJP14rSnUTlyvoTODUb9zN8VG51HSLa7nYma3maCZOyk5H5blf8AArXIcZyOhr0ubRr28tL2MWdwVvbcSgmFsCYHacnt88an6Oa8xMoJ+6a9yDXLoeK3q7k8KZl3dhXp2nf8gu0/64p/6CK84gXEY9W5P0r0bTf+QXaf9cU/9BFUncwqO5wOonZrN26gBxO5HGedxNeq+FLCbxHpI1XUZna8kkbYygBVjBC4C9hwa8r1Mf8AE2vD/wBNn/8AQjXoXhnxjLY6BZWUdkjJEpj356nOeRWWJ+FHRQWp3E8f2CBklxgD73bGK8W8bW6f2nFdxKNsyYJ9Svf8sV3s+vXurWskEgUYJVigzz6k1554mk26kloHJjiTgE8AmufDr3tDXE/wxLAk2cQ9jV1Iwu6SQ4UDk1WsImNtEw9OB+NRajfKWFoGAA5kx39q9I8mxVmzfXXnudo6IvoKguIEVcsm9R1OOR9KV7lY2wcqR+Ip6XKygkkZqSrFZflzGzZUjKtUXIyD1qWXYCNuNvXioywJ6UhirSOBT1IH8NK5UjofzpgVX+6agiGSasPtw3NRwL8rGkUiZB1xXSeEJTC+oA4xJCqEkdPnB/8AZaxLC0+2XJhLlPlY7gu7oCQMD3rYsnTT4ZIgCxdgzMRgYHSuXEyTi4dTsw0bz5jrZ4zcqAsqqo5JzU9nFZxfvHLzHJQLvC5bGcf/AF/euRF9c3GAXIQcYWrum2Us8tzvwYxGGIYdTuC/1NeP7BRj7zPWU23ZG0s0e+UQsrIMIm05BIHJHsTms7RoiVuLcqcJK4Gfrkfzqe6gubeCKSBVysil88/IDz+NT6afLNxKU4kfOcdflUfzrNtezlJPc3s3OMWtjokvtKgtoFTR1STaFMrNlGYDk/jWg/iHTLayQwXGJlHzwCIDae4BwMjj9awXiUaWVbnAJ59axHWWOBY3wckurY5596zo1L6hOjrubHiDxpq0E8UdkI4IJUUiXGXzk5GTwOBXkq5muCc5LHcTXpV3BFfWbKXUSxx/Ke4O0/41wK2UtlIyzpsk7Z7j1Fe3hKsZQt1PJxlGVN3WzF6dK9C03/kF2n/XFP8A0EV59jHFehad/wAgu0/64p/6CK64nnSOA1T/AJCt5/13f/0I1s+GbxY4preRFYb1dCScrwQcdvTrWNqf/IVvP+u7/wDoRqqMqwIOD61VSPPGxvTlyu56ZFLHFd3RVl2yAHAH+z/jXnmtkNrVyyuXTf8AK2c8YrRtPEl3AUWcLMikZYj58fUdfxrN1CaGe9mmgQpE77lU/wD1qwo05Qk7m9ecZxVhw1c29sqQgmTbge1UhAJjlyxZuWJPerOn20M95smn8rj5fkzuP17VdvbM27BVILtztTnA7ZIrqPNlo7GUyCA7WDOnoaj8qJzuhcow6g1fETDljk+4pJIFkX0I6HvTFczmhfbkDnPODxQD0qWe2YRsVX94v909agXoKRSJgfakY57UL0opARP900W6/uvqaWQfKcCnwD9wtDGi7o7NHqtrtYr5kyIcdwWGRXQy2SGWRFyQkjKAOpGe9YmgRGTxHp69QsqsR9Pm/pXQyQSNG9xuO0nP1rzsY+WS1PRwa0bLVpZQqm5VTzCRgA5zWrBGsU0qDG8yRofTqW/9lqrokUjzLIwVdq7lLdfetRpIzeTooZmEytu6dEx/WvIqSd36HpU/iQl5hWKAZGO3vVRY8QKqjkdRV6SHfK5HQCqq/JIOCc1xQelkeiyV5GeERgHA7etMUJJGqOoO3p64qZJd0QcLyARzXN6jfzwyAwttxknPf5elbUKUqsuSOhlVqRpx55al6dFt7wsCQpTgdscf4GuOvbj7TdPKBgNwB6DtWtf6213BIpj2yfdyuRgZz6elYZ69K93D4eVJe87s8XG4qNZKMENwa9C07/kF2n/XFP8A0EV581eg6b/yC7T/AK4p/wCgiu2B5kzgdUI/tW8/67v/AOhGqZPNW9UI/tW85H+vf/0I1TJHqPzrYu47NB6U3cPUUb19f1oZSZNa83sOc/eAIHeti0CySMqXM0E3eNxw1YBYAZDbSCCDmte023sSeYcygHD554oRjVWty7cQZRjIP3mODWdLGVJUj8q0/wB6sDrJESoGFcnk1ny43nBqjFGfcK4jJV9ox0qivStWVQYmz6VkjgCpZoiVelLSL0p1SMaRkYpAxjUKKkUZIpnG9iRQBueE0DeIItx5EUzZ9CI2xXZlF/s5Q0eG2g8j27CuI8LuU8Q2w7uHUc9cxsK61NQDWSBiBuTk968bMlJzTR6eCfuFuwLRxyPwqYI96fp8hl1OZGJYFww/EYrFkvHQEIcKeDxVjRLgR6xGGJw/yFj+lcSpOzb6ndGVmjq2h2Pxj35qtFbOSGx0JrQmcRtvJGKjW7hXLM4HsKxVKKO1SZTuYvs9vsIxwTmuB1qd7W/a4jwwRlO0g7SD1BrvtQnFxbMyODjt7VwXiCH/AEGeT0cf0rpwMVCsc+M1pMqxi51lXuYbfIXG8IeAcY4p66NqToXWzldV6kCtPwnCY9BEgPzSTEn6DitVWC4OBmuytjZQqSikcdDAQnSjJt3OLkglRyrRsrDqD2rvdO40y0yMHyU/9BFcD4njEeryP0EqB+nt/jXd6Tzo1if+neP/ANBFelSfNFT7nlV48kuTscFqaIdWvMqP9e//AKEapmNM/cFXNTP/ABNrz/ru/wD6Eapk10kjTGmfuikKIOwpc0hqRoAiYxsHWulso9PvbOFWZradBgOehrms1r6RtuEe3cBh1APahE1Fpc2poTbJjz/tB2noeg+tYRPArWu4RYxCKKVmaQ8LngCskD8qowQ3PXK8VksNpI9K1yueScKP1rJmOXYj1NQy4irT6an3R9KfSKHpgflUFSHoDUfFAFjT7o2WpWtyP+WMqv8AhuGf0rpJv3N1NDjMaOwj+h6GuS4rp7O7E1lBPjc4/dSc/wAQGAfyx+tceLhopI7cHKzcSwqGVMnr6+lSpuiKSg5KMGHvVY3m1uEA+tSrK0seVU8jHPpXnNPqekjq5L4z2qsx/hHSs8ybweSKzbW4kCeW7E7enHb0q07HHHTFckqdmd1Od0SLPgkZx61heJWP2GTDfIxHHqeK0Q/JYggZ5rl9bu2nR13ZQONorrwlO9RNdDnxk1Gk13Om0QGLQbTH3mTcfxJqzFIWk2nBANZ9hdoum20edpWFRg9+Ksx8NketZVIvnk2bUZJU4pGD4uANzaNjrD/Wuy0n/kDWP/XvH/6CK4vxS+66t0zykWPzNdppP/IGsf8Ar3j/APQRXs4TSjE+fx38aTOA1Q/8Ta8/67v/AOhGqZ6Va1T/AJC97/13f/0I1TNdxy3FJppPNB6UuKQ0ANa+hWouZJyHw6KCv1zWPW14fuVtZZ5XXcgVdw696QS+E0mdXkHnHbMB378VktNGvGea1biBbqVryWUeX95Np7YrAlQbiQKGYonaTzBhelZUv3m+pq9C0gf5V475qjMf3j8dSallodGfkFSgVFH90VKKQxr8ACq28g4qy/LLURRdx4oGlcj3mtDSr5bWcpL/AKiXAb2PY/nVeO0mlOIreR/91Caspomov93Trj8YyKUoqUeVlwbhLmTO4hsLS5tVlj+b1Yc81YtrAAhSnPvWH4fXW9NlCPp87QHqDxgfjXa2stvK+DmOX/nlIMN+HqK8etRnD0PVpV41PUr/ANkxPER5Z57Dsax72wutPk+ZWaEj5Xxx9K7RHMQ+WEsfaqGu6o1jpTzSwwrGuARJznJ7CuZavlSOtScVds4e8uytjIF4d+BjtXIXO+YYQFuhwvNdtpE2lazcSwyt5JA3qdhK4HUfWqV5otnosjTrqIZSSFxGeK9DDfu7prU48VNVUrPQoQhpLWHGQQgGPwrTtJZIbctJggDPJ5H41krqVrC5zK0n+6hGfxNVL7VXugYo1McR6jOSaPYSm7PYr6zGEdNyvqF2b29edhwW+XnoBXpGk/8AIGsf+veP/wBBFeXfWvUdJ/5A9j/17x/+givQjHlVjyqrvqzz/Vf+Qte/9d3/APQjVI11V74Vvrm+uJ0ltwskjOAWbOCc+lV/+EO1D/nta/8AfTf/ABNbpoyOcp2OK6H/AIQ3UP8Anta/99N/8TS/8IfqGP8AXWv/AH03/wATSbGjm8Vp6MzedNGv8UfIrQHg7UP+e1r/AN9N/wDE1PZ+FdQtroSma2xtIIDN/hUhLYz5H2boFYiM8qCelVG/eTBK3rrwvfTSq6S24x1yzf4UJ4WvVkL+bb8j+83+FBmY8g2RYGAMVjy5yCQcmuxk8L3sgA82Af8AAm/wqrN4Ov3+5NbD6s3/AMTQyonNpUoBrd/4Q3Uc/wCutf8Avpv/AImnjwhqA/5bW3/fTf8AxNSM58jLfTiuqj8S6NYQIsNigmCgMREASe/JqsPCF+D/AK62/wC+m/8Aiaa3g29NzI5lt2jI+UF2BB49vrSGiWXx3J/yyswo7bm/wqs/je+bpBGPxqwPB0vcQfhM3/xNSp4PGRv2YzziU/8AxNDlY1jTTW5lv4u1FuQI1+lNTxNqEnyyGNl7BlyK6VfCGlkqWNwPm5Cuv3f++etPl8JaQNnkC7OG+YPMoyP++KhzT0aGoW2Zz8PinUoP9VcSR+ySMB+ROKZqfiPUdTszbzXEhBwTk8HH4Vt3XhS0zizikUf9NbrP8kqk3hG4z8jQD6yN/hUqEL3sNzkla5Ha6jpOjwI9nNc3N0QqyrIAI1OMnb+PFWn8W286eVdWSyp3DgGqw8IXu45ltwM5GHb/AAqxF4QOwmWRN/baxI/lVxVjJu5l6imj31u8thDLb3AG7aOUI+naufzzweK62LwhfIZc3UOChEYBPXjrx0qqPBWpA/6+0/76b/4mrHFo5016lpP/ACBrH/r3j/8AQRXIf8IXqX/Pe1/77b/4mu0sYGtrC2gcgtFEqEr0yABxQKbP/9k=
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closed choice
|
grade2
|
language science
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reading-comprehension
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Independent reading comprehension
|
Read and understand informational passages
| null |
Look at the passage. It tells you what instrument Yo-Yo plays.
Yo-Yo Ma is a famous cello player. He makes beautiful music. Yo-Yo's name comes from the Chinese word yo, which means "friendly." Yo-Yo's parents were from China. His mother was a singer, and his father was a music teacher.
|
test
|
ไวโอลิน
|
เชลโล่
| null | 242
| null | null | 237
|
คุณสมบัติใดที่วัตถุทั้งสี่นี้มีร่วมกัน?
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C
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เลือกคำตอบที่ถูกต้องที่สุด
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closed choice
|
grade5
|
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. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
A flexible object can be folded or bent without breaking easily. The flower petals are flexible, but the wax candle, the ice hockey rink, and the trombone are not.
Potato chips have a salty taste. The trombone is not salty.
A smooth object is not scratchy or rough. All four objects are smooth.
The property that all four objects have in common is smooth.
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test
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ยืดหยุ่น
|
เค็ม
|
เรียบ
| 243
| null | null | 238
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เมืองหลวงของรัฐโคโลราโดคืออะไร?
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B
| null |
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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
|
แฮร์ริสเบิร์ก
|
เดนเวอร์
|
โคโลราโดสปริงส์
| 244
|
เฮเลน่า
| null | 239
|
ลูกโป่งยางเป็นของแข็ง 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 rubber balloon is a solid. You can bend a balloon. But it will still have a size and shape of its own.
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test
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ของเหลว
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แก๊ส
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ของแข็ง
| 245
| null | null | 240
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ข้อความต่อไปนี้เกี่ยวกับระบบสุริยะของเราเป็นจริงหรือเท็จ?
ปริมาตรของดาวอังคารมีขนาดใหญ่กว่าดาวพุธมากกว่าสิบเท่า
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B
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ใช้ข้อมูลเพื่อตอบคำถามด้านล่างนี้
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true-or false
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grade8
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natural science
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earth-science
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Astronomy
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Analyze data to compare properties of planets
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A planet's volume tells you the size of the planet.
The primary composition of a planet is what the planet is made mainly of. In our solar system, planets are made mainly of rock, gas, or ice.
The volume of a planet is a very large quantity. Large quantities such as this are often written in scientific notation.
For example, the volume of Jupiter is 1,430,000,000,000,000 km^3. In scientific notation, Jupiter's volume is written as 1.43 x 10^15 km^3.
To compare two numbers written in scientific notation, first compare their exponents. The bigger the exponent is, the bigger the number is. For example:
1.43 x 10^15 is larger than 1.43 x 10^12
If their exponents are equal, compare the first numbers. For example:
1.43 x 10^15 is larger than 1.25 x 10^15
To multiply a number written in scientific notation by a power of 10, write the multiple of 10 as 10 raised to an exponent. Then, add the exponents. For example:
1.43 x 10^15 · 1000
= 1.43 x 10^15 · 10^3
= 1.43 x 10^(15 + 3)
= 1.43 x 10^18
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To determine if this statement is true, calculate the value of ten times the volume of Mercury.
Then compare the result to the volume of Mars. The volume of Mars is 1.63 x 10^11 km^3, which is less than 6.08 x 10^11 km^3. So, the volume of Mars is less than ten times as large as Mercury's.
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test
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จริง
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เท็จ
| null | 246
| null | null | 241
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เมืองหลวงของรัฐแมริแลนด์คืออะไร?
|
D
| null |
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|
closed choice
|
grade4
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Northeast
| null |
Annapolis is the capital of Maryland.
|
test
|
พรหมลิขิต
|
บัลติมอร์
|
มงเปอลีเย
| 247
|
แอนนาโพลิส
| null | 242
|
ทวีปใดถูกเน้น?
|
A
| null |
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
|
closed choice
|
grade5
|
social science
|
geography
|
Oceans and continents
|
Identify 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 Australia.
|
test
|
ออสเตรเลีย
|
แอนตาร์กติกา
|
อเมริกาใต้
| 248
|
เอเชีย
| null | 243
|
แม่เหล็กเหล่านี้จะดึงดูดหรือผลักกัน?
|
A
|
แม่เหล็กสองอันถูกวางตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดูดกันจะเข้าใกล้กัน แม่เหล็กที่ผลักกันจะผลักออกจากกัน
|
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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
|
ขับไล่
|
ดึงดูด
| null | 249
| null | null | 207
|
หินก้อนกลมเป็นหินชนิดใด
|
A
|
นี่คือตัวอย่างหินคอนเกลอเมอเรต หินคอนเกลอเมอเรตมีเม็ดขนาดต่างๆ เช่น ทราย โคลน และกรวด คุณเห็นกรวดที่เป็นส่วนประกอบของหินนี้ไหม
หินคอนเกลอเมอเรตเกิดจากการสะสมตัวของตะกอนขนาดต่างๆ ในบริเวณเดียวกัน ซึ่งมักเกิดขึ้นในพื้นแม่น้ำ หินคอนเกลอเมอเรตเกิดจากการที่ชั้นของทราย โคลน และกรวดถูกกดทับรวมกันจนกลายเป็นหิน
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lFAGffr+eDRKnFq6dieaSdmZ9veRvKwF6VkGAF7Y9Dnpz379KvabfFb1yplYBgGyo2txyF9T3xWRYagk13LDKtuhQjyWkYxnzAOQV/h4II7Nk45qe+1W6FkkkLiCDeVM0a+YMAZyM+vTBHc9CKxgvZ2m3saSXM+VI7pGDorL0IyKWsHSdYLGOC7O0v8A6vd1PPSt6vbo1o1Yc0Tz5wcHZhRRRWpAV5H8U/8AkZ7b/rzX/wBDevXK8j+Kf/Iz23/Xmv8A6G9AHpXh3/kWNJ/684f/AEAVpVm+Hf8AkWNJ/wCvOH/0AVpUAFFFFABRRRQAUUUUAZfiJo10C9MskkaeXgtGSCOfUdK8b8XeJrbTbSPTyl3Jd3C7Wgg4IyNpCn/a44HWvWfGF2bfw7cxo+yadfLjOcYPc5+ma8VstKVvGza5JbSTWtlCZZVkztMhVgp3fwkKN31ArhxMYymk+iOvDtxi2jq4J9Qs1trWCxiN0bWOGS1bHkx4zmLf3PTnJ+bpjBp03hq4mtpLhoRfXj4cB0VkgbGQUPGcc4I7gV0FjLa6hZK1sSkQA23IUNEzAcqp4zg8EgY96xb3XNTguY7HTdPnvb8YJxtMaR8AgScAEHnL+mK4I3vZnQ32POPEF54hg1ITrqtwZkyAMjKDuNuPzznJrNsZtTi1S0uLpI7vZJ5qpdL8u4YxyuCOlevAxzebHqitc3CsVitvs480YwSuT97k8N05Bp76HoxiVobCVJGy/kAHevds56Djk/lWkKjUeWwNq9yu+inVbCG6ieWUS72MRuEZYnYfN8oA3LkZx1yPSuR17wzo2sywQX91dwXlrF5az2cKSJKc8gD+LBPXtnqR06O80ySApqNjfWqW94/lutvcZSYDJCDuGGD0z36daqG7trexaBdNmZnbct28yR5QE/MoPXBwuM859TSUnG3LuPl5k77GRoXhu40eeS1t/EeoS6RbsxureVCiMxGMrtJ4GMHjnFQ+LYrCexUm5S4meNVBjfhxnAY9s+nIxwOauSeILSKKbbpf+lNwlwsv7sqCDgbsEgc8e+KlcrrenyRXtmwtppFlefzVXzHU7lxt4zwAQMfzp3lzc0hpJKyOOstGi03fBqOnSlflEt0rcDjI3dgOevWt9tFt72wW5t4ZpYAVaLyyVYgggEluNuefXHUV1aW6X8u6wmCWcZDvHsZWR+vU/KyA8kkdafLodvHBcIxZTcORsEh289QFB6kk/hSnVbeokktjkbPRFDqEmaNwxykfLDK5zjqcYJ46d/SnSaXOvlxC9t5DCqmF7dsByec9eec7W5HUGujsbOWysglpFEJGjPnTEmJpIxn7soBJH17cVm65FFYRxNbhYnupFiOxCqL8mVZD9xGPGB3PQYzTi3Jg3YhS9ayjEDBJGEuVmL53Fmxtduox2OMDPbrXTWGoGNN11pwhlkGFaY8DZkcMeCM55HXOelefvu0+xujb6ssqyvtk8y38wsSv3SBgYHtUMmoSRWyG5vWWdlYuhTDc91BJKAgcfjVypaXTIUlJ2sb2v3z6rDc21jPbW8ck3mu5O12HQ8t/AD0960PANje6bqV82p6lLLaSRjMkshkjznJJB7+5965+31GK3RZLe+it5HTKOnOF7A/3RyTk9MVvP4tYywvGWkOdj7ZMArjl9oGVLe2e2MZrPVaWLautD0DTrS8/tixka2Q27mRnKtnZg5ViRwd3GMCuxrjvA+oyagbku/mCJETzC+588kq5wOQCPwPtXY16OFilT06nBWb5rMKKKK6TIK8j+Kf/ACM9t/15r/6G9euV5H8U/wDkZ7b/AK81/wDQ3oA9K8O/8ixpP/XnD/6AK0qzfDv/ACLGk/8AXnD/AOgCtKgAooooAKKKKACmM2KcxwKoahdQ2tpI85G0qRjjJ45qW0ldjSucR4mv0v8AUYpZZH+wQSMisiMTHgAmQ49eAPcis+yvYpdPmtbqw+ypLGJHjUiRrcEjBk/ungY69vSqN2p1KWKztTJ5R2qIQ7BZFGCS+OQPbpk+tQS+K9Mnm1GG80vdYoHWR1bMkhGFAxwQAAQD2xXkyk5ty6noRhZWNFNYttKXy9UvIlSItukU7UUZyMZ7EGqqa/pmralLFY393Z6Y6gSaguI7d5epTcQT0x8w78cdaxbPQdJ1SG1mvbePz/vCEy7kXH3QOcZAxnFdFNDaSCDSXt4J0dPmTnaij0A4A6fjjua00tYhpJ3LeojT/DPhGVJtRka26xXh/emFHYcoASWHfqS3PeqNz4mvrOEGZraKyijxf3W/cpSRgEZCoOOBjDYPOCOMmJdDi0C6t3t0FxZYL21m8pKxSd9itkZwQeeO1Lcm+uLo2tnc28UUcjEQo3mJITgnewGA5OeM9Bz0qG0nYtK+rK0l/p95Yoi6Ak0MLBrSNgyRBwMCUOMYyBn2HFc/q/iDXNQ1P+0raOc+SJI/NQALuZQFVVPJ6dR0OK6c2aS3VoLxdU1V1JCNhfLVt2V8xQQvyYIH54NV5rJ3i3JZSm28wER20aTMx67iTgqd3tk5zxWKmk9jVLQ83u57OOaNr2/87zMoQQ25MdjGefx9av2gYNHJbCVHyH5AyVPQ8Hr/AC7129/a3EbbkUNLIAXkYqzqoGM5AO4DtWGYbZb0y3EwCowO5Swd8gjcBjGQOw4HetlV5lsLlt1Lml6zqcFtIkU6yOXWNY5IS8pXqdo7jH8J6DpW/JPJfW093e6gRJjbF5W+3KEcHKkZUdiOckelcwl9daRJKfsl06OSIXVdkcsYHEitk9CfrXoXh61ga08iC6EkUaAgpMZGf/aJ6+3r60uWTt5kSklqcndXsgsHt77X3aSPBt5trYkTHzYCjgqMjLDHPfANZNp4tnnibTWt21ia8lX7OpTfCiH7oc/dPPfHGOtd/q2i2l7OXaCGa3K/vZWXhIx94ZHJ3eg6YPTNZcmoadZxiKG1glgYKUt7KH54ccbXXgfMM/NnjnjvUSly37lQXMedam+o2Wrvc6nZ2+++3LDawnYsar8uVUYwOO3J/Gi2uCY5TIrsR8rFUxjofxFdRqFtHqN3c6jdzmG3DLFbvMcrAw/5Y453bjglgcDgVJ/wj8xQSyIIkC48kDZuA7AnIxnnPXPFZutGy5jojGxzUsgUmSNo3jaPLFhwT+PTNMs5LYyswikhlc7jJCMH2z2Nb174cCqkasBKcPJbOwD45wmRxnP9a07XTVF5HFdsDui3IrIdjAcsM+vIzQ6sUtAtfc6T4YlbWKSEvG8srEOcgOoHzICB143HPX+npNefaVY2dvfQJaRlJZmUq8aA7ADnr/T0r0GvSwNRzpu55mKilPQKKKK7TmCvI/in/wAjPbf9ea/+hvXrleR/FP8A5Ge2/wCvNf8A0N6APSvDv/IsaT/15w/+gCtKs3w7/wAixpP/AF5w/wDoArSoAKKKKACiiori4jtojJK2BkAe5PAA96TdldgJPKkMbPIwVB1JrjPErare+ZJpAilK8IJZAqrx34zkcnAqfWtcS3hln1F1ggjXfHEMsW5xyR1JyMAdKw08W6WlqjKXheZW8qJ1wcg4xx+Zz255rgrzdT3UtDppR5Pe6lSw0i/szdtPr12086jYEjSNIh3yByTn1I6Vz974PuNOsVltbhbgvKN7zoRKxJ7AcZ644A9fWqOo6tei/jv4bomeI5dCv7p1JGV8voAR075Ga1hq1z4gs3GmTzpaKCiyvGVaV/4oxnlVHGfXOBxWDpygk2dEZXZooDJGhW3MUAGQrqNqY9SOOD+NRWqMbJpYSE80khUGCRng/UnJx71WZ7u6023gXzI5Z8IFQ4RSOXbHTCjOD7itOWIR2git8KAuAc5x9D61cURLQjume7Gn2lw2ydbmQiQvjY4TcDngNjPIOM9s0sOkyExvFJBYqQzSRgAKWzhpFI5B55PP06VF5ExjtY41EjQ3IeUuofC7SCRnjI9+9XfsPnxxfYtUhkdnMu/aI4ZCfkxuHKyDPAGeQM+lRPV2RUXZCSNqb/umiihjmdlixIrmQDne2SGXPIycccnriqO5NKgW4vo7mFogVd0Ky7WdupcjAz0zyNoxxWhZWeo6bPJFqcwvJJyTDemFSx7YYZGC3Ug8DiqNxcXks5KlRBJmBIViM8dw2P4wQNgGAWU8e/QVi466GiZGIbuKORmRIQF3SCF9xKk/J14JHfGODgdjUNxa2Ribzru6hgEjYitHwqSt1LBRuIJ9eM1Yt7prdIJbu5kuUeUhXkkULAu3AOVADR54XdyfyrNuLC/mubp7e4IhkVAgKI6vHzu3cZbPPGcoPrQlqWQTwvcxJDexz2zv+6KxfOEKnCvt6ZAJB25Xnknitbw5qUemvcWssUhMYWOG4ChBKSM4Y8BTyCc/j6VRj02+vpHn/s0yxgqu2SYOFcDAO48scYGBwO5pbLwprkmoRzXN9HBpTxOri5hw2fujy485BHqx/OrjJK+pE1pZm9fXb6jbJcRS6dbXbh0iuJGLRxHPLJ0EnTGemT7VS02C4Vr61WGaRrcrHK0+5Vl3ckoTgbO+eecjpTdAl0fwdDLbWsl7dM4XfcOQzuF6IoAwAOTgevtUWra3c6kskMsMsMLMxSNGzu/2j/PH5iuacua9mbQjJaWJ/Ms7GQte6gbsKdkRSFVMcXXaowMAYHC+nXtVe21u0Quzh3kLYVGjCxleowBnHP4n8MViLCryMM7CQMKXwfw9c1BNE1pCrbS8KEKoIKtz/D/P+dSqaas9zW1jq0vILyzISeKFQm+YsdhxnncMDjHcfjTXv4VRNk5mkIwJfuqoPaMf3ffnPrWVYWsjTvBNpstqoTckjXAkJJ6Agcj1wB0571pWOnhZzbSO15MSqmFEVY5cnGEbr+YGMUvZ62Jckje8MWMkmuw3UEpkhl2uysChi29SCc7g3HHFelDNY+h6QmlQNnmaQksc5CjPCj6evetivdwtL2cLPqeRXqc8rhRRRXSYhXkfxT/5Ge2/681/9DevXK8j+Kf/ACM9t/15r/6G9AHpXh3/AJFjSf8Arzh/9AFaVZvh3/kWNJ/684f/AEAVpUAFFFFABXG+KNfjgljhEM8q72QNb4Yqccsf7uOg9STXR6vqC6bYNKT+8c+XEMZy56fyrzG2uYohA7yh7fzXne4jZ1ZJRkZI6SAnj0GCQD1rjxVW3uI6KEL+8zNv9auZXlnZY3tnkAikmdQkvGNrIwyCOfY84rm3gVpNgljyeWH3C4xjgenX+VbEd1DLOdt9bQHe3mSznfHs7gcZ3Y6kcd+1Zcj20J3RybgM4PUNg9j39vrWFC2pvVVrWJ4LBpF2KjPzjaeg781o+G76DTJLuynYMpHnRtFnJP8AGB+h+maxJNSlmUPgrsG0AH7o9Ce+TWJqV2JYsNMYn3AJIrYK88nI7V0TjzRszKGjO3steivL65WEbBbKxIHQoW6j0Gc8f41txjeArsqcZKKeB7H1rzWC7m0G4MyRia4yPNt3BV37j3HTIPIrok8ZWNqUmkS7AYbjFNasG/HHBHuOtYRTSNZpN6HQX1wTsl026QGByJZFZcKMYYgn7uOB3+lC6yuk2DEx+TOyBVYW5AjIGfmC5z2+YY96xLK6sp9PeXR4HWB2ZzKIwyhh22tzkZ/i9gK19G+wxNKZl+ytdoI/LuGZTGGz8jZHVjkHH04rKT965aVo2LWh+Io/EVhqJvyiR2s4SaRDgPsG7ODweACcc44Nbb2bagsbRRQSac8WG8uR/MlBGVCqOFXPfn2rFgiSx08RRaZa6XblSxtxCQCv8RwBlXPA68jHanaVqt5qVtFL9geytrj5ojdnaqjPGCMAAjn+VF0yLNao0rKO2f8AcTRfZbKLiKB4VCHnqnfA6BR2OTz0Y7tcXqW0MLWsIYrFcGQFJCB91QOpH5e5rldZ1S8XU2spd6CJFXF7IxdyTyPl6ZwBnOOhqa18TRTQTLLqCefACkESJncMd8fL22gdOM1lKOmhqk9zqQ2p2dortZ/aLwHJ4L/LnAbKgAkdcD+dUbu8uWth9rKwDf8AJGJFLY7PgZGR6Z5FZ1rr00luu6blRxEsh27u6hv6HvVeW4Q3EjqgEz53pI5LEe+e3oB0rmqOWzRtThqOeZo50mIBiyUdplwxb1C/j6+9VryGARbxtjVW2kucnJ6Z9MnGSaa8iY82R5gsZVXBUnr90biSR9BUzXsA0y6S6mWC3C/vS53AJnkZ6n2z9KiKd1Y3eiMV7yKFZ5JbdGETZKqvX/gXt1/Sp7eG11BIJBd3jyMrZkaEbLfP8OB/GQBz79eKxrl4dQ1QyTweXayShFVk+4o+64HYtgcfhXW29qb6RoLOOaOJsCWRfkiUgDA5+ZifyHNdnJa1tznlPuUYLL/VC1tyYE5QCQnJPBLMev149K9X0PRItNCzyHfdsgDHHCnHb+WaxNH0DTbJo3S3BkGC/JIds5ywPXB6dh6V1cT56813YehyvmmcNetzaRL6mpl6VWQ1OprsOUfRRRVCCvI/in/yM9t/15r/AOhvXrleR/FP/kZ7b/rzX/0N6APSvDv/ACLGk/8AXnD/AOgCtKs3w7/yLGk/9ecP/oArSoAKKKQnFAHC+ONXlW6h061QPMCNwHDRh/l3hjwCAeM9ea5bxD4tsdMsGs5LcXUmwoInfCgdAXPXJ64HP0roviTbvFZrf20Kl3HlTSOSEXadyFiOnPGTXmreFob69iu4Xjv7addzp9pBaNuuAzYD/wC8OmOhrzaySqNzZ207OCsQaFqF7c2afZ7WNirPvSUZLj/ex8oCjh/Y9Sc1Nc6XazSGU3L2kzKAlu0ZYO7DOFPcDB59BVnUdOWCwEaKY2RgHIG1ZMHKoOfnUY9s9qHupPEupW19Eiww2Aby44iGM28YY+wU9B+tZK1+aOhrdvRmbZ+C9Zvrv7OusWCx/fllWM7V9ApON5/l3roI/hgLSWO5iv2mmUhgWwwP9CKoJd3FndKsNuzIx27ierehXpjHGf8A61af/CaQ6THtuYJo2iBT7PCQ+B2wuAcU3OT2YnG2xk2VpNFq1zDfs0l1ZqEEki8MvbA746ZrbupbOXy1kj3Ihwi99xHJP/1uK5j+3IdWv5bpJXivd7SNE7AYTGAOuOeM4/pVua9MLeXLKbecLjax7n+62MMKTTvqWtVoSLItvqFpDYSizub9jbSP5Xmr5ZB4K87jxwcZ5rqXs7q505ILm4ht7yALiT5ZWiOP4Q2AGYcnPevOZLebUr1/szSy3VttlgRUyj57lugx78H8KtedrNtdiGS1nt4mIyZJg5z/ABbWPvyAc0OLtuDs2dfBpguLG6a7vl1AoMST3DEMV7qAMgcHH1rX+yx3unQ3dvOkP2tN0ERIeOV+ikZG7LBee2TXDvrd3teK+89OWPmSBdzYxkFI8BT05xk1taTvn8hNMDC3snEkD3rl0EmcsVQYK55HXjrips1uJkOuWV94itZFlg2TxRq0csiZ8oggFXP8ec5HYAd64WPQr211xWudPVo0JJu+Qibf4wQeR7V3V1q0FzrDQXLl7iQlJYIZHSJRtJIwfvY55PHJxWTqw/sZHtYhIh5McUbA/JjIJJ49fl7etVCTirLqNq+4gtnEIurSVHRyTiWIgMw6tzjjnr19M0scklszR+UE2IQqiU7cDktk8gZ/+tWPJq2p3DxK1rNsQbSyw72k/ukZ+6R6deelWr61Znht7lZwsR3LJwrsccg/4d80cvRj1NOLXXnkiJUGQHO0AEAdMbsYIx396W8vrc27WskMEse/mLyMxuc5LDkFiO2cY7CqdzdSF4PLs44MLuSNOWbPJ+g9/apbC2fIkncMGYN5atgke/pzVRpLdIlza0N2xzEoVFWMYA2qoHHUCuhtGZiCzFj6k5rDs0JIzXQWidDXTCNtjCpK5sWh6VsQnpWRbLjFasNdKOZmhGeKsKaqx9KsLTJJhS01adVCCvI/in/yM9t/15r/AOhvXrleR/FP/kZ7b/rzX/0N6APSvDv/ACLGk/8AXnD/AOgCtKs3w7/yLGk/9ecP/oArSoAKjkbAqSq82aQGVqjRzW00EsayRSIUkjYcMpGCDXies6S3h+8/4lcUj6ezDdaudwHqR7jt65r2y6j3A1y2raR9oViMhiOvrWVWHMjWnPlZ53c3cd7sju7t7ThllZojKVXqMbRgg9MjpSWM9vocFnGHnnuWyWa3kV9kLHsMYGOhTv1BzmrN1az6bNhow6r0Vx0+h9Pasq7upLqVjKjHgbTuAwRzkkYOOK4XTls1odiknqjZSRLydpC8JCN90/K+eo3YPTvjn8xWdrdzZNcWxc/vHDBnMm1kJx17H8T0qhLqMwVIkZZGySXSEKF7YYDPrnNNW+m8wxeRbyn7pdoyiPngZ+h44Iz71Kg0O9xNU8OyPt8+0WcoN0d3CQOMZ2yJn0/iH5VDpVrqNjAiOpW2H71HB3JEQe5bhSByCPyqQXtzCClxK4cNkeZggH0/DtVm3e3fyy8ab2J3FwxyAMkgdc56iru0rAlcihu7nS7VlsVW4jZ9xgIKnPXIccd+/rT5tQury3WO502S1ts73JnV9x9B3A65P4VbdL23JxalrSNF2XKMMOD/ALIGe+fpzWf/AGhK8gDqqowAVljacn0wo7VD1KW+g03+ySC6imE08bFmaVdsRXGApYDnj+XvW1FqstpAoW2vnkVQTHsAX/vrJz68VledcNGBHHBK0YJMpUrDgdTj/wCuRniqUs0s+1VuLpoggUCWTk+vA4A9AO1OMebYcvd3OnVbdNMTUpXMTTzmJ5pwBt4z5a5JOQfmPHTAGRWXe6hbT3Nw3kR3xmUKZJ0bafUhS2QOwHQe9ZUdt82QOTVyK0Y9q0jSS8yHMnttTurRAtn5VrjIUwJjaPbJOPr1pY5nZi0q+cxH8bE496fFYMSODV+DTGP8NX7OL6Ee0a6lWESMTlmO7rzWta25JGRVm20wjAK1s22nYxxWqiZuZHZ25wK3baEgD0ptvZ7QOK0oYMVaiYylclgTArQhXpUMUZ9KuRR4rQzJ4xwKnWo0Wp1SmIctOoAxRTAK8j+Kf/Iz23/Xmv8A6G9euV5H8U/+Rntv+vNf/Q3oA9K8O/8AIsaT/wBecP8A6AK0qzfDv/IsaT/15w/+gCtKgApjrkU+igChLBnPFUZrTcORW2VBqNoge1IDkL7RIrpSJIw317Vztx4JgkJ+Xr2xXpjQKe1QNbD0pcqGpNHlM3w+jPMcjRt6rWVc+AL5AfIud/GNsnT8PSvZXtfaoWtB/dqXBMpTkjwSfQ9U0tWW/s/MtQ28tFFkg/zx0/KqV21lFM+wBwVyQJdu88Y/EEV9AtZKf4RWXc+F9KuNxk063JbqdmD+lZyoJu6NY12tzyOC4e9tEffJlW3MCeVYc8kc5/Spdcaa60yaOK8eyeXp5QLKxznHHIz6jt7Cu61H4eaXcqDb24t5BwGTNZK/D25gcBblnjHQFjxWEsNK90zaOIjbU4lLFpVjATbFEuxEHYD9OvNXotLY9Fr0G08IeWBv6egFaMXhuJeiVuqdlYylVu7nnkGjuSPlrXttDzgla7iPRY0GAgq3FpYHUVSgZuocpbaFnAC/jWnFoSKBkV0qWioMBalFv7VaiiHJmDHpiIMBKspZY6LWwLb2qRbcDtTsK5lpa47Vaitvar6wD0qVYvanYRWjgx2qwkdShKeABQAipinUUUwCiiigAryP4p/8jPbf9ea/+hvXrleR/FP/AJGe2/681/8AQ3oA9K8O/wDIsaT/ANecP/oArSrnNB17R4fDumRS6tYpIlpErI1wgKkIMgjPBrR/4SLQ/wDoM6f/AOBSf40AaVFZv/CRaH/0GdP/APApP8aP+Ei0P/oM6f8A+BSf40AaVGKzf+Ei0P8A6DOn/wDgUn+NJ/wkWh/9BnT/APwKT/GgDSIzTClUP+Ei0P8A6DOn/wDgUn+NH/CRaH/0GdP/APApP8aQFwx0wxA9qrf8JDof/QZ07/wKT/Gk/wCEh0P/AKDOnf8AgUn+NAFgwj0phgB7VCfEGh/9BnT/APwKT/Gj/hIND/6DGn/+BSf40ASfZh6Un2UelR/2/of/AEGdP/8AApP8aX+39D/6DOnf+BSf40ASfZV9KcLZfSof+Eg0P/oM6f8A+BSf40v/AAkGh/8AQZ0//wACk/xoAnFuPSniIDtVX/hIND/6DOn/APgUn+NH/CQ6H/0GdP8A/ApP8aALfle1KI6qf8JDof8A0GdO/wDApP8AGj/hItD/AOgzp3/gUn+NAF0R04R1Q/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xpgaO0UuAKzv8AhItD/wCgzp//AIFJ/jR/wkWh/wDQZ0//AMCk/wAaANKis3/hItD/AOgzp/8A4FJ/jR/wkWh/9BnT/wDwKT/GgDSorN/4SLQ/+gzp/wD4FJ/jR/wkWh/9BnT/APwKT/GgDSorN/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xoA0q8j+Kf/Iz23/Xmv/ob16V/wkWh/wDQZ0//AMCk/wAa8u+JF7a33iK3ls7mG4jFoql4ZA4B3vxkd+RQB//Z
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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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Conglomerate is a sedimentary rock. Like other sedimentary rocks, it forms from layers of sediment.
Material that is eroded in nature is called sediment. Sand, mud, and pebbles are all types of sediment. Over time, layers of these sediments can build up in places like riverbeds. The top layers press down on the bottom layers, squeezing out water and air. Conglomerate forms when the bottom layers of sediment are pressed together to form rock.
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test
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ตะกอน
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หินอัคนี
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เมต morphic
| 250
| null | null | 244
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ประเทศไหนที่ถูกเน้น?
|
B
| 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 Jamaica.
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test
|
เซนต์ลูเซีย
|
จาเมกา
|
เฮติ
| 251
|
คิวบา
| null | 245
|
Tyler's test สามารถแสดงอะไรได้บ้างต่อไปนี้
|
B
|
ผู้คนสามารถใช้กระบวนการออกแบบทางวิศวกรรมเพื่อพัฒนาวิธีแก้ปัญหาได้ ขั้นตอนหนึ่งในกระบวนการคือการทดสอบว่าวิธีแก้ปัญหาที่เป็นไปได้ตรงตามข้อกำหนดของการออกแบบหรือไม่
ข้อความด้านล่างอธิบายวิธีการใช้กระบวนการออกแบบทางวิศวกรรมเพื่อทดสอบวิธีแก้ปัญหา
ไทเลอร์อยู่ที่โรงงาน มีการใช้ตัวกรองราคาแพงเพื่อกำจัดแบคทีเรียที่ก่อให้เกิดโรคออกจากน้ำ แต่เมื่อเวลาผ่านไป ตัวกรองจะอุดตันด้วยแบคทีเรีย หากตัวกรองอุดตัน น้ำจะไม่ไหลผ่านได้อย่างรวดเร็วเพียงพอ ไทเลอร์ต้องตัดสินใจว่าเมื่อใดที่ตัวกรองอุดตันมากเกินไปและต้องเปลี่ยน ดังนั้น ระหว่างการตรวจสอบ ไทเลอร์จึงตรวจสอบตัวกรองโดยการวัดว่าน้ำไหลผ่านมันเร็วแค่ไหน
ภาพประกอบ: วิศวกรที่โรงบำบัดน้ำ
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Engineering practices
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Evaluate tests of engineering-design solutions
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People can use the engineering-design process to develop solutions to problems. One step in the process is testing if a potential solution meets the requirements of the design. How can you determine what a test can show? You need to figure out what was tested and what was measured.
Imagine an engineer needs to design a bridge for a windy location. She wants to make sure the bridge will not move too much in high wind. So, she builds a smaller prototype, or model, of a bridge. Then, she exposes the prototype to high winds and measures how much the bridge moves.
First, identify what was tested. A test can examine one design, or it may compare multiple prototypes to each other. In the test described above, the engineer tested a prototype of a bridge in high wind.
Then, identify what the test measured. One of the criteria for the bridge was that it not move too much in high winds. The test measured how much the prototype bridge moved.
Tests can show how well one or more designs meet the criteria. The test described above can show whether the bridge would move too much in high winds.
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test
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ปริมาณแบคทีเรียในน้ำก่อนกรอง
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ตัวกรองอุดตันหรือไม่
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ไม่ว่าแผ่นกรองราคาถูกจะอุดตันบ่อยขึ้นหรือไม่
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Janet และ Kari สามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการได้บ้าง
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D
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การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งบางอย่างเพื่อได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง คือแลกสินค้าหรือบริการหนึ่งด้วยอีกสิ่งหนึ่ง
Janet และ Kari เปิดกล่องอาหารกลางวันของพวกเขาในโรงอาหารของโรงเรียน ทั้งสองคนอาจจะมีความสุขกับอาหารกลางวันของพวกเขามากกว่านี้ Janet ต้องการบรอกโคลีในอาหารกลางวันของเธอ และ Kari หวังว่าจะได้มะเขือเทศ ดูภาพอาหารกลางวันของพวกเขา แล้วตอบคำถามด้านล่าง
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closed choice
|
grade6
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social science
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economics
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Basic economic principles
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Trade and specialization
| null |
Janet wanted broccoli in her lunch and Kari was hoping for tomatoes. Look at the labeled part of the images.
Janet has tomatoes. Kari 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.
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test
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เจเน็ตสามารถแลกมะเขือเทศของเธอเป็นแซนวิชของคารีได้
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คารีสามารถแลกอัลมอนด์ของเธอเป็นมะเขือเทศของเจเน็ตได้
|
คารีสามารถแลกบรอกโคลีของเธอ กับส้มของเจเน็ตได้
| 253
|
เจเน็ตสามารถแลกมะเขือเทศของเธอ กับ บรอกโคลีของคารีได้
| null | 247
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ผิวหนังของสัตว์ชนิดใดปรับตัวได้ดีกว่าในการเป็นสัญญาณเตือนเพื่อขับไล่ผู้ล่า
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A
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กบลูกดอกทองมีต่อมพิษในผิวหนังสีสันสดใส สีสันสดใสทำหน้าที่เป็นสัญญาณเตือนว่าสัตว์มีพิษ ผิวหนังของมันปรับตัวเพื่อป้องกันผู้ล่า
รูปภาพ: กบลูกดอกทอง
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closed choice
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grade3
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natural science
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biology
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Adaptations
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Animal adaptations: skins and body coverings
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
The color, texture, and covering of an animal's skin are examples of adaptations. Animals' skins can be adapted in different ways. For example, skin with thick fur might help an animal stay warm. Skin with sharp spines might help an animal defend itself against predators.
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Look at the picture of the golden dart frog.
The golden dart frog has poisonous glands in its brightly colored skin. Its skin is adapted to ward off predators. The bright colors serve as a warning sign that the golden dart frog is poisonous.
Now look at each animal. Figure out which animal has a similar adaptation.
The lionfish has venomous spines and brightly colored skin. Its skin is adapted to ward off predators.
The impala has yellow-brown fur. Its skin is not adapted to be a warning sign that wards off predators.
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test
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ปลาหิน
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อิมพาลา
| null | 254
| null | null | 248
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คุณสมบัติใดที่ตรงกับออบเจ็กต์นี้
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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 translucent object lets light through. But you cannot see clearly through a translucent object. The crayons are not translucent.
A colorful object has one or more bright colors. The crayons are colorful.
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test
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โปร่งแสง
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มีสีสัน
| null | 255
| null | null | 249
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ทรัพย์สินใดที่ตรงกับออบเจ็กต์นี้
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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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Identify properties of an object
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An object has different properties. A property of an object can tell you how it looks, feels, tastes, or smells.
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Look at the object.
Think about each property.
A bouncy object will bounce back from the floor if you drop it. The soccer shorts are not bouncy.
A bendable object can be bent without breaking. The soccer shorts are bendable.
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test
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งอได้
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เด้งดึ๋ง
| null | 256
| null | null | 250
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ระบุคำถามที่การทดลองของแทนเนอร์สามารถตอบได้ดีที่สุด
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A
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ข้อความต่อไปนี้อธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
แทนเนอร์ใช้หลอดหยดเพื่อหยดน้ำบริสุทธิ์ขนาดเท่ากันทีละหยดลงบนเหรียญหนึ่งเซนต์ หยดน้ำจะรวมตัวกันและสร้างโดมบนพื้นผิวของเหรียญ แทนเนอร์บันทึกจำนวนหยดที่เขาสามารถหยดเพิ่มได้ก่อนที่น้ำจะไหลล้นขอบเหรียญ จากนั้น เขาจึงล้างและเช็ดเหรียญให้แห้ง และทำซ้ำการทดลองโดยใช้น้ำที่ผสมกับสบู่ล้างมือ เขาทำซ้ำการทดลองนี้กับเหรียญเพิ่มเติมอีกเก้าเหรียญ แทนเนอร์เปรียบเทียบจำนวนเฉลี่ยของหยดน้ำบริสุทธิ์กับจำนวนเฉลี่ยของหยดน้ำที่ผสมกับสบู่ล้างมือที่เขาสามารถหยดลงบนเหรียญได้ก่อนที่น้ำจะไหลล้น
รูปภาพ: โดมน้ำบนพื้นผิวของเหรียญหนึ่งเซนต์
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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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เหรียญเพนนีสามารถรองรับหยดน้ำบริสุทธิ์ได้มากกว่าหรือหยดน้ำผสมสบู่ล้างมือ?
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เหรียญเพนนีสามารถกักเก็บหยดน้ำที่ผสมกับน้ำยาล้างจานได้มากกว่า หรือหยดน้ำที่ผสมกับสบู่มือ?
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| null | null | 251
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ระบุคำถามที่การทดลองของบาร์บาราสามารถตอบได้ดีที่สุด
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B
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ข้อความด้านล่างนี้อธิบายการทดลอง โปรดอ่านข้อความและทำตามคำแนะนำด้านล่าง
บาร์บาราติดฝาปิดลงบนกล่องรองเท้าทำจากกระดาษแข็งขนาดเท่ากัน 16 กล่อง เธอทาสีดำ 8 กล่อง และสีขาว 8 กล่อง บาร์บาราเจาะรูเล็กๆ ที่ด้านข้างของกล่องแต่ละกล่อง แล้วสอดเทอร์โมมิเตอร์เข้าไปในรูบางส่วน เพื่อวัดอุณหภูมิภายในกล่อง เธอวางกล่องไว้กลางแสงแดดในสวนหลังบ้าน สองชั่วโมงต่อมา เธอวัดอุณหภูมิภายในแต่ละกล่อง บาร์บาราเปรียบเทียบอุณหภูมิเฉลี่ยภายในกล่องสีดำกับอุณหภูมิเฉลี่ยภายในกล่องสีขาว
ภาพประกอบ: กล่องรองเท้าที่ทาสีดำ
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VOcOC4I9CCeaLAdJceNrJOIYJZv+A4/qP5VTn8b3ZB8qxjT3kb/9VZ+JCGBlwjADZAojX8QvX8aj8iFPm2IOeuKAHXHi/V5PuzwRD/YTJ/Ws6XW9QnX99qV23oFO0fpVuVIXzhAznuEziqTWJzxDI3uzBRQBSebzG3OJHPrJITXcfCAzSfE3SEtyYhucyFWb5lCMcH1HSuQNgcHmJfZcsa9L+BGlvN46kuyjFLSBzyO5GB/OkwPpkdK4j4p/8ixbf9fi/wDoD129cR8U/wDkWLb/AK/F/wDQHoA6Xw7/AMixpP8A15w/+gCtKs3w7/yLGk/9ecP/AKAK0qAPL/iJZG31L7Sv3Z0B/wCBAYP8h+deQahYfbPB0D/8tod7L9DnIr3/AOIsSv4dRyoLrOAremQf8BXhsg+zeHIrRmO5lK5/3iST+X86roNHnqkYp3I6ikljMUpQcgHinByo6DPuM1IEZOeAN30GaAj/AN0j6intJIw5kPHYHFREEnqPxNAFiG2lncIgTcf7z4rctvDjFVaa7Re+2OIt+pIrCt7mSBsRsqn1C8/nW9Y6pmIj5mYH5ixz/wDWFMDSh0e3hIKzTEjrtIUfqCatixtzjersf9qRjmooL6KbCq43dxjOPy4qx5mO9IRLFFFCR5UEaEd1QA/nUxlJ+8xP1NUjMB/EB+NVptTtLf8A1twgI7ZoA1PMxSGTNYMniWzU7Yw8jHoAOv5mpFvNUuYWlhsPKjA4edtg/M4H60WA2dxNNadY/vyIvsxFc1cXDEA3etwRgnHl2zeYwx/ugj/x4VXcaOzK4XULps5Pn7Yw30+ZiaAOjk1iwhba12jN/dRtx/IZNJHqMtw4S00+8nJPDeSVH/j2K546k0A8uytYLZf9kFyPbOR/Kqkup3szYN5Iq9CFfYPyWnoB3X2HUgwF7cabpK4yftVwXbH0QH8iRVW7fRYVXPipryQ/eSwssLjv8zk81xoWEEO5Vm/vH5j+tSiVCOXAHuaAOpudZ8LRBfsugarfkfxahfbEJ/3U7VFF42vbYFNJ0bQdN9JYrMSSf99N0rnfOjPAyxPoKcGJ6gigDXvPFPiLUW/0rW7wr/djIjH/AI6KypFMzl53eZzxulkLn9aO3SnUACqFGFCj6DFGBRijigAzR3o69qXBpgNyaCBjpTsD1pePSgCPAxikC5OAM1IfYCkOT1NICax0u51S+gsLYKZ7hxHGm7GWNfQfwx+H7+C7K5mu5ke+uyN4j5WMD+HPcnvXlvwm0/7d4+tGK5W2VpifcDA/Vq+kdo9B0xSAUcgVxHxT/wCRYtv+vxf/AEB67euI+Kf/ACLFt/1+L/6A9AHS+Hf+RY0n/rzh/wDQBWlWb4d/5FjSf+vOH/0AVpUAcr8QYnl8KylAT5cqOfpnH9a+edblb+0IY1yE7fTgf0r6d8Q2/wBp0C+i9Yify5/pXzl4kszEyzhW+X5/lGTtHfHoKTGjhLpQZn2noxx+dVN2ST39xV+dR5pKsCPao7PTrrUr9LSyieWeTIVFHoM59gAKUX0La6lTOaUDPWpbizns5njuvLgdOCpfdz+FVd0eBl5HOeQi4H9auxnclIA7jHuaaJEDD5gxzgBRk/pUPnIpIECHngykn9KDe3IG1JTGvpGNg/SgLmxDeagsY8uJ1Uf8tJMIfzY0p1O72ES6lbRDuFJkb9AR+tc+7s5y7Fm9ScmkJ45oA1pL20ZT51xfXL9cZWNf6mmjUbcMBaaVbq396TdKf1IH6VlZ9qcrkdCRSA2G1jU2i8oXIt4s/chCxfntAP51Xx5jhri4MjAdSdx/M1n7iTTw+O55oGaf2iNAMLnjGScUn2zI+Ujn0FZ0Y3N0X8athGxy34DigB7TO/XeQPXpUZ5Oe9SpHlew+pyanS2LDIWVh7DaPzNAEKRM4XCMTnnccCrKRxxYDBN3tyaf5SRr8wiQ/wC05Y09VDgne5Gedi7R+dAhm/GWJcL/ALTBRTVn3MuD8o7KCxNWFhiByI1z6k5NSD2P4dKYDVZiPuN+PFOG70Ue1AFOoARc4+Yj8KUgY4paKAGgU4daKWmAmKKWigBuKUClxSgUAev/AAO04+bqupFeipAp+pyf5CvZq4T4S6cbDwNBKy4e6keb8Og/QV3dSAVxHxT/AORYtv8Ar8X/ANAeu3riPin/AMixbf8AX4v/AKA9AHS+Hf8AkWNJ/wCvOH/0AVpVm+Hf+RY0n/rzh/8AQBWlQBHLGJY5I2+66kH6EYrx3XdK22lpdog8uWPJX0Zfldf0z+deykZ4rkmsk1Gx1WwVdslveOY8joSNw/DkigD5m17Sm0y/bYp+zyfNHjt6r+FX/Ar+X4jkbv8AYbjBH+4a7PWtKjmSS2nQbScqD1DVx+jWx07xTNETj/Q5/wBUNRazNFK6scTOB5rbUPTuOKgOc4OPwqxINr4wSTULNzjgfQVoZkRxSGlPSjaWIA5PsKAE60lWUsriQZWJsep4FPFiAf3txEn+yDuP6UgKdKoOfT61eEFqn8M0p98KKkRwg/dQRRH1I3GgZUjt5JfuRux/2VNWFsJFw0gVB/tuB+lSmSaT5WkY+w4FCwDcM7QfXOaAHJFCpH77cfSNP6mrH2dPveU546ytxTorbBB3MfpxVnyxuyRxjHPNAEUaMyYVo0H+wvSn/Z1b/WM7kepqYAACloERiNV6KB9BT8cUuKMUwExS4paWgBKKWigBKKWkoAWikpaYBS0UAUAGOakjieWRY0GXchVA9TwP1poFdH4H03+0vGWl25GV84SOfRV+b/CkB9I6NZJpuiWNkgwIIET8lAq/SDkUtIAriPin/wAixbf9fi/+gPXb1xHxT/5Fi2/6/F/9AegDpfDv/IsaT/15w/8AoArSrN8O/wDIsaT/ANecP/oArSoAK5i5lOmeKzv+W21BFG7sJF4/Xj8/aunrK13TP7U02SJMCdCJIm9HHT/PvQBxHjPR/LnNxGuFl+b2Dd/6frXnZ0lp9WS7gQGQW8yMO7ZQ4/WvZ49viDw6UYYuANpB6rIP8/zrzW8tmtrhhgpk9OmD6UAeH3llcQzeVJDIsicOH4xUP2Qg/vZVT2X5j+ldJ47QrrUW4cNBG31+/wBfyFYRYnkEAeiimMiENunIjkkPq52iplldeIxHH/uKCfzphGSM5/GnhCThQT9KAGOzyNl3dz0wxoCY4A/SrMdq5b5go+pzVhLcDjcT7AYpAUkt5G6Lx78VOtrgcso9lGatKgXgDH1p+OKAK6WyfxK3/AjU6Rqv3VUfQUuKdimIB1paMUo6UAFLRRQAUtJS4oAKKUUfhQAlGKXbTsCgBuKMU6jB9qYDcUu2l4Hfn61dtNK1C+x9mtJZB/f24H5nigClikx711dl4Fv58G5mjhHovzt+nFdJp/w+skIaSKS5b1kbA/IUrgeZIGdgscbyueAsalj+lenfCzSLyz1eXUb60aD91shD9fmPJ9uAPzrrNO8JrAoWG3SJfRFxXS6foQtyCRSuBvxNuQGpKZGuxcU+gAriPin/AMixbf8AX4v/AKA9dvXEfFP/AJFi2/6/F/8AQHoA6Xw7/wAixpP/AF5w/wDoArSrN8O/8ixpP/XnD/6AK0qACjFFFAHMTKNI8SH+G11Dn2WQf45/WsDxlpXl3AuY1+STJOOz9/z4/Wuy17TzqGlyInE0Z8yI+jD/ACaymddb8MMzj96IzkdxIv8Aj/WgD5q+IETR6tbluCbVDz7M3+NYPllkXG5sjoBgV1/j+Jf7SspMtnynQgLn7rgj9DXPKDtAJz7nvTQyrHbvnJ2KPzNTLCABudm/QVKOtLQIaFC9AB9KeKKKAClpKWgAoFLQBQAopaQA04L70AJR+FP2gdqXFADNtOApcUAf5zQAYFLirlppV/e4+z2srg/xBcD8+lbln4H1Ccjz5YoR6A72/TigDlyMUqI8jhEQu56BRk/lXpmn/D60UqZElnb/AGzgfkK6zT/CSQKFhtkiH+woFFwPH7Pwtq95tP2Ywof4pvl/TrXQ2Pw/DkG6uHc/3YlwPzNeuWvhlFwWWtiDRoIv4RSA810zwTa2xBhskDf33+c/nXUWvhgnG8cV2EdtHGMBRUoUDoBQBh23h+GPqorSisIYhwoq3RQAxY1XoKfRRQAUUUUAFcR8U/8AkWLb/r8X/wBAeu3riPin/wAixbf9fi/+gPQB0vh3/kWNJ/684f8A0AVpVm+Hf+RY0n/rzh/9AFaVABRRRQAYrltg0jxLJbkbbTUPmX0D8ZH9PxHpXU1keItPN9pjGLi4hPmREdcjkj8qAPnz4iWht7yIHO5bh0GO2V/+wrjRxXpfxH/0u0+1hMZmjkbjoTlTj8WrzSmgCiiigBc0UgBp4QmgBBilAPpTwoFOoAaEpQtPjjklYJGjOx7KCT+lbFp4W1e7wfsxiU/xS/L+nWgDGAo49PxruLL4fu5Bubkn1WJcD8zXTaf4Es4tpWy3n+9Jl/50XA8pgtLm6YLBBJITxhVzW1aeDdUucGRUgX/bOT+Qr2Wz8LkKF2bF9AMCtm28NxRgZWi4HkNl8PYjg3E0sp/urhB/jXT6d4Jtbcgw2Uat/eYZP5mvSodKgi/gFW0gjTouKQHH23hg4G4VsW/h+GMDKg1uAAdhS0AU4tOhjHCCrKxIg4FPooAMD0ooooAKKKKACiiigAooooAKKKKACuI+Kf8AyLFt/wBfi/8AoD129cR8U/8AkWLb/r8X/wBAegDpfDv/ACLGk/8AXnD/AOgCtKs3w7/yLGk/9ecP/oArSoAKKKKACkI6ilooA8k+I2kJBbXkRG2KVGliYDhSPn/mp/MV4cRzX1J470oap4buVCbnRGxgc7SCCP6/hXzGlpcTTGOKGSR84IRScH3poCDFKFrfs/B2r3WC0AgHrIcfp1ro7D4drwbq4kkP92JNo/M80XA8/wAEDp+uKvWmlX98QLa1lkH97bx+deuaZ4GtLYgxWKBv77gsfzNdPa+GCQN3Si4Hjtj4Evp8G5lSFe4Ubz+fSum074fWSFS8Uk7esjcH8BXq1t4fhjwSoJFaUVhDEOFpAcFYeE1gULFbpEP9hcVu23hlFwWWuoWNF6Cn0AZUOiQRY+Qce1XktIk6KKnooAQKAMACloooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAriPin/yLFt/1+L/6A9dvXEfFP/kWLb/r8X/0B6AOl8O/8ixpP/XnD/6AK0qzfDv/ACLGk/8AXnD/AOgCtKgAooooAKKKKAGuoZSCM5Fc3e+HIWb9xCkSk5IjUKP0rpqKAOYtvDMa4LLWpBo8EX8IrTxRQBCltFH0UVKAB0FLRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVxHxT/wCRYtv+vxf/AEB67euI+Kf/ACLFt/1+L/6A9AGpoOvaPD4d0yKXVrFJEtIlZGuEBUhBkEZ4NaP/AAkWh/8AQZ0//wACk/xoooAP+Ei0P/oM6f8A+BSf40f8JFof/QZ0/wD8Ck/xoooAP+Ei0P8A6DOn/wDgUn+NH/CRaH/0GdP/APApP8aKKAD/AISLQ/8AoM6f/wCBSf40f8JFof8A0GdP/wDApP8AGiigA/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xoooAP+Ei0P/oM6f8A+BSf40f8JFof/QZ0/wD8Ck/xoooAP+Ei0P8A6DOn/wDgUn+NH/CRaH/0GdP/APApP8aKKAD/AISLQ/8AoM6f/wCBSf40f8JFof8A0GdP/wDApP8AGiigA/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xoooAP+Ei0P/oM6f8A+BSf40f8JFof/QZ0/wD8Ck/xoooAP+Ei0P8A6DOn/wDgUn+NH/CRaH/0GdP/APApP8aKKAD/AISLQ/8AoM6f/wCBSf40f8JFof8A0GdP/wDApP8AGiigA/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xoooAP+Ei0P/oM6f8A+BSf40f8JFof/QZ0/wD8Ck/xoooAP+Ei0P8A6DOn/wDgUn+NH/CRaH/0GdP/APApP8aKKAD/AISLQ/8AoM6f/wCBSf40f8JFof8A0GdP/wDApP8AGiigA/4SLQ/+gzp//gUn+NH/AAkWh/8AQZ0//wACk/xoooAP+Ei0P/oM6f8A+BSf40f8JFof/QZ0/wD8Ck/xoooAP+Ei0P8A6DOn/wDgUn+Ncd8SNV06+8O28VnqFrcSC7VikMyuQNj84B6ciiigD//Z
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closed choice
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grade8
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify the experimental question
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Experiments can be designed to answer specific questions. How can you identify the questions that a certain experiment can answer? In order to do this, you need to figure out what was tested and what was measured during the experiment.
Imagine an experiment with two groups of daffodil plants. One group of plants was grown in sandy soil, and the other was grown in clay soil. Then, the height of each plant was measured.
First, identify the part of the experiment that was tested. The part of an experiment that is tested usually involves the part of the experimental setup that is different or changed. In the experiment described above, each group of plants was grown in a different type of soil. So, the effect of growing plants in different soil types was tested.
Then, identify the part of the experiment that was measured. The part of the experiment that is measured may include measurements and calculations. In the experiment described above, the heights of the plants in each group were measured.
Experiments can answer questions about how the part of the experiment that is tested affects the part that is measured. So, the experiment described above can answer questions about how soil type affects plant height.
Examples of questions that this experiment can answer include:
Does soil type affect the height of daffodil plants?
Do daffodil plants in sandy soil grow taller than daffodil plants in clay soil?
Are daffodil plants grown in sandy soil shorter than daffodil plants grown in clay soil?
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test
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อุณหภูมิภายในกล่องขึ้นอยู่กับขนาดของกล่องหรือไม่
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กล่องสีขาวด้านในจะร้อนกว่ากล่องสีดำด้านในเมื่อวางตากแดดหรือไม่
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| null | null | 252
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ลองคิดเกี่ยวกับแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความต่อไปนี้ข้อใดเป็นจริง
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B
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน แต่บางอันมีขนาดและรูปร่างที่แตกต่างกัน
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closed choice
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grade8
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natural science
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physics
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Velocity, acceleration, and forces
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Compare magnitudes of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart. These pulls and pushes between magnets are called magnetic forces.
The strength of a force is called its magnitude. The greater the magnitude of the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
You can change the magnitude of a magnetic force between two magnets by using magnets of different sizes. The magnitude of the magnetic force is greater when the magnets are larger.
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The magnets in Pair 2 attract. The magnets in Pair 1 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.
Magnet sizes affect the magnitude of the magnetic force. Imagine magnets that are the same shape and made of the same material. The larger the magnets, the greater the magnitude of the magnetic force between them.
Magnet A is the same size in both pairs. But Magnet B is larger 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 2
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ขนาดของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กเท่ากันทั้งสองคู่
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| null | null | 158
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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C
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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closed choice
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grade4
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natural science
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physics
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Magnets
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Compare strengths of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
These pulls and pushes between magnets are called magnetic forces. The stronger the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
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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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แรงแม่เหล็กจะแรงกว่าในคู่ที่ 2
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แรงแม่เหล็กแรงกว่าในคู่ที่ 1
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
| 260
| null | null | 253
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สัตว์ชนิดใดที่ปรับตัวให้พรางตัวในทะเลทรายที่เป็นทรายได้ด้วย
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A
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งูพิษเขาส่วนใหญ่อาศัยอยู่ในทะเลทรายของแอฟริกาและตะวันออกกลาง มีลักษณะปรับตัวเพื่อพรางตัวในทะเลทรายที่เป็นทราย
รูปภาพ: งูพิษเขา
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closed choice
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grade5
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natural science
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biology
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Adaptations
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Animal adaptations: skins and body coverings
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An adaptation is an inherited trait that helps an organism survive or reproduce. Adaptations can include both body parts and behaviors.
The color, texture, and covering of an animal's skin are examples of adaptations. Animals' skins can be adapted in different ways. For example, skin with thick fur might help an animal stay warm. Skin with sharp spines might help an animal defend itself against predators.
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Look at the picture of the horned viper.
The horned viper has sand-colored scales covering its 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 Namaqua chameleon has sand-colored scales covering its body. It is adapted to be camouflaged in a sandy desert.
The fire salamander has brightly colored skin. It is not adapted to be camouflaged in a sandy desert.
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test
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กิ้งก่านามาควา
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ซาลาแมนเดอร์ไฟ
| null | 261
| null | null | 254
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คุณสมบัติใดที่วัตถุทั้งสามนี้มีร่วมกัน?
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C
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เลือกคำตอบที่ดีที่สุด
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closed choice
|
grade4
|
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. Grouping objects by their properties is called classification.
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Look at each object.
For each object, decide if it has that property.
A hard object does not change shape when pressed or squeezed. All three objects are hard.
A slippery object is hard to hold onto or stand on. The building blocks and the magnifying glass are not slippery.
A shiny object reflects a lot of light. You can usually see your reflection in a shiny object. The metal bar and the magnifying glass are shiny, but the building blocks are not.
The property that all three objects have in common is hard.
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test
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เงาแวววาว
|
ลื่น
|
ยาก
| 262
| null | null | 255
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เมืองหลวงของรัฐไอโอวาคืออะไร?
|
B
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Des Moines is the capital of Iowa.
|
test
|
เจฟเฟอร์สันซิตี
|
เดสมอยน์
|
แมดิสัน
| 263
|
ซีดาร์ราพิดส์
| null | 256
|
ข้อความนี้อธิบายสภาพอากาศหรือภูมิอากาศ
|
B
|
รูป: ฮาวานา
ฮาวานาเป็นเมืองหลวงของคิวบา เมื่อสุดสัปดาห์ที่ผ่านมา ลมที่นั่นพัดมาจากทางทิศตะวันออก
คำแนะนำ: สภาพอากาศคือลักษณะของบรรยากาศในสถานที่และช่วงเวลาหนึ่ง ส่วนภูมิอากาศคือรูปแบบของสภาพอากาศในสถานที่หนึ่ง
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
|
closed choice
|
grade4
|
natural science
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earth-science
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Weather and climate
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Weather and climate around the world
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The atmosphere is the layer of air that surrounds Earth. Both weather and climate tell you about the atmosphere.
Weather is what the atmosphere is like at a certain place and time. Weather can change quickly. For example, the temperature outside your house might get higher throughout the day.
Climate is the pattern of weather in a certain place. For example, summer temperatures in New York are usually higher than winter temperatures.
|
Read the passage carefully.
Havana is the capital of Cuba. The winds there were blowing from the east last weekend.
The underlined part of the passage tells you about the wind direction in Havana last weekend. This passage describes the atmosphere at a certain place and time. So, this passage describes the weather.
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test
|
ภูมิอากาศ
|
อากาศ
| null | 264
| null | null | 257
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เมืองหลวงของรัฐไอโอวาคืออะไร
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D
| null |
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
|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Des Moines is the capital of Iowa.
|
test
|
เดเวนพอร์ต
|
เฮเลน่า
|
แลนซิง
| 265
|
เดสมอยน์
| null | 258
|
ทวีปใดที่เส้นเมริเดียนหลักพาดผ่าน?
|
C
| 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 Africa. It does not intersect North America or Asia.
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test
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อเมริกาเหนือ
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เอเชีย
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แอฟริกา
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อาณานิคมที่แสดงในภาพนี้ชื่ออะไร
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C
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|
closed choice
|
grade5
|
social science
|
us-history
|
English colonies in North America
|
Identify the Thirteen Colonies
| null |
The colony is Virginia.
The Virginia Colony included land that would later become part of the state of West Virginia. West Virginia was never its own colony.
|
test
|
แมริแลนด์
|
นิวเจอร์ซีย์
|
เวอร์จิเนีย
| 267
|
เวสต์เวอร์จิเนีย
| null | 260
|
เลือกสิ่งมีชีวิตชนิดเดียวกันกับงูหลามลาย
|
B
|
สิ่งมีชีวิตนี้คือพญางูเหลือมลายู ชื่อทางวิทยาศาสตร์คือ Python reticulatus
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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 reticulated python's scientific name is Python reticulatus.
Python reticulatus has the same scientific name as a reticulated python. So, these organisms are in the same species.
Sciurus vulgaris does not have the same scientific name as a reticulated python. So, Python reticulatus and Sciurus vulgaris are not in the same species.
Python reticulatus is in the same genus as Python bivittatus, but they are not in the same species.
Organisms in the same species have the same scientific names. Python reticulatus and Python bivittatus are different species within the same genus.
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test
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ไพธอนลายดอก
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ไพธอนลายตาข่าย
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กระรอกยุโรป
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| null | null | 261
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ในช่วงเวลานี้ พลังงานความร้อนถูกถ่ายโอนจาก () ไปยัง ().
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B
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ตู้เย็นสองเครื่องที่เหมือนกันในครัวร้านอาหารไฟดับ ประตูตู้เย็นเครื่องหนึ่งเปิดแง้มไว้ และประตูตู้เย็นอีกเครื่องปิดสนิท ตารางนี้แสดงการเปลี่ยนแปลงของอุณหภูมิของตู้เย็นแต่ละเครื่องในช่วง 10 นาที
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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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Thermal energy
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Compare thermal energy transfers
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A change in an object's temperature indicates a change in the object's thermal energy:
An increase in temperature shows that the object's thermal energy increased. So, thermal energy was transferred into the object from its surroundings.
A decrease in temperature shows that the object's thermal energy decreased. So, thermal energy was transferred out of the object to its surroundings.
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The temperature of each refrigerator increased, which means that the thermal energy of each refrigerator increased. So, thermal energy was transferred from the surroundings to each refrigerator.
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test
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ตู้เย็นแต่ละตู้… สภาพแวดล้อม
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บริเวณโดยรอบ . . . ตู้เย็นแต่ละตู้
| null | 269
| null | null | 262
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ลองพิจารณาแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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C
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ภาพด้านล่างแสดงแม่เหล็กสองคู่ 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 weaker when the magnets are farther apart.
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Distance affects the strength of the magnetic force. When magnets are farther apart, the magnetic force between them is weaker.
The magnets in Pair 1 are farther apart than the magnets in Pair 2. So, the magnetic force is weaker in Pair 1 than in Pair 2.
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test
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แรงแม่เหล็กอ่อนกว่าในคู่ที่ 2
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ความแรงของแรงแม่เหล็กเท่ากันทั้งสองคู่
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แรงแม่เหล็กอ่อนแอกว่าในคู่ที่ 1
| 270
| null | null | 263
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เซลล์ Asimina triloba สามารถสร้างอาหารเองได้หรือไม่
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A
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สิ่งมีชีวิตนี้คือ Asimina triloba เป็นสมาชิกของอาณาจักรพืช
Asimina triloba มักเรียกว่า pawpaw ต้น pawpaw เติบโตในส่วนตะวันออกเฉียงใต้ของสหรัฐอเมริกา มีผลไม้ขนาดใหญ่และหวาน ผลไม้บางครั้งเรียกว่ากล้วยทุ่งหญ้า
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yes or no
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grade5
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natural science
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biology
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Classification
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Describe, classify, and compare kingdoms
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In the past, scientists classified living organisms into two groups: plants and animals. Over the past 300 years, scientists have discovered many more types of organisms. Today, many scientists classify organisms into six broad groups, called kingdoms.
Organisms in each kingdom have specific traits. The table below shows some traits used to describe each kingdom.
| Bacteria | Archaea | Protists | Fungi | Animals | Plants
How many cells do they have? | one | one | one or many | one or many | many | many
Do their cells have a nucleus? | no | no | yes | yes | yes | yes
Can their cells make food? | some species can | some species can | some species can | no | no | yes
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Asimina triloba is a plant. Plant cells can make their own food. Plant cells make food using photosynthesis.
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test
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ใช่
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ไม่
| null | 271
| null | null | 264
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ตัวแปรตามในการทดลองนี้คือข้อใดต่อไปนี้
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A
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความและคิดเกี่ยวกับตัวแปรที่อธิบายไว้
ดร. ฮาร์ดินเก็บรวบรวมสาหร่ายสองชนิดคือ Chlorella rotunda และ Tetraselmis cordiformis เขาต้องการทราบว่าชนิดหนึ่งปล่อยออกซิเจนมากกว่าอีกชนิดหนึ่งหรือไม่เมื่อเจริญเติบโต
เพื่อหาคำตอบ ดร. ฮาร์ดินเตรียมถังเพาะเลี้ยงหกถัง เขาเติมส่วนผสมของน้ำและสารอาหารในปริมาณเท่ากันลงในแต่ละถัง จากนั้น เขาเติมเซลล์สาหร่ายที่มีชีวิต 1,000 เซลล์ลงในแต่ละถังและปิดผนึกถัง ในสามถัง เขาเติมเซลล์ C. rotunda ในอีกสามถัง เขาเติมเซลล์ T. cordiformis หลังจากห้าวัน ดร. ฮาร์ดินวัดปริมาณออกซิเจนในแต่ละถังเพาะเลี้ยง
คำแนะนำ: ตัวแปรอิสระคือตัวแปรที่คุณกำลังตรวจสอบผลกระทบ ตัวแปรตามคือตัวแปรที่คุณวัด
ภาพ: การเพาะเลี้ยงสาหร่ายในถังเพาะเลี้ยง
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closed choice
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grade6
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natural science
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science-and-engineering-practices
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Designing experiments
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Identify independent and dependent variables
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Experiments have variables, or parts that change. You can design an experiment to find out how one variable affects another variable. For example, imagine that you want to find out if fertilizer affects the number of tomatoes a tomato plant grows. To answer this question, you decide to set up two equal groups of tomato plants. Then, you add fertilizer to the soil of the plants in one group but not in the other group. Later, you measure the effect of the fertilizer by counting the number of tomatoes on each plant.
In this experiment, the amount of fertilizer added to the soil and the number of tomatoes were both variables.
The amount of fertilizer added to the soil was an independent variable because it was the variable whose effect you were investigating. This type of variable is called independent because its value does not depend on what happens after the experiment begins. Instead, you decided to give fertilizer to some plants and not to others.
The number of tomatoes was a dependent variable because it was the variable you were measuring. This type of variable is called dependent because its value can depend on what happens in the experiment.
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test
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ปริมาณออกซิเจนในถัง
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สปีชีส์ของสาหร่าย
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| null | null | 265
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ดูแบบจำลองโมเลกุลด้านล่าง เลือกสารธาตุ
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C
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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.
| null |
test
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ไซโคลโพรเพน
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คลอโรฟอร์ม
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ไนโตรเจน
| 273
| null | null | 266
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ข้อความนี้อธิบายเกี่ยวกับสภาพอากาศหรือภูมิอากาศครับ/คะ?
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B
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รูปภาพ: ทะเลแดง
ทะเลแดงเป็นสถานที่ยอดนิยมสำหรับการวินด์เซิร์ฟ ความเร็วลมที่นั่นสูงถึง 30 ไมล์ต่อชั่วโมงเมื่อวันพฤหัสบดี
คำแนะนำ: สภาพอากาศคือลักษณะของบรรยากาศในสถานที่และเวลาหนึ่งๆ ภูมิอากาศคือรูปแบบของสภาพอากาศในสถานที่หนึ่งๆ
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closed choice
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grade5
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natural science
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earth-science
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Weather and climate
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Weather and climate around the world
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The atmosphere is the layer of air that surrounds Earth. Both weather and climate tell you about the atmosphere.
Weather is what the atmosphere is like at a certain place and time. Weather can change quickly. For example, the temperature outside your house might get higher throughout the day.
Climate is the pattern of weather in a certain place. For example, summer temperatures in New York are usually higher than winter temperatures.
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Read the passage carefully.
The Red Sea is a popular place for windsurfing. Wind speeds reached 30 miles per hour there on Thursday.
The underlined part of the passage tells you about the wind speed at the Red Sea on Thursday. This passage describes the atmosphere at a certain place and time. So, this passage describes the weather.
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test
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สภาพอากาศ
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อากาศ
| null | 274
| null | null | 267
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สารละลายใดมีความเข้มข้นของอนุภาคสีน้ำเงินสูงกว่า
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B
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แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีน้ำเงินแต่ละลูกแสดงถึงอนุภาคละลายหนึ่งอนุภาค
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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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ไม่; ความเข้มข้นของทั้งสองเท่ากัน
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โซลูชัน เอ
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ทางออก บี
| 275
| null | null | 268
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
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C
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน 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.
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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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แรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กน้อยกว่าในคู่ที่ 2
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ขนาดของแรงแม่เหล็กมีค่าเท่ากันทั้งสองคู่
| 276
| null | null | 269
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ประเทศไหนที่ถูกเน้นสี?
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D
| 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 Trinidad and Tobago.
|
test
|
สาธารณรัฐโดมินิกัน
|
เกรนาดา
|
จาเมกา
| 277
|
ตรินิแดดและโตเบโก
| null | 270
|
แบรนดอนและเดเร็กสามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการได้บ้าง
|
A
|
การค้าเกิดขึ้นเมื่อผู้คนตกลงที่จะแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อให้ได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง แลกเปลี่ยนสินค้าหรือบริการหนึ่งต่ออีกสิ่งหนึ่ง
Brandon และ Derek เปิดกล่องอาหารกลางวันของพวกเขาในโรงอาหารของโรงเรียน ทั้ง Brandon และ Derek ไม่ได้สิ่งที่พวกเขาต้องการทั้งหมด ตารางด้านล่างแสดงรายการที่แต่ละคนต้องการ:
ดูภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
อาหารกลางวันของ Brandon อาหารกลางวันของ Derek
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|
closed choice
|
grade8
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Look at the table and images.
Brandon wants broccoli. Derek 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
|
แบรนดอนสามารถแลกมะเขือเทศของเขากับบรอกโคลีของเดเร็กได้
|
แบรนดอนสามารถแลกมะเขือเทศของเขากับแครอทของเดเร็กได้
|
เดเร็กสามารถแลกอัลมอนด์ของเขาเป็นมะเขือเทศของแบรนดอนได้
| 278
|
เดเร็กสามารถแลกบรอกโคลีของเขากับส้มของแบรนดอนได้
| null | 271
|
คอนเนอร์และเมาว์ร่าสามารถแลกเปลี่ยนอะไรเพื่อให้ได้สิ่งที่ต้องการได้บ้าง
|
C
|
การค้าเกิดขึ้นเมื่อผู้คนตกลงแลกเปลี่ยนสินค้าและบริการ ผู้คนยอมสละบางสิ่งเพื่อให้ได้สิ่งอื่น บางครั้งผู้คนก็แลกเปลี่ยนกันโดยตรง คือแลกสินค้าหรือบริการหนึ่งต่ออีกสิ่งหนึ่ง
คอนเนอร์และเมาร่าเปิดกล่องอาหารกลางวันในโรงอาหารของโรงเรียน ทั้งคอนเนอร์และเมาร่าไม่ได้สิ่งที่พวกเขาต้องการทั้งหมด ตารางด้านล่างแสดงรายการที่แต่ละคนต้องการ:
ดูภาพอาหารกลางวันของพวกเขา จากนั้นตอบคำถามด้านล่าง
อาหารกลางวันของคอนเนอร์ อาหารกลางวันของเมาร่า
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|
closed choice
|
grade8
|
social science
|
economics
|
Basic economic principles
|
Trade and specialization
| null |
Look at the table and images.
Connor wants broccoli. Maura 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
|
คอนเนอร์สามารถแลกมะเขือเทศของเขา กับ แครอทของเมาร่าได้
|
เมาว์ราสามารถแลกบรอกโคลีของเธอ กับส้มของคอนเนอร์ได้
|
คอนเนอร์สามารถแลกมะเขือเทศของเขากับบรอกโคลีของเมาร่าได้
| 279
|
เมาว์ราสามารถแลกอัลมอนด์ของเธอเป็นมะเขือเทศของคอนเนอร์ได้
| null | 272
|
ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง
|
A
|
รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน
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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 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 2
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ขนาดของแรงแม่เหล็กเท่ากันทั้งสองคู่
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ความแรงของแรงแม่เหล็กมีค่ามากกว่าในคู่ที่ 1
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| null | null | 166
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เดือนไหนในดีทรอยต์มีอุณหภูมิเฉลี่ยเย็นที่สุด?
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A
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ใช้กราฟเพื่อตอบคำถามด้านล่างนี้
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closed choice
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grade4
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natural science
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earth-science
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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. Temperature is one type of climate data. Scientists collect data over many years. They can use this data to calculate the average temperature for each month. The average temperature can be used to describe the climate of a location.
A line graph can be used to show the average temperature each month. Months with higher dots on the graph have higher average temperatures.
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To describe the average temperature trends in Detroit, look at the graph.
Choice "Feb" is incorrect.
Choice "Jun" is incorrect.
Choice "Jul" is incorrect.
Choice "Nov" is incorrect.
Choice "Dec" is incorrect.
Choice "Jan" is incorrect.
The average temperatures in January and February are between 25°F and 30°F. These months have the lowest average temperatures of all of the months. So, they are the coolest months on average.
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test
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มกราคมและกุมภาพันธ์
|
พฤศจิกายนและธันวาคม
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มิถุนายนและกรกฎาคม
| 281
| null | null | 273
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ประเทศใดถูกเน้น?
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B
| 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 Lucia.
|
test
|
จาเมกา
|
เซนต์ลูเซีย
|
บาร์เบโดส
| 282
|
เซนต์วินเซนต์และเกรนาดีนส์
| null | 274
|
สารละลายใดมีความเข้มข้นของอนุภาคสีเขียวสูงกว่า
|
C
|
แผนภาพด้านล่างนี้เป็นแบบจำลองของสารละลายสองชนิด ลูกบอลสีเขียวแต่ละลูกแทนอนุภาคของตัวถูกละลายหนึ่งอนุภาค
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closed choice
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grade6
|
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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ไม่; ความเข้มข้นของพวกมันเท่ากัน
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ทางเลือก B
| 283
| null | null | 181
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รัฐไหนที่ถูกเน้นไว้?
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B
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
States
|
Identify states of the Midwest
| null |
This state is North Dakota.
|
test
|
เนแบรสกา
|
นอร์ทดาโคตา
|
มิชิแกน
| 284
|
มินนิโซตา
| null | 275
|
ระบบนิเวศของอุทยานแห่งชาติแคทอกตินเมาน์เทนคืออะไรที่อธิบายได้ดีกว่ากัน
|
A
|
รูปภาพ: อุทยานแห่งชาติแคโทกตินเมาน์เทน
อุทยานแห่งชาติแคโทกตินเมาน์เทนเป็นระบบนิเวศป่าผลัดใบในรัฐแมริแลนด์
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closed choice
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grade4
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natural science
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biology
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Ecosystems
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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 temperate deciduous forest is a type of ecosystem. Temperate deciduous forests have the following features: warm, wet summers and cold, wet winters, soil that is rich in nutrients, and only a few types of trees. So, Catoctin Mountain Park has cold, wet winters. It also has soil that is rich in nutrients.
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test
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มีฤดูหนาวที่หนาวและเปียกชื้น และมีดินที่อุดมสมบูรณ์ด้วยสารอาหาร
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มีฤดูหนาวที่หนาวและเปียกชื้น นอกจากนี้ยังมีดินที่ขาดสารอาหาร
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เลือกสัตว์เลื้อยคลานด้านล่างนี้
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B
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สัตว์เลื้อยคลานมีผิวหนังเป็นเกล็ดกันน้ำได้ สัตว์เลื้อยคลานส่วนใหญ่อาศัยอยู่บนบก งูเห่าเป็นตัวอย่างของสัตว์เลื้อยคลาน
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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 clownfish is a fish. It lives underwater. It has fins, not limbs.
Clownfish live with animals called anemones. In the image of the clownfish, you can see the green anemone behind the clownfish.
A helmeted iguana is a reptile. It has scaly, waterproof skin.
Iguanas are a type of lizard. Iguanas eat plants and fruit.
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test
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ปลาการ์ตูน
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กิ้งก่าคาซก์มีหนาม
| null | 286
| null | null | 277
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เลือกสิ่งมีชีวิตในสกุลเดียวกับเหยี่ยวธรรมดา
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A
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สิ่งมีชีวิตนี้คือเหยี่ยวกิ้งเหลือง ชื่อทางวิทยาศาสตร์คือ Falco tinnunculus
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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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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 common kestrel's scientific name is Falco tinnunculus. The first word of its scientific name is Falco.
Ardea goliath is in the genus Ardea. The first word of its scientific name is Ardea. So, Ardea goliath and Falco tinnunculus are not in the same genus.
Falco novaeseelandiae is in the genus Falco. The first word of its scientific name is Falco. So, Falco novaeseelandiae and Falco tinnunculus are in the same genus.
Haliaeetus pelagicus is in the genus Haliaeetus. The first word of its scientific name is Haliaeetus. So, Haliaeetus pelagicus and Falco tinnunculus are not in the same genus.
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test
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เหยี่ยวแคระนิวซีแลนด์
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นกกระสาควาย
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เหยี่ยวทะเลขาวยักษ์
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เมืองใดในบรรดาเมืองเหล่านี้ที่ทำเครื่องหมายไว้บนแผนที่
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B
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|
closed choice
|
grade5
|
social science
|
geography
|
Cities
|
Major U.S. cities
| null |
The city is Los Angeles, California. Atlanta, Houston, and New York City are marked with gray circles on the map below.
|
test
|
แอตแลนตา
|
ลอสแอนเจลิส
|
นิวยอร์กซิตี้
| 288
|
ฮิวสตัน
| null | 279
|
เปรียบเทียบพลังงานจลน์เฉลี่ยของอนุภาคในแต่ละตัวอย่าง ตัวอย่างใดมีอุณหภูมิสูงกว่า
|
A
|
แผนภาพด้านล่างแสดงตัวอย่างก๊าซบริสุทธิ์สองตัวอย่างในภาชนะปิดและแข็งแรงที่เหมือนกัน 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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Each particle in the two samples has the same mass, and the particles in both samples have the same average speed. So, the particles in both samples have the same average kinetic energy.
Because the particles in both samples have the same average kinetic energy, the samples must have the same temperature.
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test
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ไม่; ตัวอย่างมีอุณหภูมิเท่ากัน
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ตัวอย่าง A
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ตัวอย่าง B
| 289
| null | null | 280
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สิ่งมีชีวิตใดต่อไปนี้คือผู้ย่อยสลายในเว็บอาหารนี้
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D
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ด้านล่างนี้คือเครือข่ายอาหารจากระบบนิเวศทางทะเลในอ่าว Monterey นอกชายฝั่งแคลิฟอร์เนีย
เครือข่ายอาหารเป็นแบบจำลองว่าสสารที่สิ่งมีชีวิตกินเข้าไปเคลื่อนที่ผ่านระบบนิเวศอย่างไร ลูกศรในเครือข่ายอาหารแสดงให้เห็นว่าสสารเคลื่อนที่ระหว่างสิ่งมีชีวิตในระบบนิเวศอย่างไร
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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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Ecological interactions
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Interpret food webs I
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A food web is a model.
A food web shows where organisms in an ecosystem get their food. Models can make things in nature easier to understand because models can represent complex things in a simpler way. If a food web showed every organism in an ecosystem, the food web would be hard to understand. So, each food web shows how some organisms in an ecosystem can get their food.
Arrows show how matter moves.
A food web has arrows that point from one organism to another. Each arrow shows the direction that matter moves when one organism eats another organism. An arrow starts from the organism that is eaten. The arrow points to the organism that is doing the eating.
An organism in a food web can have more than one arrow pointing from it. This shows that the organism is eaten by more than one other organism in the food web.
An organism in a food web can also have more than one arrow pointing to it. This shows that the organism eats more than one other organism in the food web.
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Decomposers help break down dead organisms into simpler matter, such as nutrients. These nutrients can then help plants and other organisms grow. In a food web, there is an arrow pointing from another organism to a decomposer. There are no arrows pointing from a decomposer to another organism.
The bat star does not have arrows pointing from it to other organisms. So, the bat star is a decomposer.
The sea otter has an arrow pointing from it. So, the sea otter is not a decomposer.
The kelp bass has an arrow pointing from it. So, the kelp bass is not a decomposer.
The sea cucumber does not have arrows pointing from it to other organisms. So, the sea cucumber is a decomposer.
The black rockfish has an arrow pointing from it. So, the black rockfish is not a decomposer.
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test
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นากทะเล
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ปลากะพงทะเล
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ปลากะรังดำ
| 290
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ดาวปลาทะเล
| null | 281
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ดูแบบจำลองโมเลกุลด้านล่างนี้ เลือกสารธาตุ
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B
| null |
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closed choice
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grade6
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natural science
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chemistry
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Atoms and molecules
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Identify elementary substances and compounds using models
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There are more than 100 different chemical elements, or types of atoms. Chemical elements make up all of the substances around you.
A substance may be composed of one chemical element or multiple chemical elements. Substances that are composed of only one chemical element are elementary substances. Substances that are composed of multiple chemical elements bonded together are compounds.
Every chemical element is represented by its own atomic symbol. An atomic symbol may consist of one capital letter, or it may consist of a capital letter followed by a lowercase letter. For example, the atomic symbol for the chemical element boron is B, and the atomic symbol for the chemical element chlorine is Cl.
Scientists use different types of models to represent substances whose atoms are bonded in different ways. One type of model is a ball-and-stick model. The ball-and-stick model below represents a molecule of the compound boron trichloride.
In a ball-and-stick model, the balls represent atoms, and the sticks represent bonds. Notice that the balls in the model above are not all the same color. Each color represents a different chemical element. The legend shows the color and the atomic symbol for each chemical element in the substance.
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test
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ฟลูออโรเมทานอล
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เตตระฟอสฟอรัส
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มีเทน
| 291
| null | null | 282
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แม่เหล็กเหล่านี้จะดึงดูดหรือผลักกัน?
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A
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แม่เหล็กสองอันถูกวางตามที่แสดง
คำแนะนำ: แม่เหล็กที่ดูดกันจะเข้าหากัน แม่เหล็กที่ผลักกันจะแยกจากกัน
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closed choice
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grade2
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natural science
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physics
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Magnets
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Identify magnets that attract or repel
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart.
Whether a magnet attracts or repels other magnets depends on the positions of its poles, or ends. Every magnet has two poles, called north and south.
Here are some examples of magnets. The north pole of each magnet is marked N, and the south pole is marked S.
If different poles are closest to each other, the magnets attract. The magnets in the pair below attract.
If the same poles are closest to each other, the magnets repel. The magnets in both pairs below repel.
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Will these magnets attract or repel? To find out, look at which poles are closest to each other.
The north pole of one magnet is closest to the north pole of the other magnet. Poles that are the same repel. So, these magnets will repel each other.
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test
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ขับไล่
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ดึงดูด
| null | 292
| null | null | 207
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อุณหภูมิอากาศที่วัดได้ภายในพื้นที่ที่แสดงในภาพคือเท่าไร
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A
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แผนที่ด้านล่างแสดงอุณหภูมิอากาศในชั้นบรรยากาศชั้นล่างเมื่อวันที่ 19 เมษายน 2559 พื้นที่ที่แสดงด้วยเส้นขอบแสดงมวลอากาศที่มีอิทธิพลต่อสภาพอากาศในทวีปอเมริกาเหนือในวันนั้น
ดูแผนที่ จากนั้นตอบคำถามด้านล่าง
แหล่งข้อมูล: สำนักงานบริหารสมุทรศาสตร์และบรรยากาศแห่งชาติสหรัฐอเมริกา/ห้องปฏิบัติการวิจัยระบบโลก ฝ่ายวิทยาศาสตร์กายภาพ
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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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Weather and climate
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Identify and compare air masses
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To study air masses, scientists can use maps that show conditions within Earth's atmosphere. For example, the map below uses color to show air temperatures.
The map's legend tells you the temperature that each color represents. Colors on the left in the legend represent lower temperatures than colors on the right. For example, areas on the map that are the darkest shade of blue have a temperature from -25°C up to -20°C. Areas that are the next darkest shade of blue have a temperature from -20°C up to -15°C.
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Look at the colors shown within the outlined area. Then, use the legend to determine which air temperatures those colors represent.
15°C.
-24°C is within this range.
-4°C and 3°C are outside of this range.
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test
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-24°C คือ -24 องศาเซลเซียส
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3°C
3 องศาเซลเซียส
|
-4°C คือ -4 องศาเซลเซียส
| 293
| null | null | 283
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ประเทศไหนที่ถูกเน้นไว้?
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D
| null |
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|
closed choice
|
grade6
|
social science
|
geography
|
Oceania: geography
|
Identify and select countries of Oceania
| null |
This country is Samoa.
|
test
|
ตองกา
|
นาอูรู
|
รัฐไมโครนีเซียสหรัฐ
| 294
|
ซามัว
| null | 284
|
เมืองหลวงของรัฐมินนิโซตาคืออะไร
|
B
| null |
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|
closed choice
|
grade5
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Midwest
| null |
Saint Paul is the capital of Minnesota.
|
test
|
นิวเฮเวน
|
นักบุญปอล
|
โดเวอร์
| 295
|
โคโลราโดสปริงส์
| null | 285
|
เก้าอี้โยกตัวนี้ทำจากวัสดุอะไร
|
A
| null |
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
|
closed choice
|
grade2
|
natural science
|
physics
|
Materials
|
Identify materials in objects
|
A material is a type of matter. Wood, glass, metal, and plastic are common materials.
|
Look at the picture of the rocking chair.
The chair is made of wood.
Chairs are not always made of wood. Chairs can also be made of plastic or metal. Some chairs are made of several different materials. Are you sitting on a chair? If so, what is it made of?
|
test
|
ไม้
|
ผ้าไหม
| null | 296
| null | null | 286
|
เมืองหลวงของรัฐแอละแบมาคืออะไร
|
A
| null |
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|
closed choice
|
grade3
|
social science
|
geography
|
State capitals
|
Identify state capitals of the Southeast
| null |
Montgomery is the capital of Alabama.
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test
|
มอนต์โกเมอรี่
|
โคลัมบัส
|
โอกลาโฮมาซิตี
| 297
|
เบอร์มิงแฮม
| null | 287
|
สัตว์โบราณชนิดนี้มีชื่อวิทยาศาสตร์ว่าอะไร
|
A
|
ภาพวาดนี้แสดงอาร์โคซอร์ชนิดหนึ่ง ซึ่งเป็นไดโนเสาร์ที่มีความยาวประมาณหกฟุต ฟอสซิลของอาร์โคซอร์นี้ถูกค้นพบในหินใกล้กับเหมือง Ghost Ranch ในนิวเม็กซิโก ตั้งชื่อตามจิตรกร Georgia O'Keeffe เนื่องจากเธออาศัยอยู่ใกล้เคียง
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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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Origins of scientific names
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When a scientist identifies a new organism, he or she chooses its scientific name.
Sometimes, an organism is named after the place where it was first found. Other times, an organism is named after the scientist who first identified it. Or, the scientific name might describe the organism's physical traits.
Many of the words that make up scientific names are based on words from old languages, like Latin and classical Greek. Sometimes, English words are changed to make them sound more like Latin or Greek. The new words are then used in an organism's scientific name.
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This organism's scientific name refers to Georgia O'Keeffe.
The word okeeffeae refers to Georgia O'Keeffe. So, this archosaur's scientific name is Effigia okeeffeae.
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test
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เอฟฟิจิยา โอคีฟเฟอี
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เอฟฟิจิอา เนสบิตติ
| null | 298
| null | null | 288
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ระบุคำถามที่การทดลองของสแตนลีย์สามารถตอบได้ดีที่สุด
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B
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ข้อความด้านล่างอธิบายการทดลอง อ่านข้อความแล้วทำตามคำแนะนำด้านล่าง
Stanley แบ่งกล้วย 40 ผลเท่าๆ กันใส่ในถุงกระดาษ 8 ใบและปิดผนึกถุง เขาเจาะรูเล็กๆ 20 รูในถุง 4 ใบ และปล่อยให้ถุงอีก 4 ใบไว้โดยไม่มีรู เขาเก็บถุงไว้ที่อุณหภูมิห้องเป็นเวลาสามวัน จากนั้น Stanley เปิดถุงและนับจำนวนจุดสีน้ำตาลบนกล้วยแต่ละผล เขาเปรียบเทียบจำนวนจุดสีน้ำตาลเฉลี่ยบนกล้วยจากถุงที่มีรู กับจำนวนจุดสีน้ำตาลเฉลี่ยบนกล้วยจากถุงที่ไม่มีรู
รูปภาพ: กล้วยดิบ
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+ArQ0iZkd4pDhk9+o7Vrcxktbnn+pWlzpOoMrqVfPzgdCPUVu6TfFUUlsg9a67V9FttbtfKkG2UDKSL1U/1Fefrbz6PqD2d2NuOhHI9iD6VjUtUjbqiDvrMx3CnOCCMEHoRTZNK8pvMtQdv9z0+n+FZWmXjRsEOMZrqbeQSpnIzXKoqSsMgs5ty7auqwJxUU9qW/exD94OSBxuqOGQNgng+lCk4vlkNE9/p9prFk1lepnI/dyfxIfUV5Pr/h/UdAvDDLHvhPMM6/dcf4+or14MGXB49KZPFb3to1lqEYltn4DHsfr2xXbQxLg7PY1jKx4e32hotyplgvOKbGl1gB49oPORXVeI/DVzokhA3TWUn3J8dfY+hrGjCpEEVeV9a9SNWMldHQlfVGa5utpATcP94U+MXZVV8tsnoN2cirjiUkKNgB71YijWBsON6sOD6H2p84+VmRdRXMQAaN0J7Z61FHBKZAZYXQ9q6CZoXTcUzsHQ81DqcKyovkFgccEVSnfclxZmsZ42A2fKDwTUcs8rEBUB9TWlMka26hshxxk9M1VES7P+WeR1weTTUl2HyvuV1mwfnjfHfbTvMkVcogYnqG4xT1hAfIcD2NPMSJKoIBGO1HMCi+4xJp2DA2w3Y9ajMsuAfs+M+9W1Cls7sAUohJz6VN0Plfcp+bcAFfIwfXNMN3csSPKBx3LVprGFIJIJPFM8lVyVYAH2zRdD5X3Kf2i4J5iGf96mNNc7dwt1z/ALwrQCADIYEfSlbaBgMAT/CRTuhNGUby7Ix5A/BhWloElxJfyeam1PLOOe+RUTDa3GPwFaGlbftRIHPlnJ/EVpB+8jKa91mDfZ+33PT/AFrfzNVzvQbhj8KS/lxqd2PSZ/8A0I1B5uTVNamaZehkd1YjP4mpjI7YA4x71QWUY4NSJISeTSaLTL6yScD+tWo5pEAyx596zFYACpTO394fSocS1I1PtD8DOR6U/wA515CsT6+lZiXDDG4il+1uSwAyR39anlK5j0jQmD6dG5PJXBqLVkJBHY1R8IXvn2TxMctG/T2Na2oRloc+leLWjaTizNodbKkFlapI6qZCFAPfg1Vm/wBGvFnGcg4IrYs4o7ixiWRQdoypI+6cdR71kajY7BtaWRgAOrYPB65q1JcupMkmjprFlkRSf4uRiofEHh+LWLPH3Z05ik9G9D7VkaHdSLEInfJTuT1Wuvtn8xMHuKyUovZWZg0eY2plt5Gt50Mc8R2sp9q6fTLvOFJwRVrxRofnp/aFsoNzEMsB/wAtE7j6iubtbjJDxn35rnqJwlcSO7jcSJnvUN1bbsyxrhxyyjv71R068DoATyK10cOoYHkVo0qkSjMWfoCfxqdZQRhu9MvrYENJGvPVl/qKzRckDDH8a5nUdN8sikarODBJbzxLPauMNGec1wuu+G/sKNeWJklsT14y0Psw9PeulS+IO1iMVOGwyyo2CB9cg9iO4rooYpw1jsaRk4s8u2ty3mgDdxjmgS/KFZjx3rqvEHhVrmNrzQkAkGWls/X1KH+lcTFNdgujKQVODuXkHvkGvZo1I1Y80Wbqaexe4aQkPwwxinicRJ5alWI4qn5rq0XyAOB1I4pDM4JDKqnsRW1h3Lckp2EgLz2PNQjY3zNgFevvUYmkVMgqT71X+2XDMw2Lz3IppA9DRk2NggRY+nNGwYUkIayxd3EbfOin6Cp0vpyOVHPINJxYKSNJocrglAg7AUpSRGDKQUPtWeuozspwFGeOKd9tnUCNvu+ppcjHdGkY1KjcyhvpURBT7m1sMMioRfMcfd6Y4oinIBZjnPvSs0VuSFQxY524OfbFIyhm6jB6ZFDuPKXHHPrUMk+CPn5FNITEkhAb5c/lV3TUCXLYz9w9/cVntcDdgkZPer2lkG6bGM+X/UVrT+JGVT4GcdqR/wCJtef9d3/9CNQAn1qXUz/xN73n/lu//oRqsCM8GtzlLIfipVbFVVbBqVMsCQOPepZSZaDAYJp4fnIqsrEYBzUgcDuallplkSkcUhmIPGKhL8daYW7ZpWHc6bwrqH2fWFjYgJMNp+o6V6HOBJbn6V4zBO8UiyLkFCGBHsa9a0y8XUNMimBH7xMkehrzMdT5Zc66lLVGnpMmbUAHkHFO1CHcmcVS0yTyrqSLoM5FbEqhozn8K4k7xE0cuhNrdqx+6Tg11+nT7kA3Z9zXL38PJ71f0K6LRGNj88Z4z3FYLSZlNdTslAdMVwXiLTDpOoi4iX/Rbh+g/hfqR7A9RXcW8oIFJqenw6pYS2so+WQYzjoeoNdU4KcTOxwVtcNEysDx3xXQQ3v7tWQbiTz7Vxx8+wu5bK6GHjOOe/vV2C7aJgR0rhTlTdho7MOJV3A1k6lZEBpYxwOXQfzFLZ3gcBs89xWmJEkH4VbUaiHscY8xVuufepbe/MbgE/Ka2dT0VbhDNbALNjJjHR/p6GuRmLQyMjqVZTyp6isvZ2ZaZ1UVwCQ6NgjoQeaqaxo1jraF5NtrfAYFyo+Vj6OPf1rEgvWRuGrUh1ASJtbrVQqVKUuaLLS7HB6jpNzpN2YL2NhJ1BzkMPUH0qtuB+7yPWvSLgQXdt9luohcWx/gP3k91I6Vyup+G5LZHuNOdru2HJXH7yP/AHlHUe4r2MPjoVPdlozVMwj05P501ULcgggHoafjH3iQMdzmmbE3Bg+ea7iiQRlm3CPPsRQzOhEZIAHakIVmYeYAMdaVUBwd6k9KB2EYZHDofY0o8zaB8lCxMSRhSRzQkUm04TJHX2ouh2HBHJAwgpyKAhOUPtTAZUO4KfwqNDgszKeTzSGTuyeWAu3NRMMEbmHPSk3rjgME7U3BwhZ+AxOMU0SyTHy56kdeKuaK269kx02HnHuKz5mwDyAG/iHar+h83TFcbWjJwPqK0h8SMqnws4zVWxrN7/18Sf8AoRqujHPFaupWkbardtgZMzn/AMeNRJaIp+7XQ2jmSZAiM464q3GCsYU5JzTggUcClG3oazuWkBXBz3oB4yRTiUIG3NKAMY5/OpKsR7t3T1pw5pxIAwKFUHPzUh2AYx0xXZeCb8BZbNm+6d6A9/WuOYFcAnNXNJvDp+pw3APAbB9wawxFPnptLfcpbnpcx+z3SyKeAea3oJlljHXAHT1rnJHEyKVIIPf1q5p9yVbaTyOMV4EJ62BdizdwBgSBishJWsrvzF4x19xW/MFZN2c5rJu4CcFQCKucL6olo6bTb6O5hWSM/Ia2o5AwxXBaNcPaT+Q2BC/K+zV1dtc9ATWkJ9DFqzM3xfoBv7UXtsubmBTkD+Ne4+orh7W6VhsfIPbNeuI4dcZ57GvPvGHhtrF21OyT9yTmaNf4D/eH+z60qlNSAoRXbxOOf1rcstRBAG7B9+lcbDeK64ZufWrkU5Q5BrlcJRehSPQYLhJV96o6tpMGoJliI5QOJAOfYEdxWDaaqVxubBrah1QOoy2ar2l9GHKcdfWF1pc2J4/kP3ZB91vx/pUcc57N/Su9IiuY2UhWjfhlYcGuY1Lw55Ehks5AoP8Ayydv5N3+lVpJFRdipHdHAzzVyK4BkV1cxyD+IVjnzIJPLmjZHH8LDFSrJxwazlCxqmT6rpVrqSmR0W2ugM+cinY/+8B/MfjXJXGnXFkQJowQ/KyRnKN9D/SupW7eIHcNw/umqYR5vPniVUV+JIG5SQe4Pf3FejhK8oq0noO9tTnjDuYHGQew4qcRLGwDNx1HtWj/AGebkvJZRSCSMbntSSTgdWU9WX9fY9aqpH5hxhQP9k5r0OdM1i09iowG9iPzpwd1YrvABHSp3gOTgcE8bh1oa1dJUYdGHAqrodiojuGYHGO+B1pGkKjDDv26VZdG3ZAOexpBFKqZCgvTuhWIfMyp+U9fzpDlgPSpY3SV5Y1Ks6dVHapTETHgtx6UXsFrmfJBz8jc9cCtLQlK3TjPHl9PTkVXliIKBUO0jg+9X9Kt2inLE5yhz9citKbXMjKovdZzt8MahdHBz5z9Pqar7j3yPwqxfE/2lc9f9c/8zULNnK457Vo9zFbDhz0yfwpjKSc+WacmcH5RUnYAqOD2NSVYh27cDBp4XAzipD8+CRgdqccBQOlK5ViIx9DgUoSpNgOABknnJoK7c/MBxSuOxC6c4PAqMICM989KsNkgZOaa2VbjFO4rHaeHb0XWnIjNl4vkPPPtWs7mKQSJ+NcNoN4bTUgp4jm4bnoe1d6BviGevevnsZS9lW02eoPuadnOs8QGcnFTSwrt6DPesGCRrWfbn5CcityKbemD1ohNNBJdjNuov4V45zn3FaOl6j5gEUhxIvr3qOeLOeKzp4WVt6Eq68g1nO97ozaudvbXOcZNX22TRFX2lSCpB6MD2rjdO1LzgA52yDr2zXQ2t2CODWkJ3RFjzzxf4Wk0aVr+yUmxY5df+eJ/D+GsK2vgwCuea9qcxzxmOQKQRgqehzXlXi3wlLpErX2nKWtDy0Q6x+4/2a3XLP3WBXSX0PFXIbgryDXMW2oYABPFakFyG6MKwq0GikzpINUaPq2aux6sj8OR+NcykgbjdUoBPesEnErRm9N5N58oVGX/AGwCoqm+iDBeKQL6BTkGqGZAMBiKmju54VADk1ftLrUdhsumXaj/AFRkHqpz+lVgWt3CsjIR2KkVprq8+fm5HvVmLU0mOJUVh7jNF4j1MV7hUniuInMc0bBkZTgqen+fatnXdEt9Q0ka/YR7H25u44xgIT1cAdvarf8AZ2l38JZoED9CY/lI/KrGig6NeNErfadPmG2VHYlkBGM46MvuOa6aM3GyvoEZWdzz/wA8I+3BztyrDkA96mEkc7KZiQuOw/zimaxZLpmtX1kuXSCUqpz1XqP0IqsJWxkABR1zXpWvsdVy8IbePYqKGXoozVry40jz5ZyOOKy1mLMskQ3tG3QH168Uv2jzSVErJtOeO59KXKwuR3mlxx3v2mBishHI/vD0oRZCMNGF4BHPSrBvJHjWUFScHcO5+lRQtI5bD+xGOKrW2ohDIAn3DgN3NT6c26RsJtAFQvGxjJlzgf3e/vU1nCI75yHyNmAM9sitKVudGdX4Gc1ejOoXPBz5r/zNQbMMGIzVi+DDULjBx+9f+ZqFQSB+tdD3MFsA9lp4JHel2krk4zSchh6CpKE6H1/ClZsZwaeAcDmmDDEj+lIYhbLE5xTWOR0NPUBiT17Ur4Dbc9BQMi3EHHX0ppJPUjNOwBnnrSAc96QDfmVg27kEH8q9D0a9F5p8Uuckrg/WvP8Ayycn1rd8LXpjnktGPB+ZPr6Vw4+lz0+ZboR2E8QkjPYjp7Gn2V4fuScMvXNPABGM1RvInicTJ1HX6V4cHqJO2jOgRw4xnNQyx5JxVGwvhIgycMO1aIcPXSncGjNmhIIZCQw7irtjqRUiOX5XH5GnyRAiqcsANZuLWqJaOhivxxyfwNTSXKzIVbHNcmLmS2GCSy1YivtwHzc+lP2mhNjJ8Q+Do53e703EUp5aMfdb6ehrinkuLGYxTo0cuehGK9QNzuOc4J6+9Z+pafa6lGVnQFuzVvSxDWk9UOxxVvfsMFjmtWDUQQMsDVa68K3MDE2j+Yg/hNUjaXkHE1rKPcKTW8oU56oNUdEl9E33uKnWWNuhFctGGVsgMp75FWkumQZLZ+ornnh4/ZHc6BtuOCKqySlDlTWWdUK9hj2qE6pGx5JWphh5A2bUertC3LEMOhFPbW55pUIcRuOdxbA/WsGW7ijtjOAHI5xVK0vor+3vRMBGXixCSejbgPz612UMJz6bIhux02rXunajNMVuQdUUA3EY+YSDaPmQ9MjuPbPrWO6gqURzn1bABrOkit1gku4sQXcJDJIN2WI55/X8cVcuYkS5cLuMe7I+hGa9H2KgrI6Kc3azLAlZDsAAYHOV9KjxGsh+TB+vWquHVvmB3H2pZ3w4zjPqDRyM05kXd6Bkz91RwM4xTvtSbjjueKzfMEky7jnA45FSEhXz8vXu1LkDnRa+1s3IJ44+lWdNffdk4x+7P8xWY0xGBvUD0FW9GcNqDgNuHlnuPUVpThaSM6sk4sxL57galclIEwJX5Y9eTUQe9dTiBAK0L1A2oT+nmN/OgJtH3s/hVykZRgZzi9KDEIH0NNVL4HJjB+pzWoWPYdKMknnjvU8xXIZxW+c4KIBj+8BSAXoyFUe+GFaDSbQMDNQNK5yTx6Yo5mPkRT232fun/voUnl3xJ+Vf++hV7ccZyCfahZCByaOYXKjNaC+P8H5MKVY70dUHHcnNaPDDPP50FlHGKOYfIjPf7Z08tSPan28t1a3Mc6JyjAnmrTEY9Kj5PAfA60n7ysxcp6Vp1yt1apIp4Zc1cmiEkJ+lcj4UvcI9oz52HK/Q12kR3xg4618zWpunVcRtGAY2gk3J1B5FaFte7sAnBpLqDa24DrVCWJ4z5iD6ipjLXUaOjSZWUAmlZQaw7a9yAG4I9a0Y7nI5NbKXQTQ+WAHOKpPagdAQfar4mVuhFKdpHWhwTJMpjNCPly31NRC5mYHdEy47jnNajxq3NRG3B5FLltoBTjuFdcgt+IpwuCM4apnt26ZGKheAquABmlZiD7XIOjCpY7t2GDsbPqBVCVZAvas+aSRDw1CTbBnTxrZXBK3emwuD3MY5+mKr3fhXw3druj8+zc/88myo+oOcVy51CaPgOfzqvda1qix/6PP8vdf4h75rsoxnzWvYl2NaTwUyHNnqMc6t0SRdpI+oyDWLf+Hn06ZZ7mLEIBZQjAh3HQEjoM457YNNsfENwEjF9cStHv2Ao+GJJ5z7DmmajZtAf7SsbqRiPnkRiHQqMDnOODnGOa9OnQqLW4kaGjWtudMe91GPzBKCu18guRngemT39CawZbC6mmeV7mMvISzYJxk8mulu53uJfKaALEg+VV5znqf5VWe2K42R9fvfShVJX946I09NTnW0u4Dhmugd3YA0n9k3MbZE+7gclSQfatyWOJZM5I/nTSiGYFXPXgY61fOx+ziY7aQ/JEpViaRtHkKjNy2M9lNbBXy8MCSOByQKWTZztIBx2GaOdh7OJjnRyCP9JOen3f8A69a3h3TzaahJIZS+YiMY9xTjnpljgZ6gVb0hla6dhnOw9T7itISfMjOcUoszrs/6ZPnP+sb+dRKOc9QKde5+2XGMkmVv51Eu4/dAA75oe41sO8zHXABPY0jnvu5/2aQbA5LYJ7c0m7kj1pWHcYZGxjHT2pDnaFI5NLtO7leKey71BB49KBETITxupwTHftSkEE7hgdOKcducYPTrSGhgUZ5yfxpsuM9OKeSoHAFMiBaQgrwf0oDyGNgKDt5pAV7p+NTsibtxBPOMVGqjBOM49+lAD9NvDZX0UwPGcH3Br06yuFkgDBgVIyDXk7gbhgZHbNdn4X1HzbU20hG+L5SD3WvMzGjdKovmC7HXOizRnHNZ7xFXIIq5b5VeH4qSbyivJGfWvJ5ebWI7GLPabhuThqqrcPE21u3UVqSOqnGcj1qjdRLKCcgNTi2naQPTcWO+TI5q6twCBhq5R5BBceTLlWP3T2b/AArUglZVBPOPwrqlHlSaEknsbJl+brTfPIOM1QE+ec0GYZ60lJMOU0DOe9RPPn0qm02ajefPFVZMXKTSybgelZlweTU0s4CkVm3E5PQ0RhqDRWuMde9MhdeQcfjTJ5MDk81nytIzYXODXbCF1qZtakkDpdNPaTyi3Vn3RuVyucFT9OD/ACrrb3w666Ohmvo2IkVJBG2Q+MHIPUYwO341zFhp/mkTXDeXApALYySfQepreea3MYCwnaD/ABHv6/pXWq1lZGlOnfVgZGkjY7g7BiTgdzSRvO5JKxAdyetIGT5hv2gjt0+lRABAozgnuTWZ0DbmR9+MAjuQKjDoHX5TkcruNLLhw+DknGPQVXbMLxbzyxOFHetEtCWWJnQDBC4z/DyagLRtESHc7lPTpmhpvLkTPAxxinL5SLkkKpO44HUmmtA3KmWHQMJBjaf51o6KxN/KWYklCf1FZ1x/r9qEgNznuav6FEY72QnPMZ7+4rWHxIyqfCyleN/p83I/1jfzqFGYLySRU17DvvLjc5AEjEY+tQqP3e0Dmm9xLYf5e5dxHBPFSNCA+VA59qReIwvDNjOT0pYpHUfPmp1K0HbA2Mcevaqrny3IAA+vpUpnHQsKjaJTljg9xRYTY9SGXOODQCOuBTcS7Qudo9qgkk2rjg46+9FguTqgZ88Y96jRwsjNg46U6GUMcgDgd6cWB4+VQeaLBcY7ZJO4+tRMVyMEKfUVOwGOSCfaonRydy8AcUITIG+8WNT2N61hfR3CE4XhgT1B61XkDO4TBz607yQc5HNKUVKLUuokemWN4s0IdGDKwypzVGe5kad42Zhn7uOTXPeH9Ra0m+zyf6kn5T/dNdlGYpGVyqkkcGvAqU3h5uL2Nosp2EV0PMFwoMfY1Hdr8xKMVIrVkIRCM8VkXEnz81i5c8rmdRmRfbJo2WYhWHIc8YI71Ri8QCTy4bpwHT5FnReHHbPv70zxWzC0jC9Gcg4+lZui2sbxyyPA1ycbRFnrkdTzxg7fzr2sPQjKldmcXaWh1aTSb3QqMqMmmtdAdm/CmLNEWMW/bIpIIOMYFPjKqHPmkj0BzWUsPG+x1WTIxeqW+8aa12O4I96fcRRNtPc+gxVR7dOTnA6c0lRTE4hLdjGBVGWV26HFX1trfaxcudoHK+tNkt4EHWXnocVpGlYlwMvYztySxq/bWJYCSUhV7DPJq3bxGBFcxMUwTuXr+IPP5Uj3CSsNsuOuRnFactxKC6lhm2BFVVIxgcfdFRkuVDkDaOny81HEpcEtI313U5rdSRmZyM/3z0qlFI0uQPI2Ruxt681FNcNLlMAg/c56VYnsoZNo3c5/vVGdPGSEwCp9atWE2yMDyhsZ13egpqgGZWON46EmmvHslPmRrheN1PRYjJ8oBxzyKYtSSSXjDIpA5GPaqjSfvQ0iHZ0AJAGamwRnKg+pFKHU/K43KRnGKAIiDuO+NctyCG4rT0jm5Y4x8hGPxFZzRocFH2jn5eoq9owIu29PLPO7PcVpT+JGdT4WZl/v+3T/ADkfvG4x2zUSh+ofjvxU98qPe3GG+cSN16dar+W6ccE/Wqe4lsIWZmCZI54JWpHhkxnLH1OKiO7jirHnKsXI3H0qWxpLqQDaDjLHnnjpTwoycEknpmkkaNk+UH8ulRFDuByGpgLwGIfOaZNGqtlVytSK6ZG4c9OlOLkp97Ax0NAgtRHkhlUAjgkUSxopHQ+4FTxqrxrilO/acBsDipvqUloV08pmwQv5UME4AAx24qyIVcElSKd9lU4xJj69qVx8pWKA/Mo5P90VJHBuXcwdccDirH2Z4zgOGp6wtnGD7heaTkNRIILM+Y7eawU/eGOvpW3ZXclsAjSb07HvVIIykcSceq8UrukakKDkDOAcVjWgqq5ZFqKRum8LjrxVK6uI0UsXGey96ymu4tpKs2T0ANRxzq7ncm4kd64o4GzvcThFiy+ffS9FVR3PIrTtLpdHs2W2AFzInlvJHyFGR09Og/KqSNuUlY8L2G6nGWVxhhlR2I6V1wi46J6CVOKIkuAL4EAqp5I6n860WmUEsrqc9RWbj5S0SbhyCBwBg1LHNsyWUd+AeKt2ZS0LbXG7B2BwD8oB70yYrl1LbNq8ZYGqDzjy8qeQcjigzA4X7oPXI4oUBNkwuAUcMRjqT6VDJK20qG3qo4IqBn2OQpJDDB56ikWcKzAq3IxWlrE3LcWoyw7kZcjGAcZppvIZYx5kYJx121FHLtjkBR9wOV+U+/8A9aple3fIkQgj1UgUWQXAGEqVjDKT0KtwPqKcPufe3buORVc7E3FcYJpFlQdOCfeiwXLTncMbUJXuKeH2YYPg/wB0jvUKnPyhhjHHFCyOjAbTkd6ViibO5M7gyn1PWkZI2OSg59DiolkIAAQjbxikaZ85x07YpWC4roucjcOaY6nOQxP1qI3B3EFQD9KPPGOQ1VZiuDITjK52981d0UYvH6/6s9fqKpiVCvpk81e0rP8AaMgVg0Xlnnbg5yK0p/EjOq/dZQvbe6e8m2W85UyMc+WSOtQ/YbwMX8qbd6CM80UVq4oxUmC2d/8A88Zgcf3TinG3uxjNrM3/AAA0UUlFFc7HfZ7g5JsZR2wENRPaT/wWFwCP9g0UUcqFzsFs7jIP2W4U54xGaWWzu5HyLefr3iNFFPlQ+dk0NndqmTDJn02Gpfst1g5hfp02Giio5EPnYq29znBikHHeMmpVtrgYzEx99hooocECmyZYZdmWt2PPQqc06JG3Em1kHH9wiiio9kjRVGO2uBn7NJ15Az+dLIpaPG2cEDj5Scn34oooVJB7RlXy7rYGaFnbGP8AV/8A1qb9nlYki2K5H/PMiiin7NC9o7kkVpL5YzHIpHHANOaGdcFInAPB4NFFT7ND9oxvl3Sv/q5Mc/wmohFchiTbynPH3TRRTVNE+0Yj20q4xbynPop4pklvc5BNtIyk4A2niiirUEJ1GV3troNk2kxweyGpFtZxJzay465CGiinyIXtGOMV2XObWfH0NM+zXhwBBcDPsaKKORC52Nktr4rt8mb/AL4NN+xXY6wTH/tmTRRTUELnZKttcqOIJR/2yahoLrbxbzn0+RqKKXIiudieTeE/8e8/PU7Wp/2e56+RP/3waKKORBzsha0uu0E+cZz5ZpxtrtsHyZ+O3lmiijkQc7D7NdkZ+zyE/wDXM1o6RFcJds0sBjUxnBKkc5FFFOMUmTObcT//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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กล้วยจะเกิดจุดสีน้ำตาลมากขึ้นเมื่อเก็บไว้ที่อุณหภูมิห้องเมื่อเทียบกับตู้เย็นหรือไม่
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กล้วยจะเกิดจุดสีน้ำตาลมากขึ้นไหมถ้าเก็บไว้ในถุงที่มีรูเทียบกับถุงที่ไม่มีรู
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ลองคิดถึงแรงแม่เหล็กระหว่างแม่เหล็กในแต่ละคู่ ข้อความใดต่อไปนี้เป็นจริง?
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A
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รูปภาพด้านล่างแสดงคู่แม่เหล็กสองคู่ แม่เหล็กในแต่ละคู่ไม่ส่งผลกระทบต่อกัน แม่เหล็กทั้งหมดที่แสดงทำจากวัสดุเดียวกัน แต่บางอันมีขนาดและรูปร่างที่แตกต่างกัน
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closed choice
|
grade6
|
natural science
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physics
|
Velocity, acceleration, and forces
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Compare magnitudes of magnetic forces
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Magnets can pull or push on each other without touching. When magnets attract, they pull together. When magnets repel, they push apart. These pulls and pushes between magnets are called magnetic forces.
The strength of a force is called its magnitude. The greater the magnitude of the magnetic force between two magnets, the more strongly the magnets attract or repel each other.
You can change the magnitude of a magnetic force between two magnets by using magnets of different sizes. The magnitude of the magnetic force is smaller when the magnets are smaller.
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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.
Magnet sizes affect the magnitude of the magnetic force. Imagine magnets that are the same shape and made of the same material. The smaller the magnets, the smaller the magnitude of the magnetic force between them.
Magnet A is the same size in both pairs. But Magnet B is smaller in Pair 1 than in Pair 2. So, the magnitude of the magnetic force is smaller in Pair 1 than in Pair 2.
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test
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ขนาดของแรงแม่เหล็กมีค่าน้อยกว่าในคู่ที่ 1
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ขนาดของแรงแม่เหล็กเท่ากันทั้งสองคู่
|
แรงแม่เหล็กมีขนาดเล็กกว่าในคู่ที่ 2
| 300
| null | null | 290
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