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
Variant 0
DifficultyLevel
524
Question
Which of the following changes is the smallest?
Worked Solution
|
|
| −8°C to −4°C |
= 4° change |
| −5°C to −2°C |
= 3° change |
| −2°C to 3°C |
= 5° change |
| 3°C to 7°C |
= 4° change |
∴ −5°C to −2°C is the smallest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the smallest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
| −8$\degree$C to −4$\degree$C | = 4$\degree$ change |
|−5$\degree$C to −2$\degree$C| = 3$\degree$ change |
| −2$\degree$C to 3$\degree$C| = 5$\degree$ change |
| 3$\degree$C to 7$\degree$C| = 4$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the smallest change
|
| correctAnswer | −5$\degree$C to −2$\degree$C |
Answers
| Is Correct? | Answer |
| x | −8°C to −4°C |
| ✓ | −5°C to −2°C |
| x | −2°C to 3°C |
| x | 3°C to 7°C |
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
Variant 1
DifficultyLevel
524
Question
Which of the following changes is the largest?
Worked Solution
|
|
| −8°C to −4°C |
= 4° change |
| −5°C to −2°C |
= 3° change |
| −2°C to 3°C |
= 5° change |
| 3°C to 7°C |
= 4° change |
∴ −2°C to 3°C is the largest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the largest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
| −8$\degree$C to −4$\degree$C | = 4$\degree$ change |
|−5$\degree$C to −2$\degree$C| = 3$\degree$ change |
| −2$\degree$C to 3$\degree$C| = 5$\degree$ change |
| 3$\degree$C to 7$\degree$C| = 4$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the largest change |
| correctAnswer | −2$\degree$C to 3$\degree$C |
Answers
| Is Correct? | Answer |
| x | −8°C to −4°C |
| x | −5°C to −2°C |
| ✓ | −2°C to 3°C |
| x | 3°C to 7°C |
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
Variant 2
DifficultyLevel
523
Question
Which of the following changes is the smallest?
Worked Solution
|
|
| −1°C to −4°C |
= 3° change |
| −3°C to 1°C |
= 4° change |
| −10°C to −8°C |
= 2° change |
| 1°C to 4°C |
= 3° change |
∴ −10°C to −8°C is the smallest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the smallest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
| −1$\degree$C to −4$\degree$C | = 3$\degree$ change |
|−3$\degree$C to 1$\degree$C| = 4$\degree$ change |
| −10$\degree$C to −8$\degree$C| = 2$\degree$ change |
| 1$\degree$C to 4$\degree$C| = 3$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the smallest change
|
| correctAnswer | −10$\degree$C to −8$\degree$C |
Answers
| Is Correct? | Answer |
| x | −1°C to −4°C |
| x | −3°C to 1°C |
| ✓ | −10°C to −8°C |
| x | 1°C to 4°C |
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
Variant 3
DifficultyLevel
522
Question
Which of the following changes is the largest?
Worked Solution
|
|
| −1°C to −4°C |
= 3° change |
| −3°C to 1°C |
= 4° change |
| −10°C to −8°C |
= 2° change |
| 1°C to 4°C |
= 3° change |
∴ −3°C to 1°C is the largest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the largest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
| −1$\degree$C to −4$\degree$C | = 3$\degree$ change |
|−3$\degree$C to 1$\degree$C| = 4$\degree$ change |
| −10$\degree$C to −8$\degree$C| = 2$\degree$ change |
| 1$\degree$C to 4$\degree$C| = 3$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the largest change
|
| correctAnswer | −3$\degree$C to 1$\degree$C |
Answers
| Is Correct? | Answer |
| x | −1°C to −4°C |
| ✓ | −3°C to 1°C |
| x | −10°C to −8°C |
| x | 1°C to 4°C |
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
Variant 4
DifficultyLevel
521
Question
Which of the following changes is the smallest?
Worked Solution
|
|
| −7°C to −3°C |
= 4° change |
| −1°C to 4°C |
= 5° change |
| −3°C to 1°C |
= 4° change |
| −5°C to −2°C |
= 3° change |
∴ −5°C to −2°C is the smallest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the smallest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
| −7$\degree$C to −3$\degree$C | = 4$\degree$ change |
|−1$\degree$C to 4$\degree$C| = 5$\degree$ change |
| −3$\degree$C to 1$\degree$C| = 4$\degree$ change |
| −5$\degree$C to −2$\degree$C| = 3$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the smallest change
|
| correctAnswer | −5$\degree$C to −2$\degree$C |
Answers
| Is Correct? | Answer |
| x | −7°C to −3°C |
| x | −1°C to 4°C |
| x | −3°C to 1°C |
| ✓ | −5°C to −2°C |
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
Variant 5
DifficultyLevel
520
Question
Which of the following changes is the largest?
Worked Solution
|
|
| −1°C to 4°C |
= 5° change |
| −7°C to −3°C |
= 4° change |
| −3°C to 1°C |
= 4° change |
| −5°C to −2°C |
= 3° change |
∴ −1°C to 4°C is the largest change
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following changes is the largest? |
| workedSolution | sm_nogap Consider each option:
| | |
| --------------------: | -------------- |
|−1$\degree$C to 4$\degree$C| = 5$\degree$ change |
| −7$\degree$C to −3$\degree$C | = 4$\degree$ change |
| −3$\degree$C to 1$\degree$C| = 4$\degree$ change |
| −5$\degree$C to −2$\degree$C| = 3$\degree$ change |
$\therefore$ {{{correctAnswer}}} is the largest change
|
| correctAnswer | −1$\degree$C to 4$\degree$C |
Answers
| Is Correct? | Answer |
| ✓ | −1°C to 4°C |
| x | −7°C to −3°C |
| x | −3°C to 1°C |
| x | −5°C to −2°C |