30204
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
Variant 0
DifficultyLevel
524
Question
At sunrise the temperature is −4°C.
At midday the temperature is 13°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunrise?
Worked Solution
= 13 −(−4)
= 13 + 4
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At sunrise the temperature is $-4$°C.
At midday the temperature is 13°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunrise? |
| workedSolution | sm_nogap Degrees warmer
>>= 13 $- (-4)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
523
Question
At sunrise the temperature is −6°C.
At midday the temperature is 2°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunrise?
Worked Solution
= 2 −(−6)
= 2 + 6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At sunrise the temperature is $-6$°C.
At midday the temperature is 2°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunrise? |
| workedSolution | sm_nogap Degrees warmer
>>= 2 $- (-6)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
522
Question
At midday the temperature is 12°C.
At 9pm the temperature is −3°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at 9 pm?
Worked Solution
= 12 −(−3)
= 12 + 3
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At midday the temperature is $12$°C.
At 9pm the temperature is −3°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at 9 pm? |
| workedSolution | sm_nogap Degrees warmer
>>= 12 $- (-3)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
521
Question
At sunrise the temperature is −4°C.
At 11pm the temperature is −2°C.
Which one of these calculations can be used to work out how many degrees warmer it is at 11 pm than at sunrise?
Worked Solution
= −2 −(−4)
= −2 + 4
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At sunrise the temperature is $-4$°C.
At 11pm the temperature is $-2$°C.
Which one of these calculations can be used to work out how many degrees warmer it is at 11 pm than at sunrise? |
| workedSolution | sm_nogap Degrees warmer
>>= $-2$ $- (-4)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
520
Question
At sunrise the temperature is −8°C.
At sunset the temperature is −4°C.
Which one of these calculations can be used to work out how many degrees warmer it is at sunset than at sunrise?
Worked Solution
= −4 −(−8)
= −4 + 8
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At sunrise the temperature is $-8$°C.
At sunset the temperature is $-4$°C.
Which one of these calculations can be used to work out how many degrees warmer it is at sunset than at sunrise? |
| workedSolution | sm_nogap Degrees warmer
>>= $-4$ $- (-8)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
519
Question
At midday the temperature is 10°C.
At sunset the temperature is −6°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunset?
Worked Solution
= 10 −(−6)
= 10 + 6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At midday the temperature is $10$°C.
At sunset the temperature is $-6$°C.
Which one of these calculations can be used to work out how many degrees warmer it is at midday than at sunset? |
| workedSolution | sm_nogap Degrees warmer
>>= $10$ $- (-6)$
>>= {{{correctAnswer}}}
|
| correctAnswer | |
Answers