Number, NAPX-H4-NC14
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
Variant 0
DifficultyLevel
556
Question
Ben and Megs were playing a game where they both started with zero points.
Ben's final score was 550 points and Meg's final score was −70.
How many more points did Ben have than Megs?
Worked Solution
|
|
| Difference |
= 550 − (−70) |
|
= 550 + 70 |
|
= 620 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ben and Megs were playing a game where they both started with zero points.
Ben's final score was 550 points and Meg's final score was $-70$.
How many more points did Ben have than Megs? |
| workedSolution |
|||
|-|-|
|Difference| = 550 $-\ (-70)$|
||= 550 + 70|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
551
Question
The temperature in a town was −8°C in the morning and rose to 23°C by the afternoon.
What was the temperature difference?
Worked Solution
|
|
| Difference |
= 23 − (−8) |
|
= 23 + 8 |
|
= 31 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The temperature in a town was $-8$°C in the morning and rose to 23°C by the afternoon.
What was the temperature difference? |
| workedSolution |
|||
|-|-|
| Difference | = 23 $-\ (-8)$ |
|| = 23 + 8 |
|| = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
552
Question
A submarine is at a depth of −45 metres and a bird is flying at a height of 78 metres.
What is the difference in their heights?
Worked Solution
|
|
| Difference |
= 78 − (−45) |
|
= 78 + 45 |
|
= 123 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A submarine is at a depth of $-45$ metres and a bird is flying at a height of 78 metres.
What is the difference in their heights? |
| workedSolution |
|||
|-|-|
| Difference | = 78 $-\ (-45)$ |
|| = 78 + 45 |
|| = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
552
Question
In a quiz, one team scored 85 points and another team scored −35 points.
What is the difference between their scores?
Worked Solution
|
|
| Difference |
= 85 − (−35) |
|
= 85 + 35 |
|
= 120 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | In a quiz, one team scored 85 points and another team scored $-35$ points.
What is the difference between their scores? |
| workedSolution |
|||
|-|-|
| Difference | = 85 $-\ (-35)$ |
|| = 85 + 35 |
|| = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
554
Question
A business account has a balance of −$245 and a savings account has a balance of $380.
What is the difference between the two balances?
Worked Solution
|
|
| Difference |
= 380 − (−245) |
|
= 380 + 245 |
|
= $625 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A business account has a balance of $-\$245$ and a savings account has a balance of $380.
What is the difference between the two balances? |
| workedSolution |
|||
|-|-|
| Difference | = 380 $-\ (-245)$ |
|| = 380 + 245 |
|| = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
555
Question
A mountain peak is at 480 metres above sea level and a valley is at −65 metres below sea level.
What is the difference in height between the mountain peak and the valley?
Worked Solution
|
|
| Difference |
= 480 − (−65) |
|
= 480 + 65 |
|
= 545 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A mountain peak is at 480 metres above sea level and a valley is at $-65$ metres below sea level.
What is the difference in height between the mountain peak and the valley? |
| workedSolution |
|||
|-|-|
| Difference | = 480 $-\ (-65)$ |
|| = 480 + 65 |
|| = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers