50085
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
Variant 0
DifficultyLevel
676
Question
Which of these percentages is closest in value to 95?
Worked Solution
|
|
| 95 |
= 55.55…% |
|
≈ 56% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{5}{9}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{5}{9}$ | = 55.55…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
677
Question
Which of these percentages is closest in value to 74?
Worked Solution
|
|
| 74 |
= 57.14…% |
|
≈ 57% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{4}{7}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{4}{7}$ | = 57.14…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
675
Question
Which of these percentages is closest in value to 98?
Worked Solution
|
|
| 98 |
= 88.88…% |
|
≈ 89% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{8}{9}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{8}{9}$ | = 88.88…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
674
Question
Which of these percentages is closest in value to 116?
Worked Solution
|
|
| 116 |
= 54.54…% |
|
≈ 55% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{6}{11}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{6}{11}$ | = 54.54…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
673
Question
Which of these percentages is closest in value to 97?
Worked Solution
|
|
| 97 |
= 77.77…% |
|
≈ 78% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{7}{9}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{7}{9}$ | = 77.77…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
672
Question
Which of these percentages is closest in value to 76?
Worked Solution
|
|
| 76 |
= 85.71…% |
|
≈ 86% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these percentages is closest in value to $\dfrac{6}{7}$? |
| workedSolution |
> > | | |
> > | ------------------ | ----------|
> > | $\dfrac{6}{7}$ | = 85.71…% |
> > | | $\approx$ {{correctAnswer}} |
|
| correctAnswer | |
Answers