Number, NAPX-H4-CA06
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
Variant 0
DifficultyLevel
540
Question
What is the value of 7.1×1.880.3+16.28
Worked Solution
|
|
| 7.1×1.880.3+16.28 |
= 12.7896.58 |
|
= 7.557... |
|
= 7.6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{80.3 + 16.28}{7.1 \times 1.8}$
|
| workedSolution |
| | |
| --------------------- | -------------- |
|$\dfrac{80.3 + 16.28}{7.1 \times 1.8}$| = $\dfrac{96.58}{12.78}$ |
| | \= 7.557... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
539
Question
What is the value of 2.4×3.619.2+49.56
Worked Solution
|
|
|
2.4×3.619.2+49.56 |
|
= 7.958... |
|
= 8.0 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{19.2 + 49.56}{2.4 \times 3.6}$
|
| workedSolution |
| | |
| --------------------- | -------------- |
||$\dfrac{19.2 + 49.56}{2.4 \times 3.6}$ |
| | \= 7.958... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
537
Question
What is the value of 9.2×4.821.2+45.67
Worked Solution
|
|
| 9.2×4.921.2+45.67 |
= 45.0866.87 |
|
= 1.514... |
|
= 1.5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{21.2 + 45.67}{9.2 \times 4.8}$ |
| workedSolution |
| | |
| --------------------- | -------------- |
|$\dfrac{21.2 + 45.67}{9.2 \times 4.9}$| = $\dfrac{66.87}{45.08}$ |
| | \= 1.514... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
535
Question
What is the value of 2.6×3.1112.3 − 45.6
Worked Solution
|
|
| 2.6×3.1112.3 − 45.6 |
= 8.0666.7 |
|
= 8.275... |
|
= 8.3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{112.3 \ − \ 45.6}{2.6 \times 3.1}$
|
| workedSolution |
| | |
| --------------------- | -------------- |
|$\dfrac{112.3 \ − \ 45.6}{2.6 \times 3.1}$| = $\dfrac{66.7}{8.06}$ |
| | \= 8.275... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
534
Question
What is the value of 0.3×12.821.7 − 8.2
Worked Solution
|
|
| 0.3×12.821.7 − 8.2 |
= 3.8413.5 |
|
= 3.515... |
|
= 3.5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{21.7 \ − \ 8.2}{0.3 \times 12.8}$
|
| workedSolution |
| | |
| --------------------- | -------------- |
|$\dfrac{21.7 \ − \ 8.2}{0.3 \times 12.8}$| = $\dfrac{13.5}{3.84}$ |
| | \= 3.515... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
533
Question
What is the value of 0.8×4.997.4 − 28.3
Worked Solution
|
|
| 0.8×4.997.4 − 28.3 |
= 3.9269.1 |
|
= 17.627... |
|
= 17.6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What is the value of ` ` $\dfrac{97.4 \ − \ 28.3}{0.8 \times 4.9}$
|
| workedSolution |
| | |
| --------------------- | -------------- |
|$\dfrac{97.4 \ − \ 28.3}{0.8 \times 4.9}$| = $\dfrac{69.1}{3.92}$ |
| | \= 17.627... |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers