Number, NAPX-H4-CA10
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
Variant 0
DifficultyLevel
535
Question
83 is equal to which of the following?
Worked Solution
|
|
| 83 |
= 8 × 8 × 8 |
|
= 8×4×2×4×2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $8^3$ is equal to which of the following?
|
| workedSolution |
| | |
| --------------------- | -------------- |
| $8^3$ | \= 8 × 8 × 8 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | $8 \times 4 \times 2 \times 4 \times 2$ |
Answers
| Is Correct? | Answer |
| x | |
| x | 42×2×2 |
| ✓ | 8×4×2×4×2 |
| x | 3×8×8×8 |
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
Variant 1
DifficultyLevel
535
Question
153 is equal to which of the following?
Worked Solution
|
|
| 153 |
= 15 × 15 × 15 |
|
= 15×5×5×3×3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $15^3$ is equal to which of the following? |
| workedSolution |
| | |
| --------------------- | -------------- |
| $15^3$ | \= 15 × 15 × 15 |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | $15 \times 5 \times 5 \times 3 \times 3$ |
Answers
| Is Correct? | Answer |
| x | 152×3×3 |
| ✓ | 15×5×5×3×3 |
| x | 15×15×15×3 |
| x | |
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
Variant 2
DifficultyLevel
534
Question
214 is equal to which of the following?
Worked Solution
|
|
| 214 |
= 21 × 21 × 21 × 21 |
|
= 21×21×7×3×3×7 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $21^4$ is equal to which of the following? |
| workedSolution |
| | |
| --------------------- | -------------- |
| $21^4$ | \= 21 × 21 × 21 × 21|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | $21 \times 21 \times 7 \times 3\times 3\times 7$ |
Answers
| Is Correct? | Answer |
| x | 21×21×21×21×4 |
| x | 21×21×7×3×3 |
| x | 212×7×3 |
| ✓ | 21×21×7×3×3×7 |
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
Variant 3
DifficultyLevel
543
Question
Which of the following is equal to 122?
Worked Solution
|
|
| 122 |
= 12 × 12 |
|
= 4 × 3 × 4 × 3 |
|
= 42 × 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to $12^2$? |
| workedSolution |
| | |
| --------------------- | -------------- |
| $12^2$ | \= 12 × 12|
||= 4 × 3 × 4 × 3|
||= {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
558
Question
Which of the following is NOT equal to 43?
Worked Solution
|
| 42 × 41 = 64 ✓ |
| 2 × 2 × 2 × 2 × 2 × 2 = 64 ✓ |
| 8 × 3 × 2= 48 x |
| 44÷(2×2) = 64 ✓ |
∴ 8 × 3 × 2 is NOT equal to 43.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is NOT equal to $4^3$? |
| workedSolution |
| | |
| --------------------- | -------------- |
| $4^3$ | \= 4 × 4 × 4|
| | \= 64 |
sm_nogap Check each option:
>| |
| -------------------- |
| $4^2$ × $4^1$ = 64 $\checkmark$ |
| 2 × 2 × 2 × 2 × 2 × 2 = 64 $\checkmark$|
| 8 × 3 × 2= 48 x |
| $4^4 \div (2 × 2)$ = 64 $\checkmark$ |
$\therefore$ {{correctAnswer}} is NOT equal to $4^3$.
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| ✓ | |
| x | 44÷(2×2) |
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
Variant 5
DifficultyLevel
552
Question
Which of the following is NOT equal to 28?
Worked Solution
|
|
| 28 |
= 2 × 2 × 2 × 2 × 2 × 2 × 2 × 2 |
|
= 256 |
|
| 162 = 256 ✓ |
| 2 × 2 × 4 × 4 × 4 × 4 = 1024 x |
| 22 × 22 × 22 × 22= 256 ✓ |
| 210÷(2×2) = 64 ✓ |
∴ 2 × 2 × 4 × 4 × 4 × 4 is NOT equal to 28.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is NOT equal to $2^8$? |
| workedSolution |
| | |
| --------------------- | -------------- |
| $2^8$ | \= 2 × 2 × 2 × 2 × 2 × 2 × 2 × 2|
| | \= 256 |
sm_nogap Check each option:
>| |
| -------------------- |
| $16^2$ = 256 $\checkmark$ |
| 2 × 2 × 4 × 4 × 4 × 4 = 1024 x|
| $2^2$ × $2^2$ × $2^2$ × $2^2$= 256 $\checkmark$ |
| $2^10 \div (2 × 2)$ = 64 $\checkmark$ |
$\therefore$ {{correctAnswer}} is NOT equal to $2^8$.
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | |
| x | 22 × 22 × 22 × 22 |
| x | 210÷(2×2) |