Number, NAPX-I4-CA02
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
Variant 0
DifficultyLevel
465
Question
Which of the following is equal to 48?
Worked Solution
|
|
| 24+25 |
= (2×2×2×2)+(2×2×2×2×2) |
|
= 16 + 32 |
|
= 48 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to 48? |
| workedSolution |
>| | |
| ----------- :| -------------------------------------- |
| $2^4 + 2^5$| \= ($2 \times 2\times 2\times 2) + (2 \times 2\times 2\times 2\times 2)$|
| | = 16 + 32|
| | = 48 |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
466
Question
Which of the following is equal to 108?
Worked Solution
|
|
| 33+34 |
= (3×3×3)+(3×3×3×3) |
|
= 27 + 81 |
|
= 108 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to 108? |
| workedSolution |
>| | |
| ----------- :| -------------------------------------- |
| $3^3 + 3^4$| \= ($3 \times 3\times 3) + (3 \times 3\times 3\times 3)$|
| | = 27 + 81|
| | = 108 |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
465
Question
Which of the following is equal to 80?
Worked Solution
|
|
| 43+42 |
= (4×4×4)+(4×4) |
|
= 64 + 16 |
|
= 80 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to 80? |
| workedSolution |
>| | |
| ----------- :| -------------------------------------- |
| $4^3 + 4^2$| \= ($4 \times 4\times 4) + (4 \times 4)$|
| | = 64 + 16|
| | = 80 |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
464
Question
Which of the following is equal to 500?
Worked Solution
|
|
| 54 − 53 |
= (5×5×5×5) − (5×5×5) |
|
= 625 − 125 |
|
= 500 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to 500? |
| workedSolution |
>| | |
| ----------- :| -------------------------------------- |
| $5^4 \ -\ 5^3$| \= ($5 \times 5\times 5\times 5) \ - \ (5 \times 5\times 5)$|
| | = $625 \ - \ 125$|
| | = 500 |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | 54 − 53 |
| x | 52+53×5 |
| x | 53 − 252 |
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
Variant 4
DifficultyLevel
471
Question
Which of the following is equal to 45?
Worked Solution
|
|
| 23 + 43 − 33 |
= (2×2×2) + (4×4×4) − (3×3×3) |
|
= 8 + 64 − 27 |
|
= 45 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is equal to 45? |
| workedSolution |
>| | |
| ----------- :| -------------------------------------- |
| $2^3 \ + \ 4^3\ -\ 3^3$| \= ($2 \times 2\times 2$) + ($4 \times 4\times 4) \ - \ (3 \times 3\times 3$)|
| | = $8 \ + \ 64 \ - \ 27$|
| | = 45 |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 23×33 − 43 |
| x | 23×43 − 33 |
| x | 33 + 23 − 43 |
| ✓ | 23 + 43 − 33 |