Number, NAPX-H4-NC21
Question
Simplify: 4×32×43×233×22×44
Worked Solution
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| 4×32×43×233×22×44 |
= 2×32×4422×33×44 |
|
= 2×3 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
683
Question
Simplify: 4×32×43×233×22×44
Worked Solution
|
|
| 4×32×43×233×22×44 |
= 2×32×4422×33×44 |
|
= 2×3 |
|
= 6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers