Algebra, NAPX-F4-NC12
Question
A square has a side length S.
Which expression cannot be used for the perimeter?
Worked Solution
Perimeter = 4×S
{{{correctAnswer}}} =S×S×S×S ≠ 4×S
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
Variant 0
DifficultyLevel
554
Question
A square has a side length S.
Which expression cannot be used for the perimeter?
Worked Solution
Perimeter = 4×S
S4 =S×S×S×S ≠ 4×S
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | |
| x | 2×(S+S) |
| x | |
| x | |