Algebra, NAPX9-TLB-19 v3
Question
Which expression equals p4?
Worked Solution
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| {{{correctAnswer}}} |
= p×pp×p×p×p×p×p |
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= p × p × p × p |
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= p4 |
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
Variant 0
DifficultyLevel
547
Question
Which expression equals p4?
Worked Solution
|
|
| p×pp×p2×p3 |
= p×pp×p×p×p×p×p |
|
= p × p × p × p |
|
= p4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $\dfrac{\large p \times p^2 \times p^3}{\large p \times p}$ |
Answers
| Is Correct? | Answer |
| x | 2p × 2p |
| x | p2p3+p3 |
| x | p5p |
| ✓ | p×pp×p2×p3 |