Algebra, NAPX-H4-CA19
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
Variant 0
DifficultyLevel
639
Question
Which of the following has the same value as a−2?
Worked Solution
a21
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $\ \large a$$^{−2}$?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | −a21 |
| x | −2×a |
| x | |
| ✓ | a21 |
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
Variant 1
DifficultyLevel
639
Question
Which of the following has the same value as 2a−1?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $2 \large a$$^{−1}$?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | −2a1 |
| x | −1×2a |
| ✓ | |
| x | |
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
Variant 2
DifficultyLevel
639
Question
Which of the following has the same value as b−3?
Worked Solution
b31
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $\ \large b$$^{−3}$? |
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | b31 |
| x | |
| x | −3×b |
| x | −b31 |
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
Variant 3
DifficultyLevel
642
Question
Which of the following has the same value as 5a−4?
Worked Solution
a45
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $\ 5\large a$$^{−4}$? |
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | −20a1 |
| ✓ | a45 |
| x | −20×a |
| x | 5a−41 |
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
Variant 4
DifficultyLevel
642
Question
Which of the following has the same value as −4a−2?
Worked Solution
−a24
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $-4\large a$$^{−2}$?
|
| workedSolution | |
| correctAnswer | $- \dfrac{4}{\large a^2}$ |
Answers
| Is Correct? | Answer |
| ✓ | −a24 |
| x | |
| x | |
| x | −4a21 |
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
Variant 5
DifficultyLevel
649
Question
Which of the following has the same value as 32a−2?
Worked Solution
3a22
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following has the same value as $\\$ $\dfrac{2}{3}\large a$$^{−2}$?
|
| workedSolution | |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | −3a24 |
| x | −34a |
| ✓ | 3a22 |
| x | −34a2 |