Algebra, NAPX-F4-NC18
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
Variant 0
DifficultyLevel
638
Question
What expression is equivalent to −(8 − p)?
Worked Solution
|
|
| −(8 − p) |
= − 8+p |
|
= p − 8 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What expression is equivalent to $−(8\ −\ \large p)$? |
| workedSolution |
>| | |
| -------------: | ---------- |
| $−(8\ −\ \large p)$| \= $−\ 8 + \large p$ |
| | \= $\large p\ -$ 8 |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
631
Question
Which of the following is always equal to − p + q?
Worked Solution
− p + q = q − p
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is always equal to $\ −\ \large p$ + $\large q$? |
| workedSolution | $\ −\ \large p$ + $\large q$ = $\large q$ $−$ $\large p$ |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | q − (− p) |
| x | − q + p |
| x | − q − p |
| ✓ | q − p |
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
Variant 2
DifficultyLevel
636
Question
Which of the following is always equal to − p − q?
Worked Solution
− p − q = − (q + p)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is always equal to $\ −\ \large p$ − $\large q$? |
| workedSolution | $\ −\ \large p$ − $\large q$ = $−$ ($\large q$ + $\large p$) |
| correctAnswer | $−$ ($\large q$ + $\large p$)
|
Answers
| Is Correct? | Answer |
| x | q − (− p) |
| x | − q + p |
| ✓ | − (q + p) |
| x | − (q − p) |
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
Variant 3
DifficultyLevel
635
Question
Which of the following is always equal to − 2m + n?
Worked Solution
− 2m + n = − 2m − (− n)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is always equal to $\ −\ 2\large m$ + $\large n$? |
| workedSolution | $\ −\ 2\large m$ + $\large n$ = $−\ 2\large m$ $−$ ($−\ \large n$) |
| correctAnswer | $−\ 2\large m$ $−$ ($−\ \large n$) |
Answers
| Is Correct? | Answer |
| x | − 2(m − n) |
| ✓ | − 2m − (− n) |
| x | − 2(m + n) |
| x | − n + 2m |
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
Variant 4
DifficultyLevel
637
Question
What expression is equivalent to −(x − 2y)?
Worked Solution
|
|
| −(x − 2y) |
= − x + 2y |
|
= 2y − x |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | What expression is equivalent to $−(\large x\ −$ 2$\large y)$? |
| workedSolution |
>| | |
| -------------: | ---------- |
| $−(\large x\ −$ 2$\large y)$| \= $−\ \large x\ +$ 2$\large y$ |
| | \= $2\large y\ -\ x$ |
|
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | 2y − x |
| x | 2y + x |
| x | −2y − x |
| x | −2y + x |
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
Variant 5
DifficultyLevel
636
Question
Which of the following is always equal to −(5v + 7t)?
Worked Solution
−(5v + 7t) = −5v − 7t
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of the following is always equal to $−(5\large v$ + $7 \large t)$? |
| workedSolution | $−(5\large v$ + $7 \large t)$ = $−5\large v$ $-$ $7 \large t$ |
| correctAnswer | $−5\large v$ $-$ $7 \large t$ |
Answers
| Is Correct? | Answer |
| x | −5v + 7t |
| ✓ | −5v − 7t |
| x | 5v + 7t |
| x | 5v − 7t |