Algebra, NAPX-H4-NC13
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
Variant 0
DifficultyLevel
601
Question
Which expression is equivalent to 9x − 3 + 3x + 1?
Worked Solution
9x − 3 + 3x + 1
= 12x − 2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ 9\large x\ −$ 3 + 3$\large x$ + 1? |
| workedSolution | $9\large x\ −$ 3 + 3$\large x$ + 1
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | 12x − 2 |
| x | 12x − 4 |
| x | |
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
Variant 1
DifficultyLevel
600
Question
Which expression is equivalent to 2x − 7 + 8x + 6?
Worked Solution
2x − 7 + 8x + 6
= 10x − 1
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ 2\large x\ −$ 7 + 8$\large x$ + 6? |
| workedSolution | $\ 2\large x\ −$ 7 + 8$\large x$ + 6
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| ✓ | 10x − 1 |
| x | 10x − 13 |
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
Variant 2
DifficultyLevel
603
Question
Which expression is equivalent to 5x + 2 − 3x + 3?
Worked Solution
5x + 2 − 3x + 3
= 2x + 5
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ 5\large x\ +$ 2 − 3$\large x$ + 3? |
| workedSolution | $\ 5\large x\ +$ 2 − 3$\large x$ + 3
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
605
Question
Which expression is equivalent to 4x − 2 − 3x − 1?
Worked Solution
4x − 2 − 3x − 1
= x − 3
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ 4\large x\ −$ 2 − 3$\large x$ − 1? |
| workedSolution | $\ 4\large x\ −$ 2 − 3$\large x$ − 1
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
607
Question
Which expression is equivalent to 3x + 2 − 5x − 4?
Worked Solution
3x + 2 − 5x − 4
= − 2x − 2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ 3\large x\ +$ 2 − 5$\large x$ − 4? |
| workedSolution | $\ 3\large x\ +$ 2 − 5$\large x$ − 4
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
606
Question
Which expression is equivalent to x − 1 − 5x + 3?
Worked Solution
x − 1 − 5x + 3
= − 4x + 2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equivalent to $\ \large x\ −$ 1 − 5$\large x$ + 3? |
| workedSolution | $\ \large x\ −$ 1 − 5$\large x$ + 3
>= {{{correctAnswer}}} |
| correctAnswer | |
Answers