Algebra, NAPX-I4-CA31 SA
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
Variant 0
DifficultyLevel
721
Question
What is the value of x given 27x + 7 = 4x − 5?
Worked Solution
|
|
| 27x + 7 |
= 4x − 5 |
| 7x + 14 |
= 8x − 10 |
| ∴x |
= 24 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{7}{2}\large x$ + 7 = 4$\large x$ $−$ 5? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{7}{2}\large x$ + 7 | \= $4\large x$ $-$ 5 |
| $7\large x$ + 14 | \= $8\large x$ $-$ 10 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 24 | |
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
Variant 1
DifficultyLevel
723
Question
What is the value of x given 34x + 7 = 4x − 17?
Worked Solution
|
|
| 34x + 7 |
= 4x − 17 |
| 4x + 21 |
= 12x − 51 |
| 8x |
= 72 |
| ∴x |
= 9 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{4}{3}\large x$ + 7 = 4$\large x$ $−$ 17? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{4}{3}\large x$ + 7 | \= $4\large x$ $-$ 17 |
| $4\large x$ + 21 | \= $12\large x$ $-$ 51 |
| $8\large x$ | \= 72 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 9 | |
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
Variant 2
DifficultyLevel
721
Question
What is the value of x given 25x − 7 = x − 4?
Worked Solution
|
|
| 25x − 7 |
= x − 4 |
| 5x − 14 |
= 2x − 8 |
| 3x |
= 6 |
| ∴x |
= 2 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{5}{2}\large x$ $-$ 7 = $\large x$ $−$ 4? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{5}{2}\large x$ $-$ 7 | \= $\large x$ $-$ 4 |
| $5\large x$ $-$ 14 | \= $2\large x$ $-$ 8 |
| $3\large x$ | \= 6 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 2 | |
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
Variant 3
DifficultyLevel
725
Question
What is the value of x given 35x + 3 = 2x + 4?
Worked Solution
|
|
| 35x + 3 |
= 2x + 4 |
| 5x + 9 |
= 6x + 12 |
| ∴x |
= −3 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{5}{3}\large x$ + 3 = 2$\large x$ + 4? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{5}{3}\large x$ + 3 | \= $2\large x$ + 4 |
| $5\large x$ + 9 | \= $6\large x$ + 12 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | −3 | |
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
Variant 4
DifficultyLevel
723
Question
What is the value of x given 65x + 3 = 3x − 10?
Worked Solution
|
|
| 65x + 3 |
= 3x − 10 |
| 5x + 18 |
= 18x − 60 |
| 13x |
= 78 |
| ∴x |
= 6 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{5}{6}\large x$ + 3 = 3$\large x$ $−$ 10? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{5}{6}\large x$ + 3 | \= $3\large x$ $-$ 10 |
| $5\large x$ + 18 | \= $18\large x$ $-$ 60 |
| $13\large x$ | \= 78 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 6 | |
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
Variant 5
DifficultyLevel
723
Question
What is the value of x given 52x − 3 = x − 6?
Worked Solution
|
|
| 52x − 3 |
= x − 6 |
| 2x − 15 |
= 5x − 30 |
| 3x |
= 15 |
| ∴x |
= 5 |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | What is the value of $\large x$ given $\ \dfrac{2}{5}\large x$ $-$ 3 = $\large x$ $−$ 6? |
| workedSolution |
| | |
| ------------: | ---------- |
| $\dfrac{2}{5}\large x$ $-$ 3 | \= $\large x$ $-$ 6 |
| $2\large x$ $-$ 15 | \= $5\large x$ $-$ 30 |
| $3\large x$ | \= 15 |
| $\therefore \large x$| \= {{{correctAnswer0}}} |
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 5 | |