Algebra, NAPX-F4-CA03
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
Variant 0
DifficultyLevel
492
Question
1.5 × ? = 1.2
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 1.5 × ? |
= 1.2 |
|
|
|
|
| ? |
= 1.51.2 |
|
= 0.8 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $1.5$ × ? = $1.2$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $1.5$ × ?| = 1.2 |
| | |
| | |
> | ?| = $\dfrac{1.2}{1.5}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
493
Question
2.5 × ? = 1.5
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 2.5 × ? |
= 1.5 |
|
|
|
|
| ? |
= 2.51.5 |
|
= 0.6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2.5$ × ? = $1.5$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $2.5$ × ?| = 1.5 |
| | |
| | |
> | ?| = $\dfrac{1.5}{2.5}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
494
Question
3.2 × ? = 4.8
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 3.2 × ? |
= 4.8 |
|
|
|
|
| ? |
= 3.24.8 |
|
= 1.5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3.2$ × ? = $4.8$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $3.2$ × ?| = 4.8 |
| | |
| | |
> | ?| = $\dfrac{4.8}{3.2}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
495
Question
2.4 × ? = 1.8
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 2.4 × ? |
= 1.8 |
|
|
|
|
| ? |
= 2.41.8 |
|
= 0.75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $2.4$ × ? = $1.8$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $2.4$ × ?| = 1.8 |
| | |
| | |
> | ?| = $\dfrac{1.8}{2.4}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
496
Question
3.5 × ? = 2.1
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 3.5 × ? |
= 2.1 |
|
|
|
|
| ? |
= 3.52.1 |
|
= 0.6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $3.5$ × ? = $2.1$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $3.5$ × ?| = 2.1 |
| | |
| | |
> | ?| = $\dfrac{2.1}{3.5}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
500
Question
4.20 × ? = 3.15
Find the value of ? that makes this number sentence correct.
Worked Solution
|
|
| 4.20 × ? |
= 3.15 |
|
|
|
|
| ? |
= 4.203.15 |
|
= 0.75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | $4.20$ × ? = $3.15$
Find the value of ? that makes this number sentence correct. |
| workedSolution |
> | | |
> | ------------: | ---------------------- |
> | $4.20$ × ?| = 3.15 |
| | |
| | |
> | ?| = $\dfrac{3.15}{4.20}$|
> | | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers