Number, NAPX-E4-NC18
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
Variant 0
DifficultyLevel
675
Question
45 × ? = 27
Which fraction makes the number sentence correct?
Worked Solution
By testing each option:
|
|
| 45 × 53 |
= 59×5×3=27 |
| ? |
= 53 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 45 $\times$ ? = 27
Which fraction makes the number sentence correct? |
| workedSolution | By testing each option:
| | |
| --------------------- :| -------------- |
| 45 $\times \ \dfrac{3}{5}$ | \= $\dfrac{9 \times 5 \times 3}{5} = 27$ |
| ? | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
676
Question
36 × ? = 24
Which fraction makes the number sentence correct?
Worked Solution
By testing each option:
|
|
| 36 × 32 |
= 312×3×2 = 24 |
| ? |
= 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 36 $\times$ ? = 24
Which fraction makes the number sentence correct? |
| workedSolution | By testing each option:
| | |
| -----------:| --------------- |
| 36 $\times\ \dfrac{2}{3}$ | = $\dfrac{12 \times 3 \times 2}{3}$ = 24|
| ? | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
677
Question
56 × ? = 35
Which fraction makes the number sentence correct?
Worked Solution
By testing each option:
|
|
| 56 × 85 |
= 87×8×5 = 35 |
| ? |
= 85 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 56 $\times$ ? = 35
Which fraction makes the number sentence correct? |
| workedSolution | By testing each option:
| | |
| -------------------------------------:| --------------------------------------- |
| 56 $\times\ \dfrac{5}{8}$ | = $\dfrac{7 \times 8 \times 5}{8}$ = 35 |
| ? | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
678
Question
48 × ? = 36
Which fraction makes the number sentence correct?
Worked Solution
By testing each option:
|
|
| 48 × 43 |
= 412×4×3 = 36 |
| ? |
= 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 48 $\times$ ? = 36
Which fraction makes the number sentence correct? |
| workedSolution | By testing each option:
| | |
| -------------------------------------:| ---------------------------------------- |
| 48 $\times\ \dfrac{3}{4}$ | = $\dfrac{12 \times 4 \times 3}{4}$ = 36 |
| ? | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
679
Question
120 × ? = 45
Which fraction makes the number sentence correct?
Worked Solution
By testing each option:
|
|
| 120 × 83 |
= 815×8×3 = 45 |
| ? |
= 83 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | 120 $\times$ ? = 45
Which fraction makes the number sentence correct? |
| workedSolution | By testing each option:
| | |
| -----------------------:| ------------------- |
| 120 $\times\ \dfrac{3}{8}$ | = $\dfrac{15 \times 8 \times 3}{8}$ = 45 |
| ? | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers