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