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
Variant 0
DifficultyLevel
570
Question
Worked Solution
|
|
| 36 × ? |
= 27 |
| ? |
= 3627 |
| ? |
= 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution |
| | |
| --------------------- :| -------------------------------------------- |
| 36$\ \times$ ? | = 27 |
| ? | = $\dfrac{27}{36}$ |
| ? | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
565
Question
Worked Solution
|
|
| 24 × ? |
= 18 |
| ? |
= 2418 |
| ? |
= 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution |
| | |
| --------------------- :| -------------------------------------------- |
| 24$\ \times$ ? | = 18 |
| ? | = $\dfrac{18}{24}$ |
| ? | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
567
Question
Worked Solution
|
|
| 36 × ? |
= 24 |
| ? |
= 3624 |
| ? |
= 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution |
| | |
| --------------------- :| -------------------------------------------- |
| 36$\ \times$ ? | = 24 |
| ? | = $\dfrac{24}{36}$ |
| ? | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
569
Question
Worked Solution
|
|
| 48 × ? |
= 36 |
| ? |
= 4836 |
| ? |
= 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution |
| | |
| --------------------- :| -------------------------------------------- |
| 48$\ \times$ ? | = 36 |
| ? | = $\dfrac{36}{48}$ |
| ? | = {{correctAnswer}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
571
Question
Worked Solution
|
|
| 27 × ? |
= 18 |
| ? |
= 2718 |
| ? |
= 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | |
| workedSolution |
| | |
| --------------------- :| -------------------------------------------- |
| 27$\ \times$ ? | = 18 |
| ? | = $\dfrac{18}{27}$ |
| ? | = {{correctAnswer}} |
|
| correctAnswer | |
Answers