20172
Question
Which fraction has the same value as 352?
Worked Solution
|
|
| 352 |
= 515+52 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
581
Question
Which fraction has the same value as 352?
Worked Solution
|
|
| 352 |
= 515+52 |
|
= 517 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers