20196
Question
Curly, Larry and Moe share a bag of strawberries.
Curly and Larry get 81 of the strawberries each.
What fraction of the bag of strawberries does Moe get?
Worked Solution
Fraction that Curly and Larry receive
|
| = 81+81 |
| = 82 |
∴ Fraction left for Moe
|
| = 1−82 |
| = {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
522
Question
Curly, Larry and Moe share a bag of strawberries.
Curly and Larry get 81 of the strawberries each.
What fraction of the bag of strawberries does Moe get?
Worked Solution
Fraction that Curly and Larry receive
|
| = 81+81 |
| = 82 |
∴ Fraction left for Moe
|
| = 1−82 |
| = 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers