20126
Question
Murray has 36 red plums and 18 purple plums.
What fraction of the plums are red?
Worked Solution
|
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| Fraction of red plums |
= total plumsred plums |
|
= 36+1836 |
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= 5436 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
574
Question
Murray has 36 red plums and 18 purple plums.
What fraction of the plums are red?
Worked Solution
|
|
| Fraction of red plums |
= total plumsred plums |
|
= 36+1836 |
|
= 5436 |
|
= 32 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers