Question
Mallory has 83 cup of raisins.
She needs 43 cup of raisins for a fruit cake she is making.
How many more cups of raisins does Mallory need for the recipe?
Worked Solution
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|
Cups required |
= 43−83 |
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= 86−83 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
573
Question
Mallory has 83 cup of raisins.
She needs 43 cup of raisins for a fruit cake she is making.
How many more cups of raisins does Mallory need for the recipe?
Worked Solution
|
|
Cups required |
= 43−83 |
|
= 86−83 |
|
= 83 cup |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
correctAnswer | |
Answers