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 |
|
= {{{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