Question
Megan has 81 cup of sugar.
She needs 121 cups of sugar for a cake recipe she is using.
How much more sugar does Megan need for the recipe?
Worked Solution
|
|
| Sugar needed |
= 121−81 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
538
Question
Megan has 81 cup of sugar.
She needs 121 cups of sugar for a cake recipe she is using.
How much more sugar does Megan need for the recipe?
Worked Solution
|
|
| Sugar needed |
= 121−81 |
|
= 183 cups |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 181 cups |
| x | 141 cups |
| ✓ | 183 cups |
| x | 185 cups |