Question
Rufus had 5 cups of pumpkin seeds to use for baking 2 loaves of pumpkin bread.
He used 143 cups for the first loaf, and 121 cups for the second loaf.
How many cups of pumpkin seeds did Rufus have left?
Worked Solution
Cups of pumpkin seeds left
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= 5 - (143+121) |
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= 5 - 341 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
526
Question
Rufus had 5 cups of pumpkin seeds to use for baking 2 loaves of pumpkin bread.
He used 143 cups for the first loaf, and 121 cups for the second loaf.
How many cups of pumpkin seeds did Rufus have left?
Worked Solution
Cups of pumpkin seeds left
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|
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= 5 - (143+121) |
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= 5 - 341 |
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= 143 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers