Question
Peter had 5 cups of flour to use for baking 2 loaves of bread.
He used 1 81 cups for the first loaf, and 2 81 cups for the second loaf.
How many cups of flour did Peter have left?
Worked Solution
|
|
|
= 5−(181+281) |
|
= 5−341 |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
508
Question
Peter had 5 cups of flour to use for baking 2 loaves of bread.
He used 1 81 cups for the first loaf, and 2 81 cups for the second loaf.
How many cups of flour did Peter have left?
Worked Solution
|
|
|
= 5−(181+281) |
|
= 5−341 |
|
= 1 43 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers