Question
Luke had 6 cups of sugar.
He used 21 cup of sugar for one recipe and 241 cups of sugar for another recipe.
How many cups of sugar did Luke have left?
Worked Solution
Cups used = 21+241=243
∴ Cups left = 6−243= {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
540
Question
Luke had 6 cups of sugar.
He used 21 cup of sugar for one recipe and 241 cups of sugar for another recipe.
How many cups of sugar did Luke have left?
Worked Solution
Cups used = 21+241=243
∴ Cups left = 6−243= 341
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers