Question
Matt and Libby both bought the same sized box of chocolates.
Matt ate 65 of his box.
Libby ate more chocolates than Matt.
What fraction of her chocolates could Libby have eaten?
Worked Solution
{{{correctAnswer}}} > 65
⇒ All other fractions are smaller than 65.
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
Variant 0
DifficultyLevel
575
Question
Matt and Libby both bought the same sized box of chocolates.
Matt ate 65 of his box.
Libby ate more chocolates than Matt.
What fraction of her chocolates could Libby have eaten?
Worked Solution
76 > 65
⇒ All other fractions are smaller than 65.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers