Number, NAPX-I4-NC12, NAPX-I3-NC20
Question
Dave and Helena were running a half marathon.
Dave had completed 54 of the distance.
Helena was closer to the finish line than Dave.
What fraction of the race could Helena have completed?
Worked Solution
{{{correctAnswer}}} is the only fraction greater than 54.
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
Variant 0
DifficultyLevel
606
Question
Dave and Helena were running a half marathon.
Dave had completed 54 of the distance.
Helena was closer to the finish line than Dave.
What fraction of the race could Helena have completed?
Worked Solution
65 is the only fraction greater than 54.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers