Question
Dave and Helene 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 Helene have completed?
Worked Solution
{{{correctAnswer}}} is the only fraction greater than 54.
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
Variant 0
DifficultyLevel
606
Question
Dave and Helene 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 Helene 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