20103
Question
The image below shows a game of noughts and crosses in progress.
What fraction of the available boxes have been filled in?
Worked Solution
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| Fraction |
= total spacesspaces filled |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
448
Question
The image below shows a game of noughts and crosses in progress.
What fraction of the available boxes have been filled in?
Worked Solution
|
|
| Fraction |
= total spacesspaces filled |
|
= 97 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers