20120
Question
A walking path near the beach is paved for half the length, cobbled stone for 103 of the length and then grass for the rest of the path.
For what fraction of the path is it grass?
Worked Solution
Percentage of the path that is grass
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= 1−(21+103) |
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= 1−108 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
558
Question
A walking path near the beach is paved for half the length, cobbled stone for 103 of the length and then grass for the rest of the path.
For what fraction of the path is it grass?
Worked Solution
Percentage of the path that is grass
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= 1−(21+103) |
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= 1−108 |
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= 51 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers