20195
Question
Kirk, Spock and McCoy share a box of plums.
Kirk and Spock get 71 of the plums each.
What fraction of the box of the plums does McCoy get?
Worked Solution
Fraction that Kirk and Spock receive
|
| = 71+71 |
| = 72 |
∴ Fraction left for McCoy
|
| = 1−72 |
| = {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
522
Question
Kirk, Spock and McCoy share a box of plums.
Kirk and Spock get 71 of the plums each.
What fraction of the box of the plums does McCoy get?
Worked Solution
Fraction that Kirk and Spock receive
|
| = 71+71 |
| = 72 |
∴ Fraction left for McCoy
|
| = 1−72 |
| = 75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers