Question
Bogdan grows large turnips in his garden.
One turnip he picks weighs 1.2 kg.
Bogdan cuts 300 grams off the turnip to cook with.
What fraction has he used for cooking?
Worked Solution
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Fraction |
= 1200300 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
524
Question
Bogdan grows large turnips in his garden.
One turnip he picks weighs 1.2 kg.
Bogdan cuts 300 grams off the turnip to cook with.
What fraction has he used for cooking?
Worked Solution
|
|
Fraction |
= 1200300 |
|
= 41 |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
correctAnswer | |
Answers