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 |
|
= {{{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