20111
Question
A bag of flour weighs 43 of a kilogram.
Peter buys two bags.
How many kilograms of flour does Peter buy?
Worked Solution
Weight of 2 bags
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= 2 × 43 |
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= 46 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
525
Question
A bag of flour weighs 43 of a kilogram.
Peter buys two bags.
How many kilograms of flour does Peter buy?
Worked Solution
Weight of 2 bags
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= 2 × 43 |
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= 46 |
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= 121 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers