Number, NAPX-p123495v01
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
Variant 0
DifficultyLevel
566
Question
A cupcake recipe contains 53 cup of flour.
Which of the following represents the same amount of flour?
Worked Solution
|
|
| 53 |
= 5×23×2 |
|
= 106 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cupcake recipe contains $\dfrac{3}{5}$ cup of flour.
Which of the following represents the same amount of flour? |
| workedSolution |
|||
|-|-|
|$\dfrac{3}{5}$|= $\dfrac{3 \times 2}{5 \times 2}$|
||= $\dfrac{6}{10}$|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
566
Question
A cupcake recipe contains 43 cup of sugar.
Which of the following represents the same amount of sugar?
Worked Solution
|
|
| 43 |
= 4×33×3 |
|
= 129 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cupcake recipe contains $\dfrac{3}{4}$ cup of sugar.
Which of the following represents the same amount of sugar? |
| workedSolution |
|||
|-|-|
|$\dfrac{3}{4}$|= $\dfrac{3 \times 3}{4 \times 3}$|
||= $\dfrac{9}{12}$|
|
| correctAnswer | |
Answers