60000
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
Variant 0
DifficultyLevel
497
Question
In one year, 103 of the puppies that a dog breeder sells are ridgebacks.
What is 103 as percentage?
Worked Solution
103=10030 = 30%
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | In one year, $\dfrac{3}{10}$ of the puppies that a dog breeder sells are ridgebacks.
What is $\dfrac{3}{10}$ as percentage?
|
| workedSolution | $\dfrac{3}{10} = \dfrac{30}{100}$ = 30% |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
497
Question
In one term, 107 of students in a school had at least 1 day off sick.
What is 107 as percentage?
Worked Solution
107=10070 = 70%
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | In one term, $\dfrac{7}{10}$ of students in a school had at least 1 day off sick.
What is $\dfrac{7}{10}$ as percentage?
|
| workedSolution | $\dfrac{7}{10} = \dfrac{70}{100}$ = 70% |
| correctAnswer | |
Answers