Number, NAP_70055
Question
Which of the following fractions is equivalent to 5%?
Worked Solution
5% = 1005 = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
495
Question
Which of the following fractions is equivalent to 5%?
Worked Solution
5% = 1005 = 201
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| ✓ | |
| x | |
| x | 20001 |