Number, NAP_70054
Question
Which of the following fractions is equivalent to 0.1%?
Worked Solution
0.1% = 1000.1 = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
500
Question
Which of the following fractions is equivalent to 0.1%?
Worked Solution
0.1% = 1000.1 = 10001
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | |
| ✓ | 10001 |