Number, NAPX-G2-32
Question
Which of these has the same value as 6.37?
Worked Solution
6.37 = {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
580
Question
Which of these has the same value as 6.37?
Worked Solution
6.37 = 6+103+1007
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $6 + \dfrac{3}{10} + \dfrac{7}{100}$ |
Answers
| Is Correct? | Answer |
| x | 6+1003+107 |
| x | |
| ✓ | 6+103+1007 |
| x | 600 + 10037 |