Number, NAPX9-TLC-38 v3
Question
A study finds that hamsters sleep for an average of 18 hours a day.
What fraction of the day, on average, is a hamster awake?
Worked Solution
Hours awake = 24 − 18 = 6
|
| = 246 |
| = {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
492
Question
A study finds that hamsters sleep for an average of 18 hours a day.
What fraction of the day, on average, is a hamster awake?
Worked Solution
Hours awake = 24 − 18 = 6
|
| = 246 |
| = 41 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers