Question:
Instructions: The following pie chart shows the hourly distribution in a day (in degrees) of all the major activities of a student. A day has 24 hours. The pie chart shows: Games 30°, Home work 45°, School 105°, Sleeping 120°, Others 60° (total 360°).
How much time (in per cent) does he spend in games in comparison to sleeping?
Instructions: The following pie chart shows the hourly distribution in a day (in degrees) of all the major activities of a student. A day has 24 hours. The pie chart shows: Games 30°, Home work 45°, School 105°, Sleeping 120°, Others 60° (total 360°).
How much time (in per cent) does he spend in games in comparison to sleeping?
How much time (in per cent) does he spend in games in comparison to sleeping?
Show Hint
Compare the two angles directly: games/sleeping = 30/120 = 25%.
Updated On: Jul 15, 2026
- 30%
- 40%
- 25%
- None of these
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Verified By Collegedunia
The Correct Option is C
Solution and Explanation
Step 1: Understanding the Concept.
Since both games and sleeping are measured on the same pie chart, comparing them as a percentage means dividing the games angle by the sleeping angle.
Step 2: Apply the formula.
Required percentage \(=\dfrac{\text{Games angle}}{\text{Sleeping angle}}\times100=\dfrac{30}{120}\times100=25\%\).
Step 3: Final Answer.
Time spent on games is 25% of the time spent sleeping, so option C is correct.
Since both games and sleeping are measured on the same pie chart, comparing them as a percentage means dividing the games angle by the sleeping angle.
Step 2: Apply the formula.
Required percentage \(=\dfrac{\text{Games angle}}{\text{Sleeping angle}}\times100=\dfrac{30}{120}\times100=25\%\).
Step 3: Final Answer.
Time spent on games is 25% of the time spent sleeping, so option C is correct.
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