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A wheel rotates 3.5 times in one second. What time (in seconds) does the wheel take to rotate 55 radian of angle?   (SSC CGL 2nd Sit. 2012)
  • a)
    1.5
  • b)
    2.5
  • c)
    3.5
  • d)
    4.5
Correct answer is option 'B'. Can you explain this answer?
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A wheel rotates 3.5 times in one second. What time (in seconds) does t...
Radian covered in one second 
Time required to covered 55 radian 
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A wheel rotates 3.5 times in one second. What time (in seconds) does t...
Given:
- The wheel rotates 3.5 times in one second.

To find:
- The time taken by the wheel to rotate 55 radians of angle.

Formula:
- The angle rotated by a wheel in one revolution is 2π radians.
- The number of revolutions is given by the formula: number of revolutions = angle rotated / 2π radians.
- The time taken is given by the formula: time taken = number of revolutions / frequency.

Calculation:
- The angle rotated by the wheel in one revolution is 2π radians.
- The angle rotated by the wheel in 3.5 revolutions is 3.5 * 2π radians = 7π radians.
- The time taken by the wheel to rotate 7π radians is 1 second.

Now, we can calculate the time taken by the wheel to rotate 55 radians:
- We know that the angle rotated by the wheel in 7π radians is 1 second.
- Therefore, the angle rotated by the wheel in 55 radians is (55 / 7π) * 7π radians = 55 radians.
- The time taken by the wheel to rotate 55 radians is (55 / 7π) * 1 second.

Simplifying the expression:
- The time taken by the wheel to rotate 55 radians is (55 / 7π) * 1 second.
- Using the value of π as approximately 3.14, we can calculate the time taken as (55 / (7 * 3.14)) * 1 second.
- Simplifying further, we get (55 / 21.98) * 1 second.

Calculating the final answer:
- The time taken by the wheel to rotate 55 radians is approximately 2.50 seconds.

Conclusion:
- The wheel takes approximately 2.50 seconds to rotate 55 radians of angle.
- Therefore, the correct answer is option 'B' - 2.5 seconds.
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