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For a body in circular motion with a con...

For a body in circular motion with a constant angular velocity, the magnitude of the average acceleration over a period of half a revolution is how many times the magnitude of its instantaneous acceleration?

A

`1/pi`

B

`2/pi`

C

`5/pi`

D

`3/pi`

Text Solution

Verified by Experts

The correct Answer is:
B

ltagt =average acceleration
`=(Deltav)/(Deltat)=(2 omegaR)/(piR//omegaR)`
`=(2R omega^(2))/(pi)`
Instantaneous acceleration =`omega^(2)R`
`( lt a gt)/a=2/(pi)`
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Knowledge Check

  • For a body in circular motion with a constant angular velocity, the magnitude of the average acceleration over a period of half a revolution is … times the magnitude of its instantaneous acceleration.

    A
    `2/pi`
    B
    `pi/2`
    C
    `pi`
    D
    `2`
  • A body moves with constant angular velocity on a circle. Magnitude of angular acceleration

    A
    `r omega`
    B
    Constant
    C
    Zero
    D
    None of the above
  • In the above question, the magnitude of the average acceleration over the arc of 60^(@) is

    A
    `10 m//s^(2)`
    B
    `11 m//s^(2)`
    C
    `11.5 m//s^(2)`
    D
    `12 m//s^(2)`
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