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A particle of mass m rotating in a plane...

A particle of mass m rotating in a plane circular path of radius r has angular momentum L. The centripetal force acting on its is :

A

`(L^(2))/(mr)`

B

`(L^(2)m)/(r^(2))`

C

`(L^(2))/(mr^(3))`

D

`[(L)/(mr)]^(1//2)`

Text Solution

Verified by Experts

The correct Answer is:
C

Centripetal force, `F_(C)=(mv^(2))/(r)` and angular momentum `L=mvr`
`F_(C)=(m^(2)v^(2))/(mr)" "(because mv=(L)/(r))`
`therefore F_(C)=(L^(2))/(mr^(2).r)=(L^(2))/(mr^(3))`
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