Question on Rotational Dynamics

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alamin
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1.A uniform Disc of Radius R is rotating in its own plane with angular velocity w when it is placed flat on a rough table. If u the coefficient of sliding friction is independent of velocity show that the time taken for the disc to come to rest is
(3RW)/(4ug). How does the kinetic energy of rotation of the disc vary with time?
 
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ok please show us what work you have done. we arent going to solve (although we can) your problems for you
also for your problems remember that
[tex]\Delta K + \Delta U = W_{friction}[/tex]
where K represnets kinetic energy
U represnts potential energy
and W represents work
and delta is the change
 
May I know what is the formula to calculate work done by frcition? Displacement is given in the case, but the friction force is not.
 
work done is F d cos(angle)
if angular then d = (angular displacement)
 
stunner5000pt said:
work done is F d cos(angle)
if angular then d = (angular displacement)
I thought the work done by the friction force is [tex]\int \vec{\tau} \cdot d\vec{\theta}[/tex]?
 
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Psi-String,

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