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karthik2007 (3745)

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Olaaa!! Perrrfect answer. 657  [887 rates]

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This problem has been solved a lot of times here on this forum. Anyway, let me do it again:

Now, consider the instant just after the ball collides with the wall.

Using conservation of momentum, mv + mv' = 0, or v' = -v, which implies the velocity of the ball immediately after collision is v'.

Conserving angular momentum about the point of contact:

 -I =  I'

Now, MI of the sphere about the bottom point = 2MR2/5 + MR2

[Icmw - mvr] = -Icmw'  -  mv'r  [using v = rw]

=3/7mvr = 7/5mv'r

which gives v' = 3v/7.

 






Will nip in at times to solve problems :)
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