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A small solid cylinder of mass M and radius R slides down a smooth curve from height h. It gets onto plank of mass M, which is resting on a smooth surface. If μ is coefficient of friction between cylinder and plank, the time at which that cylinder attains pure rolling on plank is found to be v0xμg where v0=√2gh. The value of 4x is (Assume plank has sufficient length for cylinder to attain pure rolling)

Answer» A small solid cylinder of mass M and radius R slides down a smooth curve from height h. It gets onto plank of mass M, which is resting on a smooth surface. If μ is coefficient of friction between cylinder and plank, the time at which that cylinder attains pure rolling on plank is found to be v0xμg where v0=2gh.
The value of 4x is (Assume plank has sufficient length for cylinder to attain pure rolling)


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