A disc of circumference `s` is at rest at a point `A` on a horizontal surface when a constant horizontal force begins to act on its centre. Between `A` and `B` there is sufficient friction toprevent slipping, and the surface is smooth to the right of `B.AB = s`. The disc moves from `A` to `B` in time `T`. To the right of `B`,
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A disc of circumference S stands vertically on a horizontal surface as shown in figure-5.145, A horizontal force P acts on the centre of the disc. Half of the circumference {ABC) is rough and the friction is sufficient to prevent slipping when the disc rolls along X¥.The other half of the circumference (ADC) is smooth. The disc starts from rest when P begins to act and the point C is at the bottom. Find the distance moved by the disc along xy when it completes one rotation.

A constant horizontal force F acts on a solid circular disc (M, R) as shown. The disc rolls without slipping, even on smooth surface for x =R/n . Value of n is?

A uniform disc is rolling on a horizontal surface. At a certain instant B is the point of contact and A is at height 2 R from ground, where R is radius of disc - .

A block 'B' rests on 'A' A rests on a horizontal surface 'C' which is frictionless. There is friction between A and B If 'B' pulled to the right .

A block 'B' rests on 'A. A rests on a horizontal surface 'C which is frictionless. There is friction between A and B. If 'B' is pulled to the right