A disc rolls without slipping on a horizontal surface such that its velocity of center of the mass is `v`. Find the velocity of points `A`,`B`,`C` and `D`.

A wheel rolls without slipping on a horizontal surface such that its velocity of center of mass is v . The velocity of a particle at the highest point of the rim is

A solid sphere of mass m and radius R rolls without slipping on the horizontal surface such that its velocity of center of mass is v_(0) . Find its translational kinetic energy, rotational kinetic energy, total kinetic energy, gravitational potential energy taking surface as reference level and mechanical energy.

A disc of radius r rolls without slipping on a rough horizontal floor. If veloocity of its centre of mass is v_(0) , then velocity of point P, as shown in the figure (OP=r // 2 and angleQOP=60^(@) )is

A disc is rolling without sliding on a horizontal surface. Velocity of the centre of the disc is V . Then the maximum relative sped of any point on the circumference of the disc with respect to point P is.

A disc is rolling without sliding on a horizontal surface. Velocity of the centre of the disc is V . Then the maximum relative sped of any point on the circumference of the disc with respect to point P is.

Assertion: A disc rolls without slipping on a horizontal surface and the linear speed of its centre of mass is v. The rotational speed of the particles on its rim at the top of the disc will be 2v. Reason: The disc rolls as if it is rotating about the point of contact with the horizontal surface.

A disc of radius 20 CM is rolling without slipping on a flat horizontal surface. At a certain instant the velocity of its centre is 4 m//s and its angular velocity is 10 rad//s . The lowest contact point is O . Velocity of point P is