A cylinder of mass M and radius R is resting on a horizontal paltform (which is parallel to the x-y plane) with its exis fixed along the y-axis and free to rotate about its axis. The platform is given a motion in the x-direction given by `x =A cos (omega t).` There is no slipping between the cylinder and platform. The maximum torque acitng on the cylinder during its motion is ..................

A cylinder of mass M and radius R is resting on a horizontal platform (which is parallel to the x-y plane) with its axis fixed along the y-axis and free to rotate about its axis. The platform is given a motion in the x-direction given by x =A cos (omega t). There is no slipping between the cylinder and platform. The maximum torque acting on the cylinder during its motion is ..................

A uniform solid cylinder of mass 5kg and radius 0.1m is resting on a horizontal platform (parallel to the x-y plane) and is free to rotate about its axis along the y-axis the platform is given a motion in the x direction given by x=0.2 cos (10t) m if there is no slipping then maximum torque acting on the cylinder during its motion is

A uniform solid cylinder of mass 5kg and radius 0.1m is resting on a horizontal platform (parallel to the x-y plane) and is free to rotate about its axis along the y-axis the platform is given a motion in the x direction given by x=0.2 cos (10t) m if there is no slipping then maximum torque acting on the cylinder during its motion is

A cylinder of mass M, radius R is kept on a rough horizontal plane at one extreme end of the platfonn at t = 0. Axis of the cylinder is parallel to z-axis. The platform is oscillating in the xy-plane and its displacement from origin is represented by x = 4 cos( 2pit ) metres. There is no slipping between the cylinder and the platfonn. Find the acceleration of the centre of mass of cylinder at t = 1/6 s (##TRG_PHY_MCQ_XII_C04_E04_001_Q01.png" width="80%">

A cylinder of mass M, radius R is kept on a rough horizontal plane at one extreme end of the platform at t = 0. Axis of the cylinder is parallel to z-axis. The platform is oscillating in the xy-plane and its displacement from origin is represented by x = 4 cos( 2pit ) metres. There is no slipping between the cylinder and the platfonn. Find the acceleration of the centre of mass of cylinder at t = 1/6 s

A solid cylinder of mass M and radius R rotates about its axis with angular speed omega . Its rotational kinetic energy is