A sphere of radius `r` is rolling without slipping on a hemispherical surface of radius `R`. Angular velocity and angular acceleration of line `OA` is `omega` and `alpha` respectively. Find the acceleration of point `P` on sphere.

The angular velocity and angular acceleration of the pivoted rod are given as omega and alpha respectively. Fid the x and y components of acceleration of B .

The angular velocity and angular acceleration of the pivoted rod are given as omega and alpha respectively. Fid the x and y components of acceleration of B .

A particle is moving along a circular path of radius 'r' with uniform angular velocity omega . Its angular acceleration is

A particle moving along a circule path of radius 'r' with uniform angular velocity omega . Its angular acceleration is

A solid sphere of mass m and radius R rolls without slipping on a horizontal surface such that v_(c.m.)=v_(0) .

A solid sphere of mass m and radius R is rolling without slipping as shown in figure. Find angular momentum of the sphere about z-axis.

A solid sphere of mass m and radius R is rolling without slipping as shown in figure. Find angular momentum of the sphere about z-axis.

A uniform sphere of radius R/16 starts rolling down without slipping from the top of another sphere of radius R=1m . The angular velocity of the sphere of in rad s^(-1) , after it leaves the surface of the larger sphere is 8 xn . Where n =--

A disc of radius R is rolling purely on a flat horizontal surface, with a constant angular velocity the angle between the velocity ad acceleration vectors of point P is