Find `a_(C)` and `alpha` of the smooth rod of mass `m` and length `l`.

Find alpha, a_(Q) and the point of zero acceleration when the horizontal force F acts on the smooth rod of mass m and length l which is kept on a horizontal surface.

Find alpha, a_(Q) and the point of zero acceleration when the horizontal force F acts on the smooth rod of mass m and length l which is kept on a horizontal surface.

Find the potential energy of the gravitational interaction of a point mass m and a rod of mass m and length l , if they are along a straight line. Point mass is at a distance of a from the end of the rod. Find the potential energy of the gravitational

Find the M.I. of thin uniform rod of mass M and length L about the axis as shown.

The moment of intertidal of a thin rod of mass M and length l about an axis perpendicular to the rod at its midpoint is M_l^2/12 . Using the theorem, find the moment of the rod about AB.

Show that the centre of mass of uniform rod of mass M and length L lies at the middle point of the rod.

A uniform rod of length L lies on a smooth horizontal table. The rod has a mass M . A particle of mass m moving with speed v strikes the rod perpendicularly at one of the ends of the rod sticks to it after collision. Find the velocity of the centre of mass C and the angular, velocity of the system about the centre of mass after the collision.

Find the moment of inertia of the rod AB about an axis yy as shown in figure. Mass of the rod is m and length is l.

Find the moment of inertia of the rod AB about an axis yy as shown in figure. Mass of the rod is m and length is l.

Two particles of masses m_(1) and m_(2) are connected with a rigid rod of length l . If a force F acts perpendicular to the rod then ( a_(1) & a_(2) are instantaneous of m_(1) & m_(2) )