A thin uniform rod of length 2l and specific gravity 3/4 is hinged at one end to height l/2 above the surface of water, with the other end immersed. Find the inclination of rod in equilibrium

There is a rod of length l and mass m . It is hinged at one end to the ceiling. The period of small oscillation is

There is a rod of length l and mass m . It is hinged at one end to the ceiling. The period of small oscillation is

A uniform rod AB of length L and and weight Mg is hinged at one end A. The rod is kept in the horizontal position by a massless string. If the string is cut, then the angular acceleration of the rod will be ["M.I. of the rod about A is "(ML^(2))/(3)]

A conical pendulum, a thin uniform rod of length l and mass m , rotates uniformly about a vertical axis with angular velocity omega (the upper end of the rod is hinged). Find the angle theta between the rod and the vertical.

A uniform rod of length L pivoted at the bottom of a pond of depth L//2 stays in stable equilibrium as shown in the figure. Find the force acting at the pivoted end of the rod in terms of mass m of the rod.

A uniform rod of length L pivoted at the bottom of a pond of depth L//2 stays in stable equilibrium as shown in the figure. Find the force acting at the pivoted end of the rod in terms of mass m of the rod.