A uniform rod of mass 2m and length L is hinged at one end and carries a particle of mass m at the other end.Two springs each of force constant k are installed at distances as shown.The whole arrangement rests on a smooth horizontal surface.The frequency of small oscillations will be?

A rod of mass M and length L is hinged at its one end and carries a particle of mass m at its lower end. A spring of force constant k_(1) is installed at distance a from the hinge and another of force constant k_(2) at B distance b as shown in the figure. If the whcich arrangement rests on a smoth horizontal table top, the frequency of vibration is :

A rod of mass M and length L is hinged at its one end and carries a particle of mass m at its lower end. A spring of force constant k_(1) is installed at distance a from the hinge and another of force constant k_(2) at B distance b as shown in the figure. If the whcich arrangement rests on a smoth horizontal table top, the frequency of vibration is :

A rod of mass M and length K is hinged at its one end n carris a block f mass m at its other end. A spring of force constant k_(1) is installed at distance a form the hinge and another of force constant k_(2) at a distance b as shown in the figure. If the whole arrangement rests on a smoth horizontal table top. Find the frequency of vibrations.

A uniform rod of mass m and length l is suspended about its end. Time period of small angular oscillations is

A rod of mass m and length l is hinged at 'its' end and released from rest in position shown. Find the force exerted by the hinge when the rod becomes horizontal

Two spring of force constants K and 2K are connected a mass m below The frequency of oscillation the mass is

A horizontal rod of mass m and length L is pivoted at one end The rod's other end is supported by a spring of force constant k. The rod is displaced by a small angle theta from its horizontal equilibrium position and released. The angular frequency of the subsequent simple harmonic motion is

A long uniform rod of length L, mass M is free to rotate in a horizontal plane about a vertical axis through its end. Two springs of constant K each are connected as shown. On equilibrium, the rod was horizontal. The frequency will be –

A horizontal rod of mass m=(3k)/(pi^2) kg and length L is pivoted at one end . The rod at the other end is supported by a spring of force constant k. The rod is displaced by a small angle theta from its horizontal equilibrium position and released . The time period (in second) of the subsequent simple harmonic motion is