Find force F required to keep the system in equilibrium. The dimensions of the system are `d = 0.3 m` and `a = 0.2 m`. Assume the rods to be massless.

Find force required to keep the system in equilibrium. The dimension of the system are d=0.3m and a=0.2m. Assuming the rods to be massless

If system is in equilibrium then find relation between m_(1) and m_(2)

If system is in equilibrium then find relation between m_(1) and m_(2)

If system is in equilibrium then find relation between m_(1) and m_(2)

Find m_(3) if the system is in equilibrium the incline is smooth and string and pulley are light

Find m_(3) if the system is in equilibrium the incline is smooth and string and pulley are light

A smooth rod is fixed at an angle alpha to the horizontal. A small ring of mass m can slide along the rod. A thread carrying a small sphere of mass M is attached to the ring. To keep the system in equilibrium, another thread is attached to the ring which carries a load of mass m_(0) at its end (see figure). The thread runs parallel to the rod between the ring and the pulley. All threads and pulley are massless. (a) Find m_(0) so that system is in equilibrium. (b) Find acceleration of the sphere M immediately after the thread supporting m_(0) is cut.

A mass of 0.5 kg is hung from a spring. A gradually increasing 0.5 N force is required to pull the mass downward a distance of 0.25 m from its equilibrium position,if the mass is then released from this position, find (a) The total energy of the system . (b) The frequency of the oscillation (c ) The speed and acceleration of the mass as it passes the equilibrium position. (d) The speed and acceleration of the mass when the diplacement from equilibrium is 0.25 m (e) For the initial condition stated, write down the diplacement equation of motion for this mass.

Find the minimum force required to keep a block of mass m in equilibrium on a rough inclined plane with inclination alpha and coefficient of friction mu( lt tan alpha) .

Find the minimum force required to keep a block of mass m in equilibrium on a rough inclined plane with inclination alpha and coefficient of friction mu( lt tan alpha) .