A uniform squre plate of mass m is supported in a horizaontal plane by a vertical pin at B and is attached at A to a spring of constant K. If corner A is given a small displacement and released, determine the period of the resulting motion.

A small block is connected to a mass less rod, which is turn is attached to a spring of force constant k as shown in Fig. The blcok is displaced down slightly, and left free. Find time period of small oscillations.

A long uniform rod of length L and mass M is free to rotate in a horizontal plane about a vertical axis through its one end 'O'. A spring of force constant k is connected between one end of the rod and PQ . When the rod is in equilibrium it is parallel to PQ . (a)What is the period of small oscillation that result when the rod is rotated slightly and released ? (b) What will be the maximum speed of the displacement end of the rod, if the amplitude of motion is theta_(0) ?

A long uniform rod of length L and mass M is free to rotate in a horizontal plane about a vertical axis through its one end 'O'. A spring of force constant k is connected between one end of the rod and PQ . When the rod is in equilibrium it is parallel to PQ . (a)What is the period of small oscillation that result when the rod is rotated slightly and released ? (b) What will be the maximum speed of the displacement end of the rod, if the amplitude of motion is theta_(0) ?

When a mass m is attached to a spring, it normally extends by 0.2 m . The mass m is given a slight addition extension and released, then its time period will be

A load of mass .M. is attached to the bottom of a spring of mass .M/3. and spring constant .K.. If the system is set into oscillation, the time period of oscillation is

A load of mass M is attached to the bottom of a spring of mass 'M //3' and spring constant 'K'. If the system is set into oscillation, the time period of oscillation is

The figure shows an arrangement of mass m with three springs of different springs constant. When m is slightly displaced and then released, find the frequency of its motion.

Two indentical springs each of force constant k are connected in series and support mass m. Calculate time period of the system