A block suspended from a vertical spring is in equilibrium. Show that the extension of the spring equals the length of an equivalent simple pendulum, i.e., a pendulum having frequency same as that of the block.

A block suspended from a spring is released when the spring is unstretched. Then choose the correct options.

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

A block of mass m suspended from a spring of spring constant k . Find the amplitude of S.H.M.

Two springs are in a series combination and are attached to a block of mass 'm' which is in equilibrium. The spring constants and extension in the springs are as shown in the figure. Then the force exerted by the spring on the block is :

Two springs are in a series combination and are attached to a block of mass 'm' which is in equilibrium. The spring constants and extension in the springs are as shown in the figure. Then the force exerted by the spring on the block is :

What is the relation between the period T_(s) and T_(e ) of a simple pendulum and a conical pendulum respectively, if they have the same length ?

A particle suspended from a vertical spring oscillates 8 times per second. At the highest point of oscillation the spring becomes unstretched. The maximum speed of the block will be

A block of M is suspended from a vertical spring of mass m as shown in the figure. When block is pulled down and released the mass oscillates with maximum velocity v .