For the motion of the mass suspended by a coil spring in example 32.
(i) What is the net force on the suspended mass at its lowermost position ?
(ii) What is the elastic restoring force on the mass due to the spring at its uppermost position ?

Oscillations of a mass suspended from a vertical spring is ……………………………motion.

A particle of mass m is suspended from a string of length l fixed to the point O. What velocity should be imparted to the particle in its lowermost position so that the string is just able to reach the horizontal diameter of the circle?

When a mass M is suspended from a spring, its period of oscillation is 2 second. If a mass 4 M is suspended from the same spring, then its period of oscillation will be

When a body of mass 2.0 kg is suspended by a spring, the spring is stretched. If the body is pulled down slightly and released, it coscillated up and down. What force is applied on the body by the spring when it passes through the mean position ? (g=9.8Nkg^(-1))

The periodic time of a mass suspended by a spring (force constant k) is T. if the spring is cut in three equal pieces, what will be the force constant of each part? If the same mass be suspended from one piece, what will be the periodic time?

A block is suspended by an ideal spring of force constant force F and if maximum displacement of block from its initial mean position of rest is x_(0) then

A spring has a natural length of 50 cm and a force constant of 2.0 xx 10^(3) N m^(-1) . A body of mass 10 kg is suspended from it and the spring is stretched. If the body is pulled down to a length of 58 cm and released, it executes simple harmonic motion. The net force on the body when it is at its lowermost position of its oscillation is (10x) newton. Find value of x. (Take g=10m/ s^(2) )