[" What "(b)" are sirculs "],[" is attached to a vertical spring and is pailled "],[" and is released from reat.The initial upwand ack "],[" toscillation is "]

A particle is attached to a vertical spring and is pulled down a distance 4 cm below its equilibrium and is released from rest. The initial upward acceleration is 0.5ms^(-2) . The angular frequency of oscillation is

A particle is attached to a vertical spring and is pulled down a distance 4 cm below its equilibrium and is released from rest. The initial upward acceleration is 0.5ms^(-2) . The angular frequency of oscillation is

A particle is attached to a vertical spring and is pulled down a distance 0.04m below its equilibrium position and is released from rest. The initial upward acceleration of the particle is 0.30 ms^(-2) . The period of the oscillation is

A particle is attached to a vertical spring and is pulled down a distance 0.04m below its equilibrium position and is released from rest. The initial upward acceleration of the particle is 0.30 ms^(-2) . The period of the oscillation is

Find the maximum tension in the spring if initially spring at its natural length when block is released from rest.

Find the maximum tension in the spring if initially spring at its natural length when block is released from rest.

An object of mass M is attached to a vertical spring and in the equilibrium position the extension of the spring is x. The mass is raised upwards, till the extension of the spring is reduced to zero and then mass is released. The maximum extension of the spring in this case is

When a mass .m. is attached to a vertical spring and slowly released, the extension in the spring is .x.. When a mass .2m. is attached to the same spring and released suddenly, the extension in the spring is

When a particle of mass m is attached to a vertical spring of spring constant k and released, its motion is described by y (t) = y_0 sin^2omegat , where 'y' is measured from the lower end of unstretched spring. Then omega is :

When a particle of mass m is attached to a vertical spring of spring constant k and released, its motion is described by y (t) = y_0 sin^2omegat , where 'y' is measured from the lower end of unstretched spring. Then omega is :