Oscillations Te...

For a simple pendulum the graph between L and T will be

In case of a simple pendulum, time period versus length is depicted by

The variation of the acceleration a of the particle executing S.H.M. with displacement y is as shown in the figure

Acceleration A and time period T of a body in S.H.M. is given by a curve shown below. Then corresponding graph, between kinetic energy (K.E.) and time t is correctly represented by

The variation of potential energy of harmonic oscillator is as shown in figure. The spring constant is

A body performs S.H.M. Its kinetic energy K varies with time t as indicated by graph

For a simple pendulum, the graph between T² and L is

A particle of mass m is released from rest and follows a parabolic path as shown. Assuming that the displacement of the mass from the origin is small, which graph correctly depicts the position of the particle as a function of time

Two blocks A and B each of mass m are connected by a massless spring of natural length L and spring constant K. The blocks are initially resting on a smooth horizontal floor with the spring at its natural length as shown in figure. A third identical block C also of mass m moves on the floor with a speed v along the line joining A and B and collides with A. Then

Function x = A sin² ωt + B cos² ωt + C sin ωt cos ωt represents S.H.M.