Oscillations Te...

The velocity of simple pendulum is maximum at 

The time period of simple pendulum when it is made to oscilate on the surface of moon

On a planet a freely falling body takes $$2\ sec$$ when it is dropped from a height of $$8\ m$$, the time period of simple pendulum of length $$1\ m$$ on that planet is

The graph shows variation of displacement of a particle performing S.H.M. with time t. which of the following statements is correct from the graph  ?

A particle on the trough of a wave at any instant will come to the mean position after a time (t = time period)     [KCET 2005]

In the above question, the velocity of the rear 2 kg block after it separates from the spring will be :

A particle of mass $$m$$ is bound by a linear potential $$U = Kr$$. It will have stationery circular motion with angular frequency $$\omega _{o}$$ with radius $$r$$ about the origin. If the particle is slightly disturbed from this circular motion, it will have small oscillations. If the angular frequency $$\omega$$ of the oscillations is $$\omega=\sqrt{n}\omega _{o}$$ The value of $$n$$ is :

A particle of mass m moves under a conservative force with potential energy. $$V(x)=\dfrac{ Cx}{\sqrt{a^2+x^2}, }$$ where $$C$$ and $$a$$are positive constants.

The displacement of a body executing SHM is given by x = A sin (2$$\pi t$$ + $$\dfrac{\pi} {3}$$). The first time from t = 0 when the velocity is maximum is: