Oscillations Te...

The ratio of the total energies of a oscillating particle and its foot of the perpendicular is

Two $$SHM's$$ with same amplitude and time period, when acting together in perpendicular directions with a phase difference of $$\dfrac{\pi}{2}$$, give rise to

A particle is executing $$SHM$$ along a straight line. Its velocities at distance $${x}_{1}$$ and $${x}_{2}$$ from the mean position are $${v}_{1}$$ and $${v}_{2}$$ respectively. Its time period is :

Find the angular frequency of small oscillation of block m in the arrangement shown. Rod is massless. [Assume gravity to be absent]

A particle is executing SHM along a straight line. Its velocities at distances $$x_1 $$ and $$x_2$$ from the mean position are $$V_1$$ and $$V_2$$ respectively. Its time period is:

A particle moves on x-axis according to the equation x = $$x_{0} sin^{2} \omega t$$, the motion is simple harmonic

STATEMENT-1: Time period of simple harmonic motion at moon is more than that on earth because
STATEMENT-2: There is no atmosphere on moon.

The maximum value attained by the tension in the string of a
swinging pendulum is four times the minimum value it attains. There is no stack
in the string. The angular amplitude of the pendulum is

Projection of uniform circular motion on  a diameter is:- 

The string of a pendulum is horizontal initially. The mass of the bob attached is m. Now the string is released. 'R' is the length of the pendulum.
(i) Velocity of the string at the lowest point