The equation of a damped simple harmonic motion is `m(d^(2)x)/(dt^(2))+b(dx)/(dt)+kx=0`. Then the angular frequency of oscillation is

The equation of a damped simple harmonic motion is m(d^2x)/(dt^2)+b(dx)/(dt)+kx=0 . Then the angular frequency of oscillation is

A simple harmonic motion is represented by x(t) = sin^2 omegat - 2 cos^(2) omegat . The angular frequency of oscillation is given by

A particle executes simple harmonic motion according to equation 4(d^(2)x)/(dt^(2))+320x=0 . Its time period of oscillation is :-

If a simple harmonic motion is represented by (d^(2)x)/(dt^(2)) + alphax = 0 , its time period is :

The acceleration-displacement graph of a particle executing simple harmonic motion is shown in the figure. The frequency of oscillation is

The equation of a simple harmonic motion is X=0.34 cos (3000t+0.74) where X and t are in mm and sec . The frequency of motion is

The acceleration-displacement (a-X) graph of a particle executing simple harmonic motion is shown in the figure. Find the frequency of oscillation.

The position and velocity of a particle executing simple harmonic motion at t = 0 are given by 3 cm and 8 cm s^(-1) respectively . If the angular frequency of the particle is 2 "rad s" ^(-1) , then the amplitude of oscillation (in cm) is

Assertion : Time period of a spring-block equation of a particle moving along X-axis is x=4+6 "sin"omegat . Under this situation, motion of particle is not simple harmonic. Reason : (d^(2)x)/(dt^(2)) for the given equation is proportional to -x.

The displacement of a particle executing simple harmonic motion is given by y = 4 sin(2t + phi) . The period of oscillation is