A particle executes simple harmonic motion according to the displacement equation `y = 10 cos(2 pi t + (pi)/(6))cm` where `t` is in second The velocity of the particle at `t = 16` second will be

A particle executes simple harmonic motion according to the displacement equation y = 10 cos(2 pi t + (pi)/(6))cm where t is in second The velocity of the particle at t = 1/6 second will be

A particle executes SHM according to equation x=10(cm)cos[2pit+(pi)/(2)] , where t is in seconds. The magnitude of the velocity of the particle at t=(1)/(6)s will be :-

A particle executes simple harmonic motion represented by displacement function as x(t)=A sin(omegat+phi) If the position and velocity of the particle at t = 0 s are 2 cm and 2omega" cm s"^(-1) respectively, then its amplitude is xsqrt(2) cm where the value of x is _________.

The phase of a particle executing simple harmonic motion is pi/2 when it has

Position-time relationship of a particle executing simple harmonic motion is given by equation x=2sin(50pit+(2pi)/(3)) where x is in meters and time t is in seconds. What is the position of particle at t=0 ?

Position-time relationship of a particle executing simple harmonic motion is given by equation x=2sin(50pit+(2pi)/(3)) where x is in meters and time t is in seconds. What is the position of particle at t=1s ?

Position-time relationship of a particle executing simple harmonic motion is given by equation x=2sin(50pit+(2pi)/(3)) where x is in meters and time t is in seconds. What is the position of particle at t=0.5s ?

For a particle executing simple harmonic motion, the displacement from the mean position is given by y= a sin (wt ) , where a, w are constants. Find the velocity and acceleration of the particle at any instant t.

A particle is performing SHM according to the equation x=(3cm)sin((2pi)/(18)+(pi)/(6)) , where t is in seconds. The distance travelled by the particle in 39 s is

A particle is osicllating according to the equation X= 7 cos (0.5 pi t) , where t is in second. The point moves from the position of equilibrium to maximum displacement in time