Home
Class 12
PHYSICS
A body starting from mean position is ex...

A body starting from mean position is executing simple harmonic motion. Its time . period is 24 s. After 4 s, its velocity is `pi" "m//s` then its path length is

A

24 m

B

48 m

C

52 m

D

12 m

Text Solution

Verified by Experts

The correct Answer is:
B
Promotional Banner

Similar Questions

Explore conceptually related problems

A particle is executing a simple harmonic motion. Its maximum acceleration is alpha and maximum velocity is beta . Then, its time period of vibration will be

A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is pi m//s . Amplitude of oscillation is (cos 45^(@) = 1/(sqrt(2)))

A body of mass 1 is executing simple harmonic motion. Its displacement y(cm) at t seconds is given by y = 6 sin (100t + pi//4) . Its maximum kinetic energy is

A particle is executing simple harmonic motion with a time period T . At time t=0, it is at its position of equilibium. The kinetice energy -time graph of the particle will look like

If x, v and a denote the displacement, the velocity and the acceleration of a particle executing simple harmonic motion of time period T, then, which of the following does not change with time?

A partilce is executive simple harmonic motion given by x=5sin(4t-pi/6) The velocity of the particle when its displacement is 3 units is

A particle performs linear S.H.M. starting from the mean position. Its amplitude is A and time period is T. At the instance when its speed is half the maximum speed , its displacement x is

Starting from the origin a body osillates simple harmonicall with a period of 2 s. A fter what time will its kinetic energy be 75% of the total energy?

The periodic time of a body executing simple harmonic motion is 3 sec. After how much time from time t=0 , its displacement will be half of its amplitude

Two particles P and Q start from origin and execute simple harmonic motion along X-axis with same amplitude but with periods 3s and 6s respectively. The ratio of the velocities of P and Q when they meet is