Home
Class 11
PHYSICS
A particle starts simple harmonic motion...

A particle starts simple harmonic motion from the mean position. Its amplitude is a and time period is T. what is its displacement when its speed is half of its maximum speed?

A

`(sqrt(3)A)/(2)`

B

`(sqrt(2)A)/(3)`

C

`(2A)/(sqrt(3))`

D

`(3A)/(sqrt(2))`

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Similar Questions

Explore conceptually related problems

A particle starts simple harmonic motion from the mean position. Its amplitude is a and total energy E . At one instant its kinetic energy is 3E/4 . Its displacement at that instant is

A particle is executing simple harmonic motion with an amplitude A and time period T. The displacement of the particles after 2T period from its initial position is

A particle is executing simple harmonic motion. Its total energy is proportional to its

A particle starts performing simple harmonic motion. Its amplitude is A . At one time its speed is half that of the maximum speed. At this moment the displacement is

A particle executing simple harmonic motion with time period T. the time period with which its kinetic energy oscillates is

A particle executing simple harmonic motion with an amplitude 5 cm and a time period 0.2 s. the velocity and acceleration of the particle when the displacement is 5 cm is

A particle executes simple harmonic motion. If you are told that its veocity at this instant is Zero can you say what is its displacement? If you are told that its velocity at this instant is maximum, can you say what is its displacement?

A particle oscillating in simple harmonic motion has amplitude 'a'. The distance from the mean position at which its velocity will be one half of the maximum velocity is

If particle is excuting simple harmonic motion with time period T, then the time period of its total mechanical energy is :-

A particle performs simple harmonic motion about O with amolitude A and time period T . The magnitude of its acceleration at t=(T)/(8) s after the particle reaches the extreme position would be