Physics questions
20125 published questions with worked solutions.
- The equation d^2x dt^2 + x = 0 is for a particle performing S.H.M. Then, the time period of the motion will be
- The velocity of a particle performing S.H.M. at mean position is
- The velocity of a particle performing S.H.M. at extreme position is
- The graph between instantaneous velocity and acceleration of a particle performing S.H.M. is
- The graph between instantaneous velocity and acceleration of a particle performing S.H.M. with a period of 6.28 s is
- The graph between instantaneous velocity and displacement of a particle performing S.H.M. is
- The graph between instantaneous velocity and angular displacement of a particle performing S.H.M. is
- The graph between instantaneous acceleration and angular displacement of a particle performing S.H.M. is
- A particle performing S.H.M., its velocity when the particle moves from mean to extreme position is
- The equation of a S.H.M. of amplitude 'A' and angular frequency in which all distances are measured from one extreme position and...
- The length of a spring is l and its force constant is k. When a weight W is suspended from it, its length increases by x. If the...
- The force on a body executing SHM is 2 N, when the displacement is 3 cm. if the displacement is 5 cm, then the force on the body...
- A body of mass 0.5 kg executes S.H.M. of frequency 4 Hz. The amplitude of SHM is 1 cm. The maximum restoring force is (take ^2 =...
- The particle performing SHM with period 2 sec. The graph between the instantaneous velocity & its displacement is :
- A particle performing SHM, then graph of acceleration as a function of displacement is :
- Which of following equations does not represent of simple harmonic motion?
- The motion of particle is y = a sin t + b cos t. The motion of particle is
- In SHM, the displacement particle start at mean position is :
- In SHM the .displacement of particle start from extreme position:
- The differential equation for linear SHM of a particle of mass 2 gm is d^2x dt^2 + 16x = 0 Then force constant is :