Home
Class 11
PHYSICS
In a simple harmonic oscillator, at the ...

In a simple harmonic oscillator, at the mean position

A

Kinetic energy is minimum, potential energy is maximum

B

Both kenetic and potential energies are maximum

C

kinetic energy is maxium, potentail energy minimum

D

Both kenetic and potential energies are minimum

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Similar Questions

Explore conceptually related problems

Velocity of a simple harmonic oscillator in the mean position is v_(0) . If its amplitude is doubled, without changing its period of oscillation, its velocity in the mean position will be

When a longitudinal wave propagates through a medium, the particles of the medium execute simple harmonic oscillations about their mean positions. These oscillations of a particle are characterised by an invariant

A simple harmonic oscillator starts from mean position at time, t = 0, moves along +x-direction are reaches the extreme point in 1s covering a distance of 20 cm (a) The equation of its motion is x = 0.2 "cos" (pi)/(2) t (b) Its maximum speed is 0.314 ms^(-1) (c) Its angular frequency is (pi)/(2) rad s^(-1) (d) Its maximum acceleration is (pi^(2))/(100) ms^(-2)

Simple harmonic oscillations are

The figure gives the displacement versus time graph of a simple harmonic oscillator. The position with maximum speed directed down wards is at

In simple harmonic motion, at the extreme positions

For a simple harmonic oscillator, the aceeleration is 3 m//s^(2) when the displacement is 0.03 m. The angular frequency of the oscillator is

The energy of a simple harmonic oscillator in the state of rest is 3 Joules. If its mean K.E. is 4 joules, its total energy will be :

STATEMENT-1 : In simple harmonic motion, at extreme position the velocity and acceleration of object is zero. STATEMENT-2 : In simple harmonic motion at mean position?

In a simple harmonic oscillation, what fraction of total mechanical energy is in the form of kinetic energy, when the particle is midway between mean and extreme position.