The forced harmonic oscillations have equal displacement amplitude at frequencies `omega_(1)=400 s^(-1)` and `omega_(2)=600 s^(-1)`. Find the resonance frequency at which the displacement amplitude is maximum.

In R-L-C series circuit, we have same current at angular frequencies omega_(1) and omega_(2) . The resonant frequency of circuit is

In forced oscillation of a particle the amplitude is maximum for a frequency omega_(1) of the force while the energy is maximum for a frequency omega_(2) of the force, then .

In forced oscillation of a particle the amplitude is maximum for a frequency omega_(2) of the force while the energy is maximum for a frequecyomega_(2) of the force, then .

Two simple harmonic motions of angular frequency 100 rad s^(-1) and 1000 rad s^(-1) have the same displacement amplitude. The ratio of their maximum accelerations is

Two simple harmonic motions of angular frequency 100 rad s^(-1) and 1000 rad s^(-1) have the same displacement amplitude. The ratio of their maximum accelerations is

In forced oscillations of a particle, the amplitude is maximum for a frequency omega_(1) of the force, while the energy is maximum for a frequency omega_(2) of the force. Then…………….

Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies omega_(1) and omega_(2) and have total energies E_(1) and E_(2) repsectively. The variations of their momenta p with positions x are shown in figures. If (a)/(b) = n^(2) and (a)/(R) = n , then the correc t equation(s) is (are) :

Two independent harmonic oscillators of equal mass are oscillating about the origin with angular frequencies omega_(1) and omega_(2) and have total energies E_(1) and E_(2) repsectively. The variations of their momenta p with positions x are shown in figures. If (a)/(b) = n^(2) and (a)/(R) = n , then the correc t equation(s) is (are) :