Download the app

Questions  

If the differential equation of a damped oscillator is 

\large \frac{{m{d^2}x}}{{d{t^2}}} + \frac{{bdx}}{{dt}} + kx\, = \,0

   then energy of damped oscillator vary with time ‘t’ is E(t) =

a
b
c
d

detailed solution

Correct option is B

Amplitude of a damped harmonic oscillator   Energy of oscillator

Talk to our academic expert!

+91

Are you a Sri Chaitanya student?


Similar Questions

In damped oscillations, damping force is directly proportional to speed of oscillator. If amplitude becomes half of its maximum value in 1 s, then after 2 s amplitude will be (Ao-initial amplitude)


phone icon
whats app icon