A particle is performing damped oscillation with frequency `5Hz`. After every `10` oscillations its amplitude becmoes half. Find time from beginning after which the amplitude becomes `1//1000` of its initial amplitude :

In damped oscillations damping froce is directly proportional to speed of ocillatior .If amplitude becomes half to its maximum value is 1 s, then after 2 s amplitude will be ( A_(0) - initial amplitude)

In damped oscillations damping froce is directly proportional to speed of ocillatior .If amplitude becomes half to its maximum value is 1 s, then after 2 s amplitude will be ( A_(0) - initial amplitude)

A damped harmonic oscillator has a frequency of 5 oscillations per second. The amplitude drops to half its value for every 10 oscillations. The time it will take to drop to 1/1000 of the original amplitude is close to:

For a damped oscillator damping constant is 20gm/s, mass is 500gm. Find time taken for the amplitude to become half the initial

When an oscillator completed 100 oscillations its amplitude reduced to 1/3 of initial value. What will be its amplitude, when it completes 200 oscilations ?

A particle starts oscillating from half the amplitude position. What is its initial phase?

A damped harmonic oscillator has a frequency of 5 oscillations per second . The amplitude drops to half its value for every 10 oscillation. The times it will take to drop to 1/(1000) of the original amplitude is close to:

The amplitude of a particle in damped oscillation is given by A=A_0e^(-kt) where symbols have usual meanings if at time t=4s,the amplitude is half of initial amplitude then the amplitude is 1/8 of initial value t=