364072 In damped oscillation the amplitude of oscillations is reduced to one-third of its initial value \(a_{0}\) at the end of 100 oscillation. When the oscillation completes 200 oscillations, its amplitude must be

364073 If a simple pendulum has significant amplitude (up to a factor of 1/e of original) only in the period between \(t=0 s\) to \(t=\tau s\), then \(\tau\) may be called the average life of the pendulum. When the spherical bob of the pendulum suffers a retardation (due to viscous drag) proportional to its velocity with \(\mathrm{b}\) as the constant of proportionality, the average life time of the pendulum in second is (assuming damping is small) mass of bob is \(m\).

364074 The amplitude of damped oscillator reduced to one-third of its initial value \(A_{0}\) in \(2\;s\). Its amplitude after \(6\;s\) is \(1/n\) times the original. Then \(n\) is equal to

364075 Statement A :
Damped oscillation causes loss in energy.
Statement B :
The energy loss in damped oscillation may be due to friction, air resistance etc.

364072 In damped oscillation the amplitude of oscillations is reduced to one-third of its initial value \(a_{0}\) at the end of 100 oscillation. When the oscillation completes 200 oscillations, its amplitude must be

364073 If a simple pendulum has significant amplitude (up to a factor of 1/e of original) only in the period between \(t=0 s\) to \(t=\tau s\), then \(\tau\) may be called the average life of the pendulum. When the spherical bob of the pendulum suffers a retardation (due to viscous drag) proportional to its velocity with \(\mathrm{b}\) as the constant of proportionality, the average life time of the pendulum in second is (assuming damping is small) mass of bob is \(m\).

364074 The amplitude of damped oscillator reduced to one-third of its initial value \(A_{0}\) in \(2\;s\). Its amplitude after \(6\;s\) is \(1/n\) times the original. Then \(n\) is equal to

364075 Statement A :
Damped oscillation causes loss in energy.
Statement B :
The energy loss in damped oscillation may be due to friction, air resistance etc.

364072 In damped oscillation the amplitude of oscillations is reduced to one-third of its initial value \(a_{0}\) at the end of 100 oscillation. When the oscillation completes 200 oscillations, its amplitude must be

364073 If a simple pendulum has significant amplitude (up to a factor of 1/e of original) only in the period between \(t=0 s\) to \(t=\tau s\), then \(\tau\) may be called the average life of the pendulum. When the spherical bob of the pendulum suffers a retardation (due to viscous drag) proportional to its velocity with \(\mathrm{b}\) as the constant of proportionality, the average life time of the pendulum in second is (assuming damping is small) mass of bob is \(m\).

364074 The amplitude of damped oscillator reduced to one-third of its initial value \(A_{0}\) in \(2\;s\). Its amplitude after \(6\;s\) is \(1/n\) times the original. Then \(n\) is equal to

364075 Statement A :
Damped oscillation causes loss in energy.
Statement B :
The energy loss in damped oscillation may be due to friction, air resistance etc.

364072 In damped oscillation the amplitude of oscillations is reduced to one-third of its initial value \(a_{0}\) at the end of 100 oscillation. When the oscillation completes 200 oscillations, its amplitude must be

364073 If a simple pendulum has significant amplitude (up to a factor of 1/e of original) only in the period between \(t=0 s\) to \(t=\tau s\), then \(\tau\) may be called the average life of the pendulum. When the spherical bob of the pendulum suffers a retardation (due to viscous drag) proportional to its velocity with \(\mathrm{b}\) as the constant of proportionality, the average life time of the pendulum in second is (assuming damping is small) mass of bob is \(m\).

364074 The amplitude of damped oscillator reduced to one-third of its initial value \(A_{0}\) in \(2\;s\). Its amplitude after \(6\;s\) is \(1/n\) times the original. Then \(n\) is equal to

364075 Statement A :
Damped oscillation causes loss in energy.
Statement B :
The energy loss in damped oscillation may be due to friction, air resistance etc.