The amplitude of vibration of a particle is given by am=(a0)(aω2−b�

1.	The amplitude of vibration of a particle is given by am=(a0)(aω2−bω+c) where a0,a,b and c are positive. The condition for a single resonant frequency is
Answer» The amplitude of vibration of a particle is given by $a_{m} = \frac{(a_{0})}{(a ω^{2} - b ω + c)}$ where $a_{0}, a, b$ and c are positive. The condition for a single resonant frequency is

The amplitude of vibration of a particle is given by am=(a0)(aω2−bω+c) where a0,a,b and c are positive. The condition for a single resonant frequency is

Answer»

The amplitude of vibration of a particle is given by $a_{m} = \frac{(a_{0})}{(a ω^{2} - b ω + c)}$ where $a_{0}, a, b$ and c are positive. The condition for a single resonant frequency is

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The amplitude of vibration of a particle is given by am=(a0)(aω2−bω+c) where a0,a,b and c are positive. The condition for a single resonant frequency is

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