A damped free vibration is expressed by the general equation (x=X e^{-zeta omega_{n} t} sin left(sqrt{1-zeta^{2}} omega_{n}
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A damped free vibration is expressed by the general equation \(x=X e^{-\zeta \omega_{n} t} \sin \left(\sqrt{1-\zeta^{2}} \omega_{n} t+\phi\right)\) which is shown in Fig. 30 :
The envelope \(A\) has the equation:
(a) \(X e^{-1}\)
(b) \(X \sin \left(\sqrt{1-\zeta^{2}}\right) \omega_{n} t\)
(c) \(e^{-\zeta \omega_{n} t}\)
(d) \(X e^{-\zeta \omega_{n} t}\).
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