Identify the poles and zeros for the following secondorder systems, and discuss system stability: (a) (ddot{y}+2 dot{y}+y=A

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Identify the poles and zeros for the following secondorder systems, and discuss system stability:

(a) \(\ddot{y}+2 \dot{y}+y=A \cos 3 t\)

(b) \(\ddot{y}+\dot{y}+0.1 y=A \cos 3 t\)

(c) \(\ddot{y}+300 \dot{y}+10 y=A \cos 3 t\)

(d) \(\ddot{y}+2 \dot{y}+y=A_{1} x+A_{2} \dot{x}\)

(e) \(\ddot{y}+y=A \cos \omega t\)

(f) \(\ddot{y}+y=B(x(t)+\dot{y})\).

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Mechanical Vibration Analysis, Uncertainties, And Control

ISBN: 9781498753012

4th Edition

Authors: Haym Benaroya, Mark L Nagurka, Seon Mi Han

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