). The equation of motion of a mechanical system is + 10y = 120g (t) wh dt the stimulus or input applied to the system and y(t) is its output. Assume th quiescent. i. ii. iii. Find the transfer function of the system and the pole. If a step of unit height is applied at the input, in the Laplace domai system output, y(s), using partial fractions. Hence determine the time domain output of the system, y(t).
). The equation of motion of a mechanical system is + 10y = 120g (t) wh dt the stimulus or input applied to the system and y(t) is its output. Assume th quiescent. i. ii. iii. Find the transfer function of the system and the pole. If a step of unit height is applied at the input, in the Laplace domai system output, y(s), using partial fractions. Hence determine the time domain output of the system, y(t).
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dt
10. The equation of motion of a mechanical system is 4+ 10y = 120g (t) where g(t) is
the stimulus or input applied to the system and y(t) is its output. Assume the system is
quiescent.
i.
Find the transfer function of the system and the pole.
ii. If a step of unit height is applied at the input, in the Laplace domain, find the
system output, y(s), using partial fractions.
Hence determine the time domain output of the system, y(t).
iii.
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