16 Consider a system with open loop transfer function G(s) = s(s+0.8) provided with the feedback of H(s) = Ks+1. Assuming the system damping factor as 0.5, analyze the following (a) Compute the value of "K" and deduce the closed-loop system transfer function (b) Comment on the damping nature of the system (c) Evaluate all its time-domain performance specifications

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Fig. 2
16
Consider a system with open loop transfer function G(s)=
« (8'0+s)s
provided with the feedback of H(s)
Ks+1. Assuming the system damping
factor as 0.5, analyze the following
(a) Compute the value of "K" and deduce the closed-loop system transfer
3
function
(b) Comment on the damping nature of the system
(c) Evaluate all its time-domain performance specifications
A underwater
acoustic system with closed loop transfer function
Y(S)
is tested for controllability. Comment on the controllability
U(S)
S(S+2)(S+3)
4.
by deriving the approximate state model of the system and applying Kalman's
test.
Transcribed Image Text:Fig. 2 16 Consider a system with open loop transfer function G(s)= « (8'0+s)s provided with the feedback of H(s) Ks+1. Assuming the system damping factor as 0.5, analyze the following (a) Compute the value of "K" and deduce the closed-loop system transfer 3 function (b) Comment on the damping nature of the system (c) Evaluate all its time-domain performance specifications A underwater acoustic system with closed loop transfer function Y(S) is tested for controllability. Comment on the controllability U(S) S(S+2)(S+3) 4. by deriving the approximate state model of the system and applying Kalman's test.
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