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Answer Happy • K G(S) = (s + 3)2 and H(S) = 1. (s + 5) (s + 1)(s + 4) Gp(s) = O R(s) E(s) e(t) Gc(s) Ge(s) C(s). c(t) r(t) + H(s) Figur
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K G(S) = (s + 3)2 and H(S) = 1. (s + 5) (s + 1)(s + 4) Gp(s) = O R(s) E(s) e(t) Gc(s) Ge(s) C(s). c(t) r(t) + H(s) Figur

Posted: Fri May 20, 2022 7:47 pm
by answerhappygod
K G S S 3 2 And H S 1 S 5 S 1 S 4 Gp S O R S E S E T Gc S Ge S C S C T R T H S Figur 1
K G S S 3 2 And H S 1 S 5 S 1 S 4 Gp S O R S E S E T Gc S Ge S C S C T R T H S Figur 1 (40.31 KiB) Viewed 96 times
K G S S 3 2 And H S 1 S 5 S 1 S 4 Gp S O R S E S E T Gc S Ge S C S C T R T H S Figur 2
K G S S 3 2 And H S 1 S 5 S 1 S 4 Gp S O R S E S E T Gc S Ge S C S C T R T H S Figur 2 (15.88 KiB) Viewed 96 times
thank you in advance
K G(S) = (s + 3)2 and H(S) = 1. (s + 5) (s + 1)(s + 4) Gp(s) = O R(s) E(s) e(t) Gc(s) Ge(s) C(s). c(t) r(t) + H(s) Figure Q1a

[6 marks] (d) With the aid of the Routh-Hurwitz stability criterion, investigate the range of the gain that would guarantee the stability of the system and hence, find the frequency of oscillation at the marginal stability point. [8 marks)