Q4 (a)
5 Ref. No.: EX/EE/T/224/2018 8 Q3 (a) Draw an asymptotic Bode magnitude plot for the system 10s G(s) (s + 1)(s + 5)2 (b) Stating the simplifying assumptions obtain the transfer function of an armature controlled d. c. motor driving a load with viscous friction. Develop the block diagram for the system. 8+4 2+2 8+4 04 (a) Define state and output equation for an LTI system. (b) Consider an LTI system given by the transfer function: s² + 75+2 G(S) = 53 +992 +265 + 24 Obtain the state-space model of the system in the phase variable canonical form. Draw the corresponding block diagram indicating the individual states. df(t) 2s+1 (c) Find the initial value of for F(s) = b[f(t)] 2++1 4 7 at
5 Ref. No.: EX/EE/T/224/2018 8 Q3 (a) Draw an asymptotic Bode magnitude plot for the system 10s G(s) (s + 1)(s + 5)2 (b)
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5 Ref. No.: EX/EE/T/224/2018 8 Q3 (a) Draw an asymptotic Bode magnitude plot for the system 10s G(s) (s + 1)(s + 5)2 (b)
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