Compare closed loop and open loop system.
[3 marks]Discuss Force-Current (F-I) analogous system with analogous quantity.
[4 marks]Define steady state error and derive the expressions for static error coefficients corresponding to step, ramp and parabolic inputs respectively.
[7 marks]List properties of the transfer function.
[3 marks]Discuss unit step response of first order system.
[4 marks]Draw the Nyquist plot for G(s) = 1⁄s(s +1) and comment on system stability.
[7 marks]For the signal flow graph shown in Fig. 1, using Mason’s gain formula determine the overall transmission C/R.
[7 marks]What is polar plot?
[3 marks]Using Routh’s criterion check the stability of a system whose characteristic equation is given by s5 + 2s4 + 2s3 + 4s2 + 11s + 10 = 0
[4 marks]Obtain the state transition matrix for the state model whose system matrix is given by A=[1 1;0 1].
[7 marks]Describe in brief about PD controller.
[3 marks]List advantages of state variable analysis.
[4 marks]Draw the bode plot for a unity feedback system having,
[7 marks]Discuss following transient response specification: Delay Time, Peak overshoot, Settling Time
[3 marks]Describe critical rules of block diagram reduction techniques.
[4 marks]What is Root locus? Sketch the Root locus plot for the unity feedback system having open loop transfer function,
[7 marks]Define: Gain margin, phase margin, absolute stability
[3 marks]Describe any four block diagram reduction techniques.
[4 marks]Discuss steps to design a Lag Compensator using Bode plot method.
[7 marks]Write a note on PID controller.
[3 marks]Derive the expression for peak time Tp for a second order control system subjected to a unit step input.
[4 marks]Write a short note on state space representation of a control system.1
[7 marks]Discuss the effect of feedback on sensitivity.
[3 marks]Explain the Lead Compensator with its transfer function.
[4 marks]Derive the state variable equation = AX + BU and Y = CX + DU. Also draw the state diagram Fig. 1
[7 marks]