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2018

Control Systems sample question paper-2018

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2018

Control Systems sample question paper-2018

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CHRIST (DEEMED TO BE UNIVERSITY),BENGALURU - 560029 End Semester Examination March - 2018 Bachelor of Technology IV SEMESTER Code: EE434 Max.Marks: 100 Subject: CONTROL SYSTEMS Duration: 3Hrs SECTIONA Assume missing data and needful data appropriately. 5X20=100 1a) List and explain the features of data acquisition system by considering any one commercial product as an example.[6] b) List and explain at least seven application of data acquisition in control system. 4] [OR] 2 Explain the following control componeiits, a) Microcontrollers [5] b) Programmable Logic controllef(5] c) Relay and Contactors [5] 4) Operational amplifier [5] Xx(s) Solve for the transfer function, a for the following system. Find poles and zeros of the circuit. Mark poles aiid zeros-ifrs-plane by assuming Ky, M1, Ky, M2 and Kg Consider, fu. fo and fy; as damper constants. n@ x0) hy fo) [oR] 4 Determine the transfer function for the following electrical circuit where v(t) is input and ig() is output. Find poles and zeros of the circuit. Mark poles and zeros in s-plane. Convert the transfer function into state space. R Ry N\ wot \€ Vex = ) L COR el) 5 Construct root locus for single phase induction machine with cascaded gain and unity feedback for the control action. Assume physical parameters of the system. [oR] 6 Plot the Nyquist diagram and use Nyquist diagram to find the range of gain, K, for stability, , K OO) = Ger HES) 7 Show that the integral controller eliminated the steady-state error for the system, G(s)= [OR] 10 a) Explain the characteristics of P I and D controller on the plant[10] b) List and explain five applications of PID controllers.[10] a) Derive the solution of non-homogeneous system by Laplace transform approach. (8] b) Determine the solution of the following state model.{12] [4 Alef [oR] a) Derive the state space model from transfer function.[6] b) Derive transfer function from state space model.{6] c) Find the transfer function and state space model of series R-L-C circuit [8]

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