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Kerala University 2009 B.Tech Applied Electronics and Instrumentation Sixth Semester , (2003 Scheme) Branch : Applied Electronics 03-605 : CONTROL SYSTEM THEORY (A) - Question Paper

Tuesday, 04 June 2013 06:25Web



Illllllllllllllll    (Pages : 3)    8019

Reg. No

Name :

Sixth Semester B.Tech. Degree Examination, December 2009

(2003 Scheme)

Branch : Applied Electronics 03-605 : CONTROL SYSTEM THEORY (A)

Max. Marks : 100

Time : 3 Hours


PART - A

Answer all questions. Each question carries 4 marks.

1. Find the transfer function of a system represented by the differential equation

8019    -2-

PART - B

Answer two questions from each Module. Each question carries 10 marks.

Module - I

11.    Derive the mathematical model for a liquid level system and then obtain the transfer function.

12.    For the system represented by the following set of equations, find the transfer

function (s) using signal flow graph. x(s)

i)    y = y1 + p3x

ii)    y1=-a1y1 + y2 +fcx

iii)    y2 = -a2y1 + frx

13.    Sketch the root locus plot for the feed back system whose open loop transfer

K

function G(s) H(s) =--

s(s + 2) (s1 + 2s + 2

Module - II

14.    Consider the characteristic equation s2 + 2s3 + (4 + K) s2 + 11s + 13 = 0. Using the Rouths stability criterion, determine the range of K for stability.

15.    Construct Bode magnitude and phase diagrams for

100(0.1s +1)

G(s) H(s) =-2-

s(s +1) (0.01s +1)

Also comment on the closed loop stability of the system.

s + 2

16. Sketch the Nyquist plot for G(s) H(s) =

(s + 1)(s -1)

Module - III

17.    The forward path transfer function of a certain unity negative feedback control

n K system is G(s) =-

s(s +1)(s + 25)

The system has to satisfy the following specification

a)    Phase margin > 30

b)    Gain margin > 18 dB

c)    Steady state error for unit ramp input < 20. Design a suitable lead compensator.

18.    Sketch Bode diagram of PID controller. Also give an application for feed forward control system.

19.    Discuss about Zero-placement approach to improve response characteristics.

1

   Derive the mathematical model for a thermal system and find the transfer function.

2

   What is relative stability and absolute stability ?

3

   State and explain Masons gain formula for signal flow graphs.







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