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Code No: 134AM
JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD
B.Tech II Year II Semester Examinations, April - 2018
CONTROL SYSTEMS
(Common to EEE, ECE, EIE)
Time: 3 Hours Max. Marks: 75
Note: This question paper contains two parts A and B.
Part A is compulsory which carries 25 marks. Answer all questions in Part A.
Part B consists of 5 Units. Answer any one full question from each unit.
Each question carries 10 marks and may have a, b, c as sub questions.
PART- A
(25 Marks)
1.a) Write the Manson’s gain formula. [2]
b) What are the basic properties of SFG? [3]
c) What are the standard test signals used in control systems? [2]
d) Distinguish between type and order of a system. [3]
e) Define a stable system. [2]
f) Explain the basics of root locus plot. [3]
g) What is polar plot? [2]
h) Define gain and phase margins. [3]
i) What is state diagram? [2]
j) Mention any four advantages of state variable representation. [3]
PART-B
(50 Marks)
2.a) Compare the AC and DC servomotors.
b) For the system represented by the block diagram shown in figure 1. Find
C
R
. [4+6]
Figure: 1
OR
R16
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3.a) What are the characteristics of servomotors?
b) Find the overall gain
( )
( )
C s
R s
for the signal flow graph shown in figure 2. [4+6]
Figure: 2
4. The open-loop transfer function of a unity feedback control system is given by
9
( )
( 3)
G s
s s


. Find the natural frequency of response, damping ratio, damped
frequency and time constant. [10]
OR
5. For unity feedback control system the open loop transfer function, 2
10( 2)
( )
( 4)
s
G s
s s



.
Find the ess when the input is
2
( ) 3 2 3 .
r t t t
   And find Kp ,Kv , and Ka. [10]
6.a) Determine the RH stability of given characteristic equation, 4 3 2
8 18 16 5 0.
s s s s
    
b) Sketch the root locus of the system, whose open loop transfer function is,
( 15)
( )
( 1)( 5)
K s
G s
s s s


 
[4+6]
OR
7. Given
0.2
( )
( 2)( 8)
s
Ke
G s
s s s


 
. Find K so that the system is stable with, a) GM=2db,
b) PM=450
[10]
8. The open loop transfer function is given by 2
(1 4 )
( ) ( )
(1 )(1 2 )
K s
G s H s
s s s


 
, Determine the
stability of closed loop system. [10]
OR
9. The open-loop transfer function of a system is given by
( )
(1 0.1 )(1 0.2 )
p
K
G s
s s s

 
Design a lag-lead compensator to meet the Kv=100sec-1
and Phase margin  300
. [10]
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10.a) Define: i) State ii) State variables iii) State space representation.
b) Find the state transition matrix for the following matrix,
1 0
1 1
A
 
  

 
.
c) Obtain the state space representation for the following differential equation.
5 7 114
y y y
  
 
Where ‘y’ is the output and ‘u’ is the input. [10]
OR
11. The state equation of a linear-time invariant system is given as,
0 5 1
1 2 1
X X r
   
 
   
 
   
 and  
1 1
y X
 ,
Find the transfer function and draw the state diagram. [10]
---ooOoo---
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134 am042018

  • 1. Code No: 134AM JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD B.Tech II Year II Semester Examinations, April - 2018 CONTROL SYSTEMS (Common to EEE, ECE, EIE) Time: 3 Hours Max. Marks: 75 Note: This question paper contains two parts A and B. Part A is compulsory which carries 25 marks. Answer all questions in Part A. Part B consists of 5 Units. Answer any one full question from each unit. Each question carries 10 marks and may have a, b, c as sub questions. PART- A (25 Marks) 1.a) Write the Manson’s gain formula. [2] b) What are the basic properties of SFG? [3] c) What are the standard test signals used in control systems? [2] d) Distinguish between type and order of a system. [3] e) Define a stable system. [2] f) Explain the basics of root locus plot. [3] g) What is polar plot? [2] h) Define gain and phase margins. [3] i) What is state diagram? [2] j) Mention any four advantages of state variable representation. [3] PART-B (50 Marks) 2.a) Compare the AC and DC servomotors. b) For the system represented by the block diagram shown in figure 1. Find C R . [4+6] Figure: 1 OR R16 JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ J J J J J J J J
  • 2. 3.a) What are the characteristics of servomotors? b) Find the overall gain ( ) ( ) C s R s for the signal flow graph shown in figure 2. [4+6] Figure: 2 4. The open-loop transfer function of a unity feedback control system is given by 9 ( ) ( 3) G s s s   . Find the natural frequency of response, damping ratio, damped frequency and time constant. [10] OR 5. For unity feedback control system the open loop transfer function, 2 10( 2) ( ) ( 4) s G s s s    . Find the ess when the input is 2 ( ) 3 2 3 . r t t t    And find Kp ,Kv , and Ka. [10] 6.a) Determine the RH stability of given characteristic equation, 4 3 2 8 18 16 5 0. s s s s      b) Sketch the root locus of the system, whose open loop transfer function is, ( 15) ( ) ( 1)( 5) K s G s s s s     [4+6] OR 7. Given 0.2 ( ) ( 2)( 8) s Ke G s s s s     . Find K so that the system is stable with, a) GM=2db, b) PM=450 [10] 8. The open loop transfer function is given by 2 (1 4 ) ( ) ( ) (1 )(1 2 ) K s G s H s s s s     , Determine the stability of closed loop system. [10] OR 9. The open-loop transfer function of a system is given by ( ) (1 0.1 )(1 0.2 ) p K G s s s s    Design a lag-lead compensator to meet the Kv=100sec-1 and Phase margin  300 . [10] JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ J J J J J J J J
  • 3. 10.a) Define: i) State ii) State variables iii) State space representation. b) Find the state transition matrix for the following matrix, 1 0 1 1 A         . c) Obtain the state space representation for the following differential equation. 5 7 114 y y y      Where ‘y’ is the output and ‘u’ is the input. [10] OR 11. The state equation of a linear-time invariant system is given as, 0 5 1 1 2 1 X X r                  and   1 1 y X  , Find the transfer function and draw the state diagram. [10] ---ooOoo--- JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ JJ J J J J J J J J