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Download AKTU B-Tech 5th Sem 2017-2018 NEE503 Control System Question Paper

Download AKTU (Dr. A.P.J. Abdul Kalam Technical University (AKTU), formerly Uttar Pradesh Technical University (UPTU) B-Tech 5th Semester (Fifth Semester) 2017-2018 NEE503 Control System Question Paper

This post was last modified on 29 January 2020

AKTU B-Tech Last 10 Years 2010-2020 Previous Question Papers || Dr. A.P.J. Abdul Kalam Technical University


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Printed pages: 3

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Paper Id:

Roll No.

Sub Code: NEE503

B.TECH (SEM V) THEORY EXAMINATION 2017-18 CONTROL SYSTEM

Time: 3 Hours

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Total Marks: 100

Note: Attempt all Sections. If any missing data is required, then choose suitably.

SECTION-A

Attempt all questions in brief. 2 x 10 = 20

  1. What are the major types of control systems? Explain them in detail with examples.
  2. Define the P, PI and PID controllers.
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  4. Determine the stability of the system whose characteristics equation is given by 2S4 + 2S³ + S² +3S+2=0.
  5. Derive the transfer function Eo(S)/Ei(S) of network shown below:

SECTION - B

Attempt any three of the following: 10 x 3 = 30

  1. For the system shown in figure, determine the type of system, error coefficient and the error for the following inputs: (i) r(t)=6, (ii) r(t) = 8t (iii) r(t) = 10+4t+1.5t²

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  2. A linear time invariant system is characterized by the state variable model. Examine the controllability and observability of the system
    A= 0 0 0 1 0 -3 0 1 -4 ; B= 4 1 0 ; C= [0 0 1]
  3. Consider a unity feedback system with a forward path transfer function
    G(s) = k(s-4) / (s+2)(s-1)

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    Draw the root locus.
  4. Write short note on:
    1. Centroid
    2. Breakaway points
    3. Steady state error
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  6. For a unity feedback system having
    G(s)= 35(s+4) / s(s+2)(s+5)'
    find (i) the type of the system, (ii) all error coefficients and (iii) errors for ramp input with magnitude 5.

SECTION - C

Attempt any one part of the following: 10 x 1 = 10

    1. A system is described by the following differential equation. Represent the system in the state space.

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      d³x/dt³ + 3 d²x/dt² + 4 dx/dt + 4x = u1(t) + 3u2(t) + 4u3(t)
      and outputs are
      Y1 = 4x + 3u1,
      Y2 = dx/dt + 4u2 + u3
    2. Define state and state variable? What are the advantage of state space techniques?
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4.Attempt any one part of the following: 10 x 1 = 10

    1. Define stability? State the necessary conditions for system to be absolutely stable?
    2. What are the limitations of Routh Hurwitz criterion?
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5.Attempt any one part of the following: 10 x 1 = 10

    1. The characteristics equation of a system is given by (s4+20s³+15s²+2s+k=0), determine the range of the k, for system to stable.
    2. Construct the RL for a unity feedback system with OLTF G(s)= k(s+1) / (s+9)

6.Attempt any one part of the following: 10 x 1 = 10

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    1. Sketch the RL for a unity feedback system with OLTF G(s)=k(s²+2s+10) / (s²+4s+5)
    2. A unity feedback system shown in figure find the Kc and Ka so that the closed loop poles are placed at s=-15±j20.

7.Attempt any one part of the following: 10 x 1 = 10

    1. A unity feedback system has an OLTF

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      G(s)=(s+2) / s(s+7s²+4s+3)
      Find the static error constant and ess due to an input r(t)=t²u(t).
    2. Sketch the polar plot for (i) G(s)= 32 / (s+4)(s²+4s+8) and find its points of intersection with the real and imaginary axes.

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