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Year 2024
April
Week # 4
Expire on 21 May 2024
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FAQs
May
Week # 1 Quiz 4
Q1.
An Open loop Control System, represented by the transfer function \(G(s) = \frac{(s-1)}{(s+2)(s+3)}\), is
Stable and of the non-minimum phase type
Stable and of the minimum phase type
unstable and of the minimum phase type
unstable and of the non-minimum phase type
Q2.
If a type 1 system is subjected to parabolic input, what will be the value of steady state error?
0
100
Constant k
Infinite
Q3.
Which of the following statements is correct for a system with gain margin close to unity or a phase margin close to zero ?
The system is relatively stable
The system is highly stable
The system is highly oscillatory
None of the above
Q4.
Which of the following is exhibited by Root locus diagrams ?
The poles of the transfer function for a set of parameter values
The bandwidth of the system
The response of a system to a step input
The frequency response of a system
Q5.
For non-linear systems stability cannot be determined due to:
Possible existence of multiple equilibrium states
No correspondence between bounded input and bounded output stability and asymptotic stability
Output may be bounded for the particular bounded input but may not be bounded for the bounded inputs
All of the mentioned
Q6.
A transfer function of control system does not have pole-zero cancellation. Which one of the following statements is true?
System is neither controllable nor observable
System is completely controllable and observable
System is observable but uncontrollable
System is controllable but unobservable
Q7.
When the system gain is doubled the gain margin becomes -
Two times
Half times
Remains constant
None of the above
Q8.
Which type of stability implies that the system approaches its equilibrium state as time goes to infinity?
Asymptotic stability
BIBO stability
Exponential stability
Marginal stability
Q9.
What should be the nature of bandwidth for a good control system?
Small
Medium
Large
All of the mentioned
Q10.
Which of the following stability criteria is used to analyze discrete-time systems?
Bode stability criterion
Routh-Hurwitz stability criterion
Nyquist stability criterion
Root locus stability criterion
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