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Electrical Engineering Control Systems - EECS-202

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Electrical Engineering Control Systems - EECS-202

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1. Which of the following is the transfer function of a simple first-

order system?

A. s+1s+2\frac{s+1}{s+2}s+2s+1

B. 1s+1\frac{1}{s+1}s+11

C. 1s+2\frac{1}{s+2}s+21

D. ss+1\frac{s}{s+1}s+1s

Answer: B) 1s+1\frac{1}{s+1}s+11

Rationale: The transfer function of a first-order system is of the

form 1s+a\frac{1}{s+a}s+a1, where aaa is a positive constant.




2. The time constant of a first-order system is:

A. The reciprocal of the system's pole

B. The inverse of the gain

C. The time it takes for the output to reach 63.2% of its final value

,D. The period of the system

Answer: C) The time it takes for the output to reach 63.2% of its

final value

Rationale: The time constant (τ\tauτ) of a first-order system defines

the time it takes for the output to reach 63.2% of its final value

during a step response.




3. In control systems, stability is determined by:

A. The system's poles

B. The system's zeros

C. The system's gain

D. The system's transfer function

Answer: A) The system's poles

Rationale: The stability of a system is determined by the location of

its poles in the s-plane. If all poles lie in the left half of the s-plane,

the system is stable.

,4. What is the steady-state error for a system with a type 1

controller, when subjected to a step input?

A. Zero

B. Finite

C. Infinite

D. Depends on the input amplitude

Answer: A) Zero

Rationale: A type 1 system has one integrator, which allows the

system to eliminate steady-state error for a step input (i.e., zero

steady-state error).




5. The Nyquist criterion is used for:

A. Controlling transient response

B. Determining the frequency response of a system

C. Analyzing the stability of a system

, D. Designing compensators

Answer: C) Analyzing the stability of a system

Rationale: The Nyquist criterion is used to determine the stability of

a closed-loop system by analyzing the open-loop frequency response.




6. In a PID controller, the proportional term:

A. Affects the rise time and the settling time

B. Affects only the steady-state error

C. Affects the oscillatory behavior of the system

D. Affects only the transient response

Answer: A) Affects the rise time and the settling time

Rationale: The proportional term in a PID controller influences the

rise time and settling time, contributing to the system's response

speed.




7. The root locus plot is used to:

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