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Electrical Engg (EEE)

Electrical machines, power systems, circuits

321 Q 7 Topics Take Mock Test
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Difficulty: All Easy Medium Hard 161–170 of 321
Topics in Electrical Engg (EEE)
Q.161 Medium Control Systems
For a control system, the gain crossover frequency and phase crossover frequency are equal. What does this indicate about the system's stability margin?
A Gain margin is zero
B Phase margin is zero
C System is marginally stable
D System has infinite stability margins
Correct Answer:  C. System is marginally stable
EXPLANATION

When gain crossover frequency equals phase crossover frequency, the system is at the stability boundary (phase = -180°), indicating marginal stability.

Test
Q.162 Medium Control Systems
In a closed-loop control system, the feedback path gain is reduced from 1 to 0.5. How does this affect the system's steady-state error?
A Steady-state error increases
B Steady-state error decreases
C Steady-state error remains unchanged
D Steady-state error becomes zero
Correct Answer:  A. Steady-state error increases
EXPLANATION

Reducing feedback gain reduces the effectiveness of feedback, leading to increased steady-state error for the same input command.

Test
Q.163 Medium Control Systems
Which of the following is a state-space representation advantage over transfer function?
A Easier to analyze
B Can handle multiple inputs and outputs (MIMO systems)
C Better for manual calculations
D Provides less information about system dynamics
Correct Answer:  B. Can handle multiple inputs and outputs (MIMO systems)
EXPLANATION

State-space representation naturally handles MIMO systems, non-linear systems, and time-varying systems better than transfer functions.

Test
Q.164 Medium Control Systems
The overshoot of a second-order system is independent of:
A Damping ratio
B Natural frequency
C System gain
D All of the above
Correct Answer:  C. System gain
EXPLANATION

Overshoot = e^(-πζ/√(1-ζ²)) depends only on damping ratio ζ, not on ωn or system gain K.

Test
Q.165 Medium Control Systems
The Nyquist plot is a mapping of:
A Transfer function in time domain
B Transfer function on the jω axis in the s-plane to the G(s)H(s) plane
C Output versus input
D Frequency versus phase
Correct Answer:  B. Transfer function on the jω axis in the s-plane to the G(s)H(s) plane
EXPLANATION

Nyquist plot maps the frequency response G(jω)H(jω) in the complex plane by varying ω from 0 to ∞.

Test
Q.166 Medium Control Systems
Which compensation technique is used to improve steady-state accuracy?
A Lead compensation
B Lag compensation
C PD controller
D Derivative control
Correct Answer:  B. Lag compensation
EXPLANATION

Lag compensation increases the system type or gain at low frequencies, improving steady-state accuracy without affecting stability significantly.

Test
Q.167 Medium Control Systems
The rise time of a second-order underdamped system decreases with:
A Increase in natural frequency and damping ratio
B Decrease in natural frequency
C Increase in damping ratio only
D Increase in natural frequency only
Correct Answer:  A. Increase in natural frequency and damping ratio
EXPLANATION

Rise time tr ≈ (π - cos⁻¹(ζ))/(ωn√(1-ζ²)). It decreases with higher ωn and appropriate ζ value.

Test
Q.168 Medium Control Systems
For a second-order system with natural frequency ωn = 2 rad/s and damping ratio ζ = 0.5, the system is:
A Overdamped
B Underdamped
C Critically damped
D Unstable
Correct Answer:  B. Underdamped
EXPLANATION

When ζ < 1 (0.5 < 1), the system is underdamped with oscillatory transient response.

Test
Q.169 Medium Control Systems
The gain margin of a system can be determined from the bode plot as:
A The frequency at which phase is -180°
B The magnitude at phase crossover frequency
C 1/magnitude at phase crossover frequency (in linear form)
D The frequency at which magnitude is 1
Correct Answer:  C. 1/magnitude at phase crossover frequency (in linear form)
EXPLANATION

Gain margin = 1/|G(jω)| at phase crossover frequency where phase = -180°. It indicates how much gain can be increased before instability.

Test
Q.170 Medium Control Systems
What does the Routh-Hurwitz criterion determine?
A The bandwidth of the system
B The stability of a linear system without finding poles
C The steady-state error of the system
D The transient response of the system
Correct Answer:  B. The stability of a linear system without finding poles
EXPLANATION

Routh-Hurwitz criterion is used to determine the stability of a system by examining the characteristic equation coefficients without calculating poles.

Test
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