Control Systems
Block Diagram and Signal Flow Graph
Marks 1Marks 2
Polar Nyquist and Bode Plot
Marks 1Marks 2Marks 5
State Variable Analysis
Marks 1Marks 2Marks 5
Basics of Control System
Marks 1Marks 2
Routh Hurwitz Stability
Marks 1Marks 2
Time Response Analysis
Marks 1Marks 2
Root Locus Techniques
Marks 1Marks 2Marks 5
Controller and Compensator
Marks 1Marks 2
1
GATE EE 2014 Set 3
MCQ (Single Correct Answer)
+1
-0.3
A single-input single-output feedback system has forward transfer function $$𝐺(𝑠)$$ and feedback transfer function $$𝐻(𝑠).$$ It is given that $$\left| {G\left( s \right)H\left( s \right)} \right| < 1.$$ Which of the following is true about the stability of the system?
A
The system is always stable
B
The system is stable if all zeros of $$𝐺(𝑠)𝐻(𝑠)$$ are in left half of the $$s$$-plane
C
The system is stable if all poles of $$𝐺(𝑠)𝐻(𝑠)$$ are in left half of the s-plane
D
It is not possible to say whether or not the system is stable from the information given
2
GATE EE 2014 Set 1
MCQ (Single Correct Answer)
+1
-0.3
In the formation of Routh-Hurwitz array for a polynomial, all the elements of a row have zero values. This premature termination of the array indicates the presence of
A
only one root at the origin
B
imaginary roots
C
only positive real roots
D
only negative roots
3
GATE EE 2009
MCQ (Single Correct Answer)
+1
-0.3
The first two rows of Routh's tabulation of a third order equation are as follows $$$\left. {\matrix{ {{s^3}} \cr {{s^2}} \cr } } \right|\matrix{ 2 & 2 \cr 4 & 4 \cr } $$$
this means there are

A
two roots at $$s$$ $$ = \pm j$$ and one root in right half $$s$$ - plane
B
two roots at $$s$$ $$ = \pm j2$$ and one root in left half $$s$$ - plane
C
two roots at $$s$$ $$ = \pm j2$$ and one root in right half $$s$$ - plane
D
two roots at $$s$$ $$ = \pm j$$and one root in left half $$s$$ - plane
4
GATE EE 2007
MCQ (Single Correct Answer)
+1
-0.3
The system shown in the figure is GATE EE 2007 Control Systems - Routh Hurwitz Stability Question 4 English
A
stable
B
Unstable
C
conditionally stable
D
stable for input $${u_1},$$ but unstable for input $${u_2},$$
GATE EE Subjects
Electromagnetic Fields
Signals and Systems
Engineering Mathematics
General Aptitude
Power Electronics
Power System Analysis
Analog Electronics
Control Systems
Digital Electronics
Electrical Machines
Electric Circuits
Electrical and Electronics Measurement