

MCQOPTIONS
Saved Bookmarks
This section includes 16 Mcqs, each offering curated multiple-choice questions to sharpen your Control Systems knowledge and support exam preparation. Choose a topic below to get started.
1. |
Region of convergence of a causal LTI system |
A. | Is the entire s-plane |
B. | Is the right-half of s-plane |
C. | Is the left-half of s-plane |
D. | Does not exist |
Answer» C. Is the left-half of s-plane | |
2. |
Z-transform converts convolution of time-signals to |
A. | Addition |
B. | Subtraction |
C. | Multiplication |
D. | Division |
Answer» D. Division | |
3. |
The order of a linear constant-coefficient differential equation representing a system refers to the number of |
A. | Active devices |
B. | Elements including sources |
C. | Passive devices |
D. | None of the mentioned |
Answer» E. | |
4. |
If a periodic function f(t) of period T satisfies f(t) = −f (t + T/2) , then in its Fourier series expansion |
A. | The constant term will be zero |
B. | There will be no cosine terms |
C. | There will be no sine terms |
D. | There will be no even harmonics |
Answer» C. There will be no sine terms | |
5. |
The continuous time system described by 2 y(t) = x (t2) is |
A. | Causal, linear and time varying |
B. | Causal, non-linear and time varying |
C. | Non causal, non-linear and time-invariant |
D. | Non causal, linear and time-invariant |
Answer» E. | |
6. |
The FT of a rectangular pulse existing between t = − T 2/ to t = T / 2 is a |
A. | Sinc squared function |
B. | Sinc function |
C. | Sine squared function |
D. | Sine function |
Answer» C. Sine squared function | |
7. |
Z-TRANSFORM_CONVERTS_CONVOLUTION_OF_TIME-SIGNALS_TO?$ |
A. | Addition |
B. | Subtraction |
C. | Multiplication |
D. | Division |
Answer» D. Division | |
8. |
Region_of_convergence_of_a_causal_LTI_system$ |
A. | Is the entire s-plane |
B. | Is the right-half of s-plane |
C. | Is the left-half of s-plane |
D. | Does not exist |
Answer» C. Is the left-half of s-plane | |
9. |
The order of a linear constant-coefficient differential equation representing a system refers to the number o? |
A. | Active devices |
B. | Elements including sources |
C. | Passive devices |
D. | None of the mentioned |
Answer» E. | |
10. |
Given a unit step function u (t), its time-derivative is: |
A. | A unit impulse |
B. | Another step function |
C. | A unit ramp function |
D. | A sine function |
Answer» B. Another step function | |
11. |
If a periodic function f(t) of period T satisfies f(t) = ‚àíf (t + T/2) , then in its Fourier series expansion$ |
A. | The constant term will be zero |
B. | There will be no cosine terms |
C. | There will be no sine terms |
D. | There will be no even harmonics |
Answer» C. There will be no sine terms | |
12. |
If G( f) represents the Fourier Transform of a signal g (t) which is real and odd symmetric in time, then G (f) is |
A. | Complex |
B. | Imaginary |
C. | Real |
D. | Real and non-negative |
Answer» C. Real | |
13. |
The continuous time system described by 2 y(t) = x (t2) is |
A. | Causal, linear and time varying |
B. | Causal, non-linear and time varying |
C. | Non causal, non-linear and time-invariant |
D. | Non causal, linear and time-invariant |
Answer» E. | |
14. |
The system characterized by the equation y(t) = ax(t) + b is |
A. | Linear for any value of b |
B. | Linear if b > 0 |
C. | Linear if b < 0 |
D. | Non-linear |
Answer» E. | |
15. |
The FT of a rectangular pulse existing between t = ‚àí T 2/ to t = T / 2 is a$ |
A. | Sinc squared function |
B. | Sinc function |
C. | Sine squared function |
D. | Sine function |
Answer» C. Sine squared function | |
16. |
The auto-correlation function of a rectangular pulse of duration T is |
A. | A rectangular pulse of duration T |
B. | A rectangular pulse of duration 2T |
C. | A triangular pulse of duration T |
D. | A triangular pulse of duration 2T |
Answer» E. | |