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This section includes 9 Mcqs, each offering curated multiple-choice questions to sharpen your Signals & Systems knowledge and support exam preparation. Choose a topic below to get started.
1. |
What is a circular or cyclic convolution? |
A. | Convolution of a periodic and continuous time function |
B. | Convolution of a periodic and discrete time function |
C. | Superposition of periodic and periodic function |
D. | Summation of continuous time and a convolution of a periodic function convolution |
Answer» E. | |
2. |
Who started the Convolution theorem? |
A. | Sylvestre Fran ois Lacroix |
B. | Vito Volterra |
C. | Pierre Simon Laplace |
D. | D Alembert |
Answer» E. | |
3. |
If h1, h2 and h3 are cascaded, and h1 = u(t), h2 = exp(t) and h3 = sin(t), find the overall impulse response |
A. | sin(t)*exp(t)*u(t) |
B. | sin(t) + exp(t) + u(t) |
C. | u(t)*sin(t) |
D. | all of the mentioned |
Answer» B. sin(t) + exp(t) + u(t) | |
4. |
Find the value of [u(t) u(t+1)] * x[t+1]. |
A. | $x(t+1) $x(t+3) |
B. | $x(t) $x(t+2) |
C. | $x(t) $x(t-1) |
D. | $x(t+1) $x(t+2) |
Answer» E. | |
5. |
If h1, h2 and h3 are parallelly summed, find the overall impulse response |
A. | h1 + h2 + h3 |
B. | h1 h2 + h3 |
C. | h1*h2*h3 |
D. | all of the mentioned |
Answer» B. h1 h2 + h3 | |
6. |
Find the value of [u(t) d(t-1)] * -x[t+1]. |
A. | $x(t+1) x(t) |
B. | x(t) $x(t+1) |
C. | $x(t) x(t-1) |
D. | $x(t-1) x(t+1) |
Answer» C. $x(t) x(t-1) | |
7. |
Find the value of [d(t) u(t-1)] * x[t+1]. |
A. | x(t+1) $x(t) |
B. | $x(t) x(t+1) |
C. | x(t) $x(t-1) |
D. | $x(t-1) x(t+1) |
Answer» B. $x(t) x(t+1) | |
8. |
Find the value of [d(t-3) d(t-1)] * x[t+3]. |
A. | x(t+3) x(t+2) |
B. | x(t) x(t+1) |
C. | x(t) x(t+2) |
D. | x(t-1) x(t+2) |
Answer» D. x(t-1) x(t+2) | |
9. |
Find the value of [d(t) d(t-1)] * -x[t+1]. |
A. | x(t+1) x(t) |
B. | x(t) x(t+1) |
C. | x(t) x(t-1) |
D. | x(t-1) x(t+1) |
Answer» C. x(t) x(t-1) | |