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This section includes 10 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. |
IS_THE_SIGNAL_X(T)_=_EXP(-T)*SIN(T)_PERIODIC_IN_NATURE??$ |
A. | Yes |
B. | No |
Answer» C. | |
2. |
Find where the signal x(t) = 1/(t2 – 3t + 2) finds its maximum value between (1.25, 1.75)?# |
A. | 1.40 |
B. | 1.45 |
C. | 1.55 |
D. | 1.50 |
Answer» E. | |
3. |
For a double sided function, which is odd, what will be the integral of the function from -infinity to +infinity equal to? |
A. | Non-zero Finite |
B. | Zero |
C. | Infinite |
D. | None of the mentioned |
Answer» C. Infinite | |
4. |
For the signal x(t) = a – b*exp(-ct), what is the steady state value, and the initial value?$ |
A. | c, b |
B. | c, c-a |
C. | a, a-b |
D. | b, a-b |
Answer» D. b, a-b | |
5. |
For a bounded function, is the integral of the function from -infinity to +infinity defined and finite? |
A. | Yes |
B. | Never |
C. | Not always |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
6. |
What are the steady state values of the signals, 1-exp(-t), and 1-k*exp(-k*t)? |
A. | 1, k |
B. | 1, 1/k |
C. | k, k |
D. | 1, 1 |
Answer» E. | |
7. |
For the signal, x(t) = log(cos(a*pi*t+d)) for a = 50 Hz, what is the time period of the signal, if periodic? |
A. | 0.16s |
B. | 0.08s |
C. | 0.12s |
D. | 0.04s |
Answer» E. | |
8. |
Which of the following signals is monotonic? |
A. | x(t) = t<sup>3</sup> – 2t |
B. | x(t) = sin(t) |
C. | x(t) = sin<sup>2</sup>2(t) + cos<sup>2</sup>2(t) – 2t |
D. | x(t) = log(cos(t)) |
Answer» D. x(t) = log(cos(t)) | |
9. |
What is the period of the following signal, x(t) = sin(18*pi*t + 78 deg)? |
A. | <sup>1</sup>‚ÅÑ<sub>9</sub> |
B. | <sup>2</sup>‚ÅÑ<sub>9</sub> |
C. | <sup>1</sup>‚ÅÑ<sub>3</sub> |
D. | <sup>4</sup>‚ÅÑ<sub>9</sub> |
Answer» C. <sup>1</sup>‚Äö√Ñ√∂‚àö√ñ‚àö√´<sub>3</sub> | |
10. |
Which of the following signals are monotonic in nature? |
A. | 1-exp(-t) |
B. | 1-exp(sin(t)) |
C. | log(tan(t)) |
D. | cos(t) |
Answer» B. 1-exp(sin(t)) | |