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This section includes 31 Mcqs, each offering curated multiple-choice questions to sharpen your Digital Signal Processing knowledge and support exam preparation. Choose a topic below to get started.
1. |
The function given by the equation x(n)=1, for n=0; x(n)=0, for n≠0 is a _____________ |
A. | Step function |
B. | Ramp function |
C. | Triangular function |
D. | Impulse function |
Answer» E. | |
2. |
What is the condition for a signal x(n)=Brn where r=eαT to be called as an decaying exponential signal? |
A. | 0<r<∞ |
B. | 0<r<1 |
C. | r>1 |
D. | r<0 |
Answer» C. r>1 | |
3. |
Time scaling operation is also known as ___________ |
A. | Down-sampling |
B. | Up-sampling |
C. | Sampling |
D. | None of the mentioned |
Answer» B. Up-sampling | |
4. |
The odd part of a signal x(t) is? |
A. | x(t)+x(-t) |
B. | x(t)-x(-t) |
C. | (1/2)*(x(t)+x(-t)) |
D. | (1/2)*(x(t)-x(-t)) |
Answer» E. | |
5. |
A real valued signal x(n) is called as anti-symmetric if ___________ |
A. | x(n)=x(-n) |
B. | x(n)=-x(-n) |
C. | x(n)=-x(n) |
D. | none of the mentioned |
Answer» C. x(n)=-x(n) | |
6. |
The signal given by the equation \(\sum_{n=-{\infty}}^{\infty}|x(n)|^2\) is known as __________ |
A. | Energy signal |
B. | Power signal |
C. | Work done signal |
D. | None of the mentioned |
Answer» B. Power signal | |
7. |
The phase function of a discrete time signal x(n)=an, where a=r.ejθ is? |
A. | tan(nθ) |
B. | nθ |
C. | tan-1(nθ) |
D. | none of the mentioned |
Answer» C. tan-1(nθ) | |
8. |
The discrete time function defined as u(n)=n for n≥0;u(n)=0 for n<0 is an _____________ |
A. | Unit sample signal |
B. | Unit step signal |
C. | Unit ramp signal |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
9. |
If x(n) is a discrete-time signal, then the value of x(n) at non integer value of ‘n’ is? |
A. | Zero |
B. | Positive |
C. | Negative |
D. | Not defined |
Answer» E. | |
10. |
THE_FUNCTION_GIVEN_BY_THE_EQUATION_X(N)=1,_FOR_N=0;=0,_FOR_N‚ÄÖ√Ñ√∂‚ÀÖ¬¢‚ÄÖ√тĆ0_IS_A:?$# |
A. | Step function |
B. | Ramp function |
C. | Triangular function |
D. | Impulse function |
Answer» E. | |
11. |
WE_DEFINE_Y[N]_=_NX[N]_‚ÄÖ√Ñ√∂‚ÀÖ√Ë‚ÀÖ¬®_(N-1)X[N]._NOW,_Z[N]_=_Z[N-1]_+_Y[N],_IS_Z[N]_STABLE??$# |
A. | Yes |
B. | No |
Answer» B. No | |
12. |
WHAT_IS_THE_CONDITION_FOR_A_SIGNAL_X(N)=BRN_WHERE_R=E‚ÂÀ√≠¬¨¬±T_TO_BE_CALLED_AS_AN_DECAYING_EXPONENTIAL_SIGNAL??$# |
A. | 0<r<‚àû |
B. | 0<r<1 |
C. | r>1 |
D. | r<0 |
Answer» C. r>1 | |
13. |
Discrete-time signals are _________________$ |
A. | Continuous in amplitude and continuous in time |
B. | Continuous in amplitude and discrete in time |
C. | Discrete in amplitude and discrete in time |
D. | Discrete in amplitude and continuous in time |
Answer» C. Discrete in amplitude and discrete in time | |
14. |
We_define_y[n]_=_nx[n]_–_(n-1)x[n]._Now,_z[n]_=_z[n-1]_+_y[n]._Is_z[n]_a_causal_system?$# |
A. | No |
B. | Yes |
Answer» C. | |
15. |
Determine the product of two signals: x1 (n) = {2,1,1.5,3}; x2 (n) = { 1,1.5,0,2}. |
A. | {2,1.5,0,6} |
B. | {2,1.5,6,0} |
C. | {2,0,1.5,6} |
D. | {2,1.5,0,3} |
Answer» B. {2,1.5,6,0} | |
16. |
Determine the value of the summation: ∑∞n= -∞ δ(n+3)(n2+n).$ |
A. | 3 |
B. | 6 |
C. | 9 |
D. | 12 |
Answer» C. 9 | |
17. |
Determine the value of the summation: ∑∞n= -∞δ(n-1)sin2n.$ |
A. | 1 |
B. | 0 |
C. | sin2 |
D. | sin4 |
Answer» D. sin4 | |
18. |
Determine the discrete-time signal: x(n)=1 for n≥0 and x(n)=0 for n<0$ |
A. | Unit ramp sequence |
B. | Unit impulse sequence |
C. | Exponential sequence |
D. | Unit step sequence |
Answer» E. | |
19. |
If n tends to infinity, is the accumulator function a stable one? |
A. | The function is marginally stable |
B. | The function is stable |
C. | The function is unstable |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
20. |
Time scaling operation is also known as? |
A. | Down-sampling |
B. | Up-sampling |
C. | Sampling |
D. | None of the mentioned |
Answer» B. Up-sampling | |
21. |
Is the function y[n] = y[n-1] + x[n] stable in nature? |
A. | It is stable |
B. | It is unstable |
C. | Both stable and unstable |
D. | None of the mentioned |
Answer» B. It is unstable | |
22. |
The odd part of a signal x(t) is: |
A. | x(t)+x(-t) |
B. | x(t)-x(-t) |
C. | (1/2)*(x(t)+x(-t)) |
D. | (1/2)*(x(t)-x(-t)) |
Answer» E. | |
23. |
A real valued signal x(n) is called as anti-symmetric if: |
A. | x(n)=x(-n) |
B. | x(n)=-x(-n) |
C. | x(n)=-x(n) |
D. | None of the mentioned |
Answer» C. x(n)=-x(n) | |
24. |
Is the function y[n] = x[n-1] – x[n-4] memoryless?$ |
A. | True |
B. | False |
Answer» C. | |
25. |
x(n)*δ(n-k)=?$ |
A. | x(n) |
B. | x(k) |
C. | x(k)*δ(n-k) |
D. | x(k)*δ(k) |
Answer» D. x(k)*‚âà√≠¬¨‚Ä¢(k) | |
26. |
Is the above function defined, causal in nature? |
A. | True |
B. | False |
Answer» B. False | |
27. |
What is the nature of the following function: y[n] = y[n-1] + x[n]? |
A. | Integrator |
B. | Differentiator |
C. | Subtractor |
D. | Accumulator |
Answer» E. | |
28. |
The phase function of a discrete time signal x(n)=an, where a=r.ejθ is:$ |
A. | tan(nθ) |
B. | nθ |
C. | tan<sup>-1</sup>(nθ) |
D. | None of the mentioned |
Answer» C. tan<sup>-1</sup>(n‚âà√≠‚Äö√†√®) | |
29. |
What is the time period of the function x[n] = exp(jwn)? |
A. | pi/2w |
B. | pi/w |
C. | 2pi/w |
D. | 4pi/w |
Answer» D. 4pi/w | |
30. |
The discrete time function defined as u(n)=n for n≥0;=0 for n<0 is an:$ |
A. | Unit sample signal |
B. | Unit step signal |
C. | Unit ramp signal |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
31. |
If x(n) is a discrete-time signal, then the value of x(n) at non integer value of ‘n’ is: |
A. | Zero |
B. | Positive |
C. | Negative |
D. | Not defined |
Answer» E. | |