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This section includes 8 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. |
What is the Butterworth polynomial of order 3? |
A. | (s<sup>2</sup>+s+1)(s-1) |
B. | (s<sup>2</sup>-s+1)(s-1) |
C. | (s<sup>2</sup>-s+1)(s+1) |
D. | (s<sup>2</sup>+s+1)(s+1) |
Answer» E. | |
2. |
What is the general formula that represent the phase of the poles of transfer function of normalized low pass Butterworth filter of order N? |
A. | ( frac{ }{N} k+ frac{ }{2N} ) k=0,1,2 N-1 |
B. | ( frac{ }{N} k+ frac{ }{2N}+ frac{ }{2} ) k=0,1,2 2N-1 |
C. | ( frac{ }{N} k+ frac{ }{2N}+ frac{ }{2} ) k=0,1,2 N-1 |
D. | ( frac{ }{N} k+ frac{ }{2N} ) k=0,1,2 2N-1 |
Answer» E. | |
3. |
Where does the poles of the transfer function of normalized low pass Butterworth filter exists? |
A. | Inside unit circle |
B. | Outside unit circle |
C. | On unit circle |
D. | None of the mentioned |
Answer» D. None of the mentioned | |
4. |
What is the transfer function of magnitude squared frequency response of the normalized low pass Butterworth filter? |
A. | ( frac{1}{1+(s/j)^{2N}} ) |
B. | (1+( frac{s}{j})^{-2N} ) |
C. | (1+( frac{s}{j})^{2N} ) |
D. | ( frac{1}{1+(s/j)^{-2N}} ) |
Answer» B. (1+( frac{s}{j})^{-2N} ) | |
5. |
|H(j )| is a monotonically increasing function of frequency. |
A. | True |
B. | False |
Answer» C. | |
6. |
As the value of the frequency tends to , then |H(j )| tends to ____________ |
A. | 0 |
B. | 1 |
C. | |
D. | None of the mentioned |
Answer» B. 1 | |
7. |
What is the value of magnitude frequency response of a Butterworth low pass filter at =0? |
A. | 0 |
B. | 1 |
C. | 1/ 2 |
D. | None of the mentioned |
Answer» C. 1/ 2 | |
8. |
What is the magnitude frequency response of a Butterworth filter of order N and cutoff frequency C? |
A. | ( frac{1}{ sqrt{1+( frac{ }{ _C})^{2N}}} ) |
B. | (1+( frac{ }{ _C})^{2N} ) |
C. | ( sqrt{1+( frac{ }{ _C})^{2N}} ) |
D. | None of the mentioned |
Answer» B. (1+( frac{ }{ _C})^{2N} ) | |