MCQOPTIONS
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MCQOPTIONS
This section includes 11 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. |
If A=\(\frac{Ω_1 (Ω_u-Ω_l)}{-Ω_1^2+Ω_u Ω_l}\) and B=\(\frac{Ω_2 (Ω_u-Ω_l)}{Ω_2^2-Ω_u Ω_l}\), then which of the following is the backward design equation for a low pass-to-band stop transformation? |
| A. | ΩS=Max{|A|,|B|} |
| B. | ΩS=Min{|A|,|B|} |
| C. | ΩS=|B| |
| D. | ΩS=|A| |
| Answer» C. ΩS=|B| | |
| 2. |
If A=\(\frac{-Ω_1^2+Ω_u Ω_l}{Ω_1 (Ω_u-Ω_l)}\) and B=\(\frac{Ω_2^2-Ω_u Ω_l}{Ω_2 (Ω_u-Ω_l)}\), then which of the following is the backward design equation for a low pass-to-band pass transformation? |
| A. | ΩS=|B| |
| B. | ΩS=|A| |
| C. | ΩS=Max{|A|,|B|} |
| D. | ΩS=Min{|A|,|B|} |
| Answer» E. | |
| 3. |
Which of the following is a low pass-to-band stop transformation? |
| A. | s→\(\frac{s(Ω_u-Ω_l)}{s^2+Ω_u Ω_l}\) |
| B. | s→\(\frac{s(Ω_u+Ω_l)}{s^2+Ω_u Ω_l}\) |
| C. | s→\(\frac{s(Ω_u-Ω_l)}{s^2-Ω_u Ω_l}\) |
| D. | none of the mentioned |
| Answer» D. none of the mentioned | |
| 4. |
Which of the following is the backward design equation for a low pass-to-high pass transformation? |
| A. | \(\Omega_S=\frac{\Omega_S}{\Omega_u}\) |
| B. | \(\Omega_S=\frac{\Omega_u}{\Omega’_S}\) |
| C. | \(\Omega’_S=\frac{\Omega_S}{\Omega_u}\) |
| D. | \(\Omega_S=\frac{\Omega’_S}{\Omega_u}\) |
| Answer» C. \(\Omega’_S=\frac{\Omega_S}{\Omega_u}\) | |
| 5. |
Which of the following is a low pass-to-band pass transformation? |
| A. | s→\(\frac{s^2+Ω_u Ω_l}{s(Ω_u+Ω_l)}\) |
| B. | s→\(\frac{s^2-Ω_u Ω_l}{s(Ω_u-Ω_l)}\) |
| C. | s→\(\frac{s^2+Ω_u Ω_l}{s(Ω_u-Ω_l)}\) |
| D. | s→\(\frac{s^2-Ω_u Ω_l}{s(Ω_u+Ω_l)}\) |
| Answer» D. s→\(\frac{s^2-Ω_u Ω_l}{s(Ω_u+Ω_l)}\) | |
| 6. |
Which of the following is the backward design equation for a low pass-to-low pass transformation? |
| A. | \(\Omega_S=\frac{\Omega_S}{\Omega_u}\) |
| B. | \(\Omega_S=\frac{\Omega_u}{\Omega’_S}\) |
| C. | \(\Omega’_S=\frac{\Omega_S}{\Omega_u}\) |
| D. | \(\Omega_S=\frac{\Omega’_S}{\Omega_u}\) |
| Answer» E. | |
| 7. |
If H(s) is the transfer function of a analog low pass normalized filter and Ωu is the desired pass band edge frequency of new low pass filter, then which of the following transformation has to be performed? |
| A. | s → s/Ωu |
| B. | s → s.Ωu |
| C. | s → Ωu/s |
| D. | none of the mentioned |
| Answer» B. s → s.Ωu | |
| 8. |
Which_of_the_following_is_a_low_pass-to-high_pass_transformation?$ |
| A. | s→ s / Ωu |
| B. | s→ Ωu / s |
| C. | s→ Ωu.s |
| D. | None of the mentioned |
| Answer» C. s‚Äö√Ñ√∂‚àö√∫‚àö‚↠‚âà√≠¬¨¬©u.s | |
| 9. |
Which of the following is a low pass-to-high pass transformation? |
| A. | s→ s / Ωu |
| B. | s→ Ωu / s |
| C. | s→ Ωu.s |
| D. | none of the mentioned |
| Answer» C. s‚Äö√Ñ√∂‚àö√∫‚àö‚↠‚âà√≠¬¨¬©u.s | |
| 10. |
If H(s) is the transfer function of a analog low pass normalized filter and Ωu is the desired pass band edge frequency of new low pass filter, then which of the following transformation has to be performed?$ |
| A. | s→ s / Ωu |
| B. | s→ s .Ωu |
| C. | s→ Ωu/s |
| D. | None of the mentioned |
| Answer» B. s‚Äö√Ñ√∂‚àö√∫‚àö‚↠s .‚âà√≠¬¨¬©u | |
| 11. |
What is the pass band edge frequency of an analog low pass normalized filter? |
| A. | 0 rad/sec |
| B. | 0.5 rad/sec |
| C. | 1 rad/sec |
| D. | 1.5 rad/sec |
| Answer» D. 1.5 rad/sec | |