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Talk to an Expert| Category | Assignment | Subject | Education |
|---|---|---|---|
| University | University of Dubai | Module Title | ENDP 350 Digital Signal Processing |
This instrument assesses the following Course Learning Outcomes (CLO):
| CLOs | Course Learning Outcomes (CLO)* | Questions | Marks |
|---|---|---|---|
| 1 | Analyze digital filters in the time, frequency, and Z domains | 1 | 1.5 |
| 2 | 1.5 | ||
| 3 | 2 | ||
| 4 | 1 | ||
| Total | 6 |
Linkages to Program Outcomes and Concentration Outcomes are provided in the Syllabus.
| Question | Q1 | Q2 | Q3 | Q4 | Total |
|---|---|---|---|---|---|
| Grade | |||||
| Out of | 1.5 | 1.5 | 2 | 1 | 6 |
Consider the following signal:
x(t)=6sin(33t+7)−sin(12πt−8)x(t) = 6\sin(33t + 7) - \sin(12\pi t - 8)x(t)=6sin(33t+7)−sin(12πt−8)
a) Compute the maximum signal frequency.
b) What is the Nyquist frequency?
Use Matlab in order to compute and plot the sampled signal for sampling rates following (pick proper values for the range of t):
a) Fs of 3 times the maximum frequency
b) Fs = maximum frequency
c) Fs of 6 times the maximum frequency
What can you observe for each case?
Note: Ensure to include your code and add comments. Also, take screenshots of your outputs for each case. (Don’t use ChatGPT)
Given the following discrete signal:
y[n]=0.3y[n−1]+0.25y[n−2]−0.1x[n]+0.75x[n−2]y[n] = 0.3y[n-1] + 0.25y[n-2] - 0.1x[n] + 0.75x[n-2]y[n]=0.3y[n−1]+0.25y[n−2]−0.1x[n]+0.75x[n−2]
a) What is the transfer function H(z)?
b) Determine the poles and zeros location (show your work in details).
c) Confirm the answers you got in Part b and use Matlab to plot z-plane.
d) Comment on the stability of the system.
For the transfer function obtained in Question 3:
a) Calculate the magnitude of the gain of this filter at 2 kHz, given that the sampling frequency is 6 kHz.
b) Use Matlab to plot the magnitude of the gain.
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