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A LIT (linear time-invariant) system, impulse response h[n], is described by:
(a) Show the block-diagram representation for this FIR filter (only use multiplier, adder and unit delay blocks).
(b) Calculate and demonstrate the numerical convulsion in a table (similar to the example presented in Fig 5-11 of your book), and graphically demonstrate the values of y[n], if the input (x[n]) to the above system h[n] is:
(c) Calculate and graphically demonstrate the value of y[n] for the shifted impulse response of h[n-d] for which d is the last digit of your student number (if the last digit of your student number is 0, use 1 instead).
(d and e) Repeat (b) and (c) for the following input:
(f) Write a MATLAB program to calculate and graphically demonstrate (b) and (c). Include the print of this MATLAB program + snap shots of the outputs, for each case, in your submission.
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following on from the first tma in this module, produce a design report for one design of the product based on one of the scenarios covered on the following pages.
Now that you have the input and output impedances you can design the matching networks. I will require either the Smith Charts showing how you calculated the matching components or
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what is fft
Q. An integrator with positive voltage on a noninverting input is shown in Figure. Sketch v o for 60 ms after S has been opened.
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