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Question Three: The system function of a discrete-time system is 2 1-e-0.22-1 1 1-e-0.42-1 a) Assume that this discrete-time filter was designed by the impulse invariance method with Td = 2, i.e. h[n] = 2h.(2n), where he(t) is a real-valued impulse response of a continuous-time filter. Find the system function H.(s) of a continuous-time filter he(t) that could have been used for this design. (8 marks) b) Assume that H(2) was obtained by the bilinear transformation method with Td =...
4. (20 points) An ideal analog integrator is described by the system function: H(s) 1) Design a discrete-time "integrator" using the bilinear transformation with Ts 2 sec. t is the difference equation relating xin) to yin) thint: divide top and bottom of H(Z) by ) 3) Determine the unit sample (impulse) response of the digital fite. 4) Assuming a sampling frequency of 0.5 Hz, use the impulse invariance method to find an approximation for Hz). Hint: Inverse Laplace Transform of...
just looking for #2, 3, and 4
Problems: 1. Consider the system shown below. Let the input signal to the Ideal Sampler to be: s(t) = 2 cos(2m50t) + 4cos(2m100t) a. (10 points) Determine S(f) and plot it b. (20 points) Let the sampling rate to be: fs 300 samples/sec. Plot the spectrum of the Ideal sample, that is plot S8(f) c. Let the sampling rate to be: fs 175 samples/sec. i. (30 points) Plot S8(f) ii. (10 points) Let...