= Let X+iy be a complex signal and its magnitude is given by Z=VX2 + Y2 , and phase 0 = tan-'G) if x >1 20 and phase 0 =
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= Let X+iy be a complex signal and its magnitude is given by Z=VX2 + Y2 , and phase 0 = tan-'G) if x >1 20 and phase 0 =
= Let X+iy be a complex signal and its magnitude is given by Z=VX2 + Y2 , and phase 0 = tan-'G) if x >1 20 and phase 0 = tan-' G) + n if X<0. - o X-N(0,1) and Y-N(0,1). Use the MATLAB or Python functions to create a Gaussian distributed random value of X. Repeat this procedure and form a new random value of Y. Finally, form a random value of Z and 2, respectively. Repeat this procedure many times to create a large number of realizations of Z and 0. Using these samples, estimate and plot the probability density functions of Z and , respectively. Find analytical distributions among what we learned in the lectures that seem to fit your estimated PDFs.