ECE-350 Midterm: ECE 350 Boise State Exam3 sample f04

• School: Boise State University
• Department: Electrical and Computer Engineering
• Course: ECE-350
• Professor: All

Document Summary

Test #3 will be on friday 3 december: given the following system diagram x1(t) x2(t) c1(t)=cos(300t) X c2(t)=cos(120t) c3(t)=cos(100t) with the input signals and the filters. 40: draw and fully label |y(jw)|, as part of what type of multiplexing would this be used, for the transfer function sh. 4 s: for the transfer function s. 2 s: sketch the pole-zero plot for this transfer function, sketch the magnitude of the associated fourier transform, what type of filter is this? sh. 2: given the system transfer function sh. Using the initial value theorem, what is h(0+)? lim th. Using the final value theorem, what is t s s (a) (b) (c) What must the roc for h(s) be: let x[n] = (-1)nu[n] + anu[-n-n0]. Determine the constraints on the complex number a and the integer n0, given the roc of x(z) is 1 < |z| <2 : determine the inverse transform of zx.