Problem 3 (a) Consider x[n] = { 0, 1, 0 ≤ n ≤N-1 otherwise _and_h[n] = { 1, 0 ≤ n ≤M-1 0, otherwise with N > M. Plot the sequence y[n] = x[n] × h[n]. Make sure to specify the amplitude values * and time indices n of y[n] where y[n] is constant. (b) Express the number L of samples of y[n] that are non-zero in terms of M and N. (c) Consider x'[n] = { 0, 1, N₁ ≤ n ≤ N₂ otherwise 1, M₁n M₂ and h'[n] = = 0, otherwise ', and assume that №2 - N₁ = N-1 and M2 - M₁ = x'[n] h'[n] is equal to a shifted version of y[n]. What is the value of the shift? - = M 1. Show that the sequence y'[n] =

Home Work Calculate I, and I2 in the two-port of Fig. below 20 211=602 2/30° V V₁ %12=-142 721=-j4 2 Z22=82 + V₂ 94

HW-2: Consider the loop of Figure below. If B = 0.5az Wb/m2, R = 20 2, e = 10 cm, and the rod is moving with a constant velocity of 8ax m/s, find (a) The induced emf in the rod (b) The current through the resistor y I 00 121 & B (in) 60 Answer: (a) 0.4 V, (b) 20 mA &