Compute the convolution using the CONVOLUTIONAL SUM method Problem 2.19. Compute the convolution y(n) of the...
Let x[n] and y[n] be periodic signals with common period N, and let z[n] = { x[r]y[n – r) r=<N> be their period convolution. Let z[n] = sin(7") and y[n] = { . 0 <n<3 4 <n <7 Asns? be two signals that are periodic with period 8. Find the Fourier series representation for the periodic convolution of these signals.
solve with steps and please write as clear as possible. Determine, analytically, the convolution y(t)-r(t) * h(t), where a(t)0, otherwise, and h(t) 1, 1<t < 3 o, otherwise.
Problem 2.1. Thinking about differentiating Taylor series, compute the sum n=0 for any z < 4.
Compute and sketch the convlution of y[n] = x[n]*h[n] using the graphical method for discrete signal where x[n] = h[n] = 2.-1<n<3 0, other wise
Find and trace the PDF of W, which is the sum of X and Y, where: 1<w<6 fx(w) = fy(w)= 5 0 Otherwise What is fw(6)? Post your answer in the discussion board.
1.[10pt] Compute the convolution X(t)* v(t). x(t) = 2u(t) – 2u(t – 2), s 2-t, 0<t<2 v(t) = { ö otherwise
2. Given x[n]— 1-ae-ja' find the DTFT of: (a) y[n] = nx[n],(b) z[n] = (n − 1)x[n] dX(92) Hint: nx[n]< > ; dΩ
Use convolution sum to compute the convolution y[n] = t[n] *h[n]. Show each computation step; use the same notation seen on lecture note exam- ples with series summation and indexes. 4 6 2 + x[1] 4 h[n] 2 -1 2 15 6 72 2 -2 -2 -4 -4 -6 Attach File Browse My Computer Browse Content Collection
6. Find the particular part of the solution of the difference equation y(n+2) – 2y(n+1)+y(n) = 4 for n <0.
X1,X2 ~ N(0,1) Y1=X1/X2 show g(y) 1 (y) =- 0 <y < 20 (1+y)