Given the sequences x1 (n) = n · (u(n) – u(n – 15)) + (30 – n) · (u(n – 15) – u(n – 30)) and 2πη x2(n) = 4 sin- - (u(n) – u(n – 30)) 7 Do the following. Find the energy and average power of x, (n) and x2(n).

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Given the sequences
х, (п) %3 п- (и(п) - и(п - 15)) + (30 -п) (и(п — 15) — и(п - 30))
and
Part
2πη
X2(n) = 4 sin
7
· (u(n) – u(n – 30))
Do the following.
Find the energy and average power of x, (n) and x,(n).
Plot the even- and odd-symmetric components of x, (n) and x2(n).
Generate and plot the following sequences: x, (n – 10) + 0.5x2 (10 – n); x2(-n) + 0.4x, (n – 10); Ek=
-∞ X1 (k).
Transcribed Image Text:Given the sequences х, (п) %3 п- (и(п) - и(п - 15)) + (30 -п) (и(п — 15) — и(п - 30)) and Part 2πη X2(n) = 4 sin 7 · (u(n) – u(n – 30)) Do the following. Find the energy and average power of x, (n) and x,(n). Plot the even- and odd-symmetric components of x, (n) and x2(n). Generate and plot the following sequences: x, (n – 10) + 0.5x2 (10 – n); x2(-n) + 0.4x, (n – 10); Ek= -∞ X1 (k).
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