Take v(n) = {1, 2, –1}. If vi(n) = v(n) – v(-n), find the Fourier transform (FT) of v, and v1. -Is v1, an even or an odd signal? Show that its FT is a pure imaginary function of w.

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Take v(n) = {1, 2, –1}. If vi(n) = v(n) – v(-n), find the Fourier transform
(FT) of v, and vị.
-Is v1, an even or an odd signal? Show that its FT is a pure imaginary function of w.
Find the FT of the following signals.
-1 (п) — 0.9"u(п).
-у(m) %3 0.9"u (п — 1).
-x2(n) = 0.9¬"u(-n).
-x3(n) = x1(n)+ x(2). Show that this signal is even, and its FT is a real function of w.
Transcribed Image Text:Take v(n) = {1, 2, –1}. If vi(n) = v(n) – v(-n), find the Fourier transform (FT) of v, and vị. -Is v1, an even or an odd signal? Show that its FT is a pure imaginary function of w. Find the FT of the following signals. -1 (п) — 0.9"u(п). -у(m) %3 0.9"u (п — 1). -x2(n) = 0.9¬"u(-n). -x3(n) = x1(n)+ x(2). Show that this signal is even, and its FT is a real function of w.
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