2) Prove that Parsevel's Theoren is a Corollary of the Convolution Theorem. of f(n) = g(n) .e. = F(w) * G(w) 25 implies that 8 2 Σ f(n) = = = √ | F(w)| ²d dw n5.00 -T

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2) Prove that Parsevel's Theore- is a corollary of
the Convolution Theorem.
&
f(n) = g(n)
z
i.e.
T
25
implies that
8
Σ f(n) = = = √ [F(w) | " dw
in 5.00
-T
F(w) * G(w)
Parseral's Th
n
3) Cakulate the signal energy of s(n) = (ka)" u (n)
in both the time-domain and the w-domain and
eqeal. You may use a calculator or
are
show they
Wolfrum Alpha for integral.
Transcribed Image Text:2) Prove that Parsevel's Theore- is a corollary of the Convolution Theorem. & f(n) = g(n) z i.e. T 25 implies that 8 Σ f(n) = = = √ [F(w) | " dw in 5.00 -T F(w) * G(w) Parseral's Th n 3) Cakulate the signal energy of s(n) = (ka)" u (n) in both the time-domain and the w-domain and eqeal. You may use a calculator or are show they Wolfrum Alpha for integral.
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