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1) Prove Lecture 1, equation 11: fasulerse. I ove Sinc (t) dt -0 00 -8 f sine ² (1) dt. Use Fourier analysis to do so, Use the EE definition Sinc (t) = sin It I, reet (w.) = 1/7 7 R at 2

1) Prove Lecture 1, equation 11: fasulerse. I ove Sinc (t) dt -0 00 -8 f sine ² (1) dt. Use Fourier analysis to do so, Use the EE definition Sinc (t) = sin It I, reet (w.) = 1/7 7 R at 2

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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1) Prove Lecture 1, equation 11: 00 f -∞ sinc (t)dt = f sinc² (1) dt -0 Use Fourier analysis to do so, Use the EE definition Sinc (t) = sinit, & rect (w) = +1 d 7 # at 2) Prove that Parsevel's Theorem is a Corollary the Convolution Theorem, f(n)• g(n) 7 J 25 are show they Wolfram Alpha for integral. .e. implies that 8 Σ f(n) = = = SIF(W) | " du ∙n 5.00 -T of F(W) * G(w) Parseval's Th 3) Calculate the signal energy of S(n) = (K₂) u(n) in both the time-domain and the w-domain and equal. You may use a calculator or
Transcribed Image Text:1) Prove Lecture 1, equation 11: 00 f -∞ sinc (t)dt = f sinc² (1) dt -0 Use Fourier analysis to do so, Use the EE definition Sinc (t) = sinit, & rect (w) = +1 d 7 # at 2) Prove that Parsevel's Theorem is a Corollary the Convolution Theorem, f(n)• g(n) 7 J 25 are show they Wolfram Alpha for integral. .e. implies that 8 Σ f(n) = = = SIF(W) | " du ∙n 5.00 -T of F(W) * G(w) Parseval's Th 3) Calculate the signal energy of S(n) = (K₂) u(n) in both the time-domain and the w-domain and equal. You may use a calculator or
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