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4.3 It can be shown (Bracewell [2000]) that 18(μ) and 8(t) 1. Use the first of these properties and the translation property from Table 4.3 to show that the Fourier transform of the continuous function f(t) = cos(2πnt), where n is a real number, is f(u) = (1/2)[8(µ + n) + d(µ − n)]. == -

4.3 It can be shown (Bracewell [2000]) that 18(μ) and 8(t) 1. Use the first of these properties and the translation property from Table 4.3 to show that the Fourier transform of the continuous function f(t) = cos(2πnt), where n is a real number, is f(u) = (1/2)[8(µ + n) + d(µ − n)]. == -

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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4.3 It can be shown (Bracewell [2000]) that 18(μ) and 8(t) 1. Use the first of these properties and the translation property from Table 4.3 to show that the Fourier transform of the continuous function f(t) = cos(2πnt), where n is a real number, is f(u) = (1/2)[8(µ + n) + d(µ − n)]. == -
Transcribed Image Text:4.3 It can be shown (Bracewell [2000]) that 18(μ) and 8(t) 1. Use the first of these properties and the translation property from Table 4.3 to show that the Fourier transform of the continuous function f(t) = cos(2πnt), where n is a real number, is f(u) = (1/2)[8(µ + n) + d(µ − n)]. == -
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