9. Show the Complex Fourier Integral Transform (Fourier transform) of the function defined below for 0 < t < 1 elsewhere f(t) = { is given by A eiw/2 sin where A is an expression to be determined where the use of any trigonometric or exponential identities needs to be clearly shown and derived.

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.2: Derivatives Of Products And Quotients
Problem 36E
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9. Show the Complex Fourier Integral Transform (Fourier transform) of the function
defined below
f(t) = {4
(4 for 0 < t < 1
elsewhere
is given by A etw/2 sin () where A is an expression to be determined where the use of
any trigonometric or exponential identities needs to be clearly shown and derived.
Transcribed Image Text:9. Show the Complex Fourier Integral Transform (Fourier transform) of the function defined below f(t) = {4 (4 for 0 < t < 1 elsewhere is given by A etw/2 sin () where A is an expression to be determined where the use of any trigonometric or exponential identities needs to be clearly shown and derived.
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