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2a The Fourier transform of e-alt is foe-alte-it dt = a²+² G to three decimal places. G = Round your answer to 3 decimal places. . Evaluate, 1 ===7 x 0.5² +6² ²2 d 2π ∙etw2

2a The Fourier transform of e-alt is foe-alte-it dt = a²+² G to three decimal places. G = Round your answer to 3 decimal places. . Evaluate, 1 ===7 x 0.5² +6² ²2 d 2π ∙etw2

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The Fourier transform of e-alt is fe-alte-it dt = 2 Evaluate, 1 G - 2 = Lx0 0.5² + 4² et² dw 2п -∞ to three decimal places. G = Round your answer to 3 decimal places. The function f(t) has a Fourier transform e-². Select the value of, P[f](w) = f(6(t− 2)) e-haut dt from the below list o F[f](w) = e ○ F[f](w) = €¯36e-12w ○ F[f](w) = ○ F[f](w) = ܩ e 36 -12w
Transcribed Image Text:The Fourier transform of e-alt is fe-alte-it dt = 2 Evaluate, 1 G - 2 = Lx0 0.5² + 4² et² dw 2п -∞ to three decimal places. G = Round your answer to 3 decimal places. The function f(t) has a Fourier transform e-². Select the value of, P[f](w) = f(6(t− 2)) e-haut dt from the below list o F[f](w) = e ○ F[f](w) = €¯36e-12w ○ F[f](w) = ○ F[f](w) = ܩ e 36 -12w
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