Solve the wave equation using Fourier Transform: d'u o'u - 0 0 %3D -25x u(x,0) = H(x)e u,(x, 0) = 0. Oa u (x,4) - Real sin wt 725+1w) Ob. u (x, f) - Real w (25+1w) cos wt OC No correct answer Od u (x,f) = Real (25+1w) cos wt Oe. u (x,1) - Real sin wt w(25 + iw)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 40E
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Question 5
Solve the wave equation using Fourier Transform:
o'uou
- 0 <x < 0,t>0
%3D
u(x, 0) = H(x)e25 x
%3!
u,(x,0) = 0.
Oa.
u (x, f) - Real
sin wt
(25+1w)
Ob.
u (x, t) - Real
cos wt
w (25
OC No correct answer
Od.
u (x,1) = Real
(25 +iw)
cos wt
%3D
2
Oe.
u (x,1) = Real
%3D
sin wt
2x
w (25 +1w)
Transcribed Image Text:Question 5 Solve the wave equation using Fourier Transform: o'uou - 0 <x < 0,t>0 %3D u(x, 0) = H(x)e25 x %3! u,(x,0) = 0. Oa. u (x, f) - Real sin wt (25+1w) Ob. u (x, t) - Real cos wt w (25 OC No correct answer Od. u (x,1) = Real (25 +iw) cos wt %3D 2 Oe. u (x,1) = Real %3D sin wt 2x w (25 +1w)
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