The solutions of the PDE Uyy + 9u = x³e-2y depending on x and y are of the form A) u (x, y) =f (y) e-3r + g (y) e3x 3.x 13e-2y B) u (x, y) =f (x) Cos 3y+g (x) sin 3y+3e-2 C) u (x, y) =f (x) cos 3y+g (x) sin 3y-3e-2y D) u (x, y) = f (x) e ¬3y + g (x) e3y+3e-2y E) u (x, y) =f (y) cos 3x + g (y) sin 3x +6xe-2y
The solutions of the PDE Uyy + 9u = x³e-2y depending on x and y are of the form A) u (x, y) =f (y) e-3r + g (y) e3x 3.x 13e-2y B) u (x, y) =f (x) Cos 3y+g (x) sin 3y+3e-2 C) u (x, y) =f (x) cos 3y+g (x) sin 3y-3e-2y D) u (x, y) = f (x) e ¬3y + g (x) e3y+3e-2y E) u (x, y) =f (y) cos 3x + g (y) sin 3x +6xe-2y
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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