e2x2 f (y) dy +g (y). C) u (x, y) =e2.2 f (y) dy +g (x). The solutions of the PDE Uyx - 4xuy = 0 depending on x and y are of the form A) u (x, y) =S e2r (7) dr+ g (y). B) u (x, y) =e4ry f f (y) dy +g (x). D) u (x. y) = c2sS() dy +g (y) . E) u (r, y) =feruf (r) dr + g (y) .
e2x2 f (y) dy +g (y). C) u (x, y) =e2.2 f (y) dy +g (x). The solutions of the PDE Uyx - 4xuy = 0 depending on x and y are of the form A) u (x, y) =S e2r (7) dr+ g (y). B) u (x, y) =e4ry f f (y) dy +g (x). D) u (x. y) = c2sS() dy +g (y) . E) u (r, y) =feruf (r) dr + g (y) .
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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