Use variation of parameters to find a particular solution, given the solutions y1, Y2 of the complementary equation sin(x)y''+ (2 sin(x) – cos(x))y' + (sin(x) – cos(x))y = e=² OS Y1 = e-, 2 = e cos(x) COS Yp(x) = %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Use variation of parameters to find a particular solution, given the solutions y1, Y2 of the complementary
equation
sin(x)y''+ (2 sin(x) – cos(x))y' + (sin(x) – cos(x))y = e=²
OS
Yı = e", y2 = e
cos(x)
Yp(x) =
%3D
Transcribed Image Text:Use variation of parameters to find a particular solution, given the solutions y1, Y2 of the complementary equation sin(x)y''+ (2 sin(x) – cos(x))y' + (sin(x) – cos(x))y = e=² OS Yı = e", y2 = e cos(x) Yp(x) = %3D
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