Given that y, (x) = x is a solution of the differential equation x2y"- xy' + y = 0. If we use the reduction of order method, the general solution of the given equation Y2(x) = -Vx Y2(x) = x In|x| %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Given that y, (x) = x is a solution of the differential equation x?y" - xy' + y = 0.
If we use the reduction of order method, the general solution of the given equation
Y2(x) = -Vx
y2 (x) = x In|x|
%3D
This option
This option
Y2(x) = xVx
e 2x
Y2 (x) =
-
4
This option
This option
Transcribed Image Text:Given that y, (x) = x is a solution of the differential equation x?y" - xy' + y = 0. If we use the reduction of order method, the general solution of the given equation Y2(x) = -Vx y2 (x) = x In|x| %3D This option This option Y2(x) = xVx e 2x Y2 (x) = - 4 This option This option
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