If A1=2 and A2=-2 are the roots of the auxilliary equation of a second order linear and homogeneous Cauchy-Euler DE, then the :general solution of the DE is Select one

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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If A1=2 and A2=-2 are the roots of the auxilliary
equation of a second order linear and
homogeneous Cauchy-Euler DE, then the
:general solution of the DE is Select one
A. y=c,cos(2lnx)+C2sin(2lnx), x>0
B. y=cje2x+c2e=2x
C. y=c,x?+c2x°?, x>0
(D. y=c,cos(2x)+C2sin(2x
Transcribed Image Text:If A1=2 and A2=-2 are the roots of the auxilliary equation of a second order linear and homogeneous Cauchy-Euler DE, then the :general solution of the DE is Select one A. y=c,cos(2lnx)+C2sin(2lnx), x>0 B. y=cje2x+c2e=2x C. y=c,x?+c2x°?, x>0 (D. y=c,cos(2x)+C2sin(2x
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