- general solution for the Euler DE x²y• - 3xy +6y=D Cy=Cxcos(/2 Inx) + c2xsin(/ZInx). a y= Cx+ C2x?. e. None of these b. y= C1x+ C2xlnx. d. y= Cx?cos(/2 Inx) + c2x²sin(/2Inx).

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The general solution for the Euler DE x2y - 3xy +6y30,x>0, given by
is
Ocy=Gxcos(/Zinx)+ c2xsin(/Zinx).
a y= Cx+ C2x².
O e. None of these
O b. y= C1x+ C2xInx.
O dy= Cqx²cos(Zinx)+ c2x²sinW2 Inx).
Transcribed Image Text:The general solution for the Euler DE x2y - 3xy +6y30,x>0, given by is Ocy=Gxcos(/Zinx)+ c2xsin(/Zinx). a y= Cx+ C2x². O e. None of these O b. y= C1x+ C2xInx. O dy= Cqx²cos(Zinx)+ c2x²sinW2 Inx).
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