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Mathematics 14 Online
OpenStudy (anonymous):

Looking for the solution to equations of the form y''+y=0

OpenStudy (anonymous):

sinx, cosx?

OpenStudy (anonymous):

If y'' is proceded by a constant?

OpenStudy (anonymous):

y=Csinx and y=Ccosx......anybody?

OpenStudy (anonymous):

There is an e^ax factor before the trig functions, where a is a root of the characteristic equation. Should be something like y = ce^ax sinx + ce^ax cosx.

OpenStudy (anonymous):

That rings a bell, happen to know of a good tutorial/reference?

OpenStudy (anonymous):

hope that helps.

OpenStudy (anonymous):

Great stuff, cheers matey.

OpenStudy (anonymous):

cheers

OpenStudy (anonymous):

this is the generic equation, but since \[y=e^{ax}[C_{1}\cos(x)+C_{2}\sin(x)]\rightarrow a=0\] this will be you final equation \[y=C_{1}\cos(x)+C_{2}\sin(x)\]

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