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How does one solve the 2nd-order linear homogenous ODE? Thanks for any help.
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\[ \nabla ^2f(r)=0 \]Where: \[ r=|\vec r| \]
This can be re-written as \[ \frac{d^2f}{dr^2}+\frac{2}{r}\frac{df}{dr}=0 \]
@Abhisar
For reference the general answer is: \[ f(r)=\frac{c_1}{r}+c_2 \]
Oh, never mind, I'm just absolutely not right today. Simple: distribute the \(r\), integrate by parts on the first term and you've got yourself a first-order linear ODE.
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