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Is that supposed to say \(\Large \dfrac {d^2n }{dx^2}=\dfrac {n}{L^2}\)?
yes
The second derivative of this currently is telling you, intuitively, that the second derivative of a function gives back the same function divided by a constant. There are two possibilities that I see, sin/cos, or e^x.
I haven't done diff. eq. in a while so all I can do is kinda trial and error here. \(n(x)=Ae^{bx}\) I think is one. The other would be \(n(x)=Asin(kx)+Bcos(kx)\). Not sure if the exponential one is correct. Next, take the two functions, take the second derivative, and see which one fits.
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