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How do i prove this:
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\[\int\limits_{b}^{c}x.Jp^{2}(cx)dx=\frac{ x² }{ 2 }[Jp^{2}(cx)-Jp-1^{2}(cx).Jp+1^{2}(cx) \]
x from b to c in the rigth part
Jp is the bessel function
@Loser66 @primeralph
Bessel?
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yes
I did this a while ago. I'll see if I can find the paper and scan it.
thanks!
You should rewrite the problem more concisely. It's not very clear; your subscripts that is.
ok, i will post a picture
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@RaphaelFilgueiras I got to go now. Try tagging some more people. The way I solved it was by differentiating both sides. Playing around with the identities and the sigma will eventually give the answer. Good luck.
i will try it thank you
@experimentX
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