does there exist any way for evaluation of this integral:
$\int \frac{e^{\left(ax+b\sqrt{1+x^2}\right)}}{\sqrt{1+x^2}}dx$
Mathematica suggested to do it with series expansion. However, may be there exist some analytical closed form solution?
does there exist any way for evaluation of this integral:
$\int \frac{e^{\left(ax+b\sqrt{1+x^2}\right)}}{\sqrt{1+x^2}}dx$
Mathematica suggested to do it with series expansion. However, may be there exist some analytical closed form solution?
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