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\[\large \int\limits \dfrac{dx}{\sqrt{2x^3+10x}}\]
http://en.wikipedia.org/wiki/Elliptic_integral#Incomplete_elliptic_integral_of_the_first_kind
There are several ways in which the above integral can be found. The popular approach is to simplify the expression by assuming x to be some comfortable trigonometric function. Here you can write: 2x(x^2 +5) When you substitute \[x = \sqrt{5} \tan y\] Then simplify and you will get a form which is easy to integrate. Reverse the substitution from y to x when you are done
i tried the online integrator. which gave me this answer :P.. http://integrals.wolfram.com/index.jsp?expr=1%2F+sqrt%5B2x%5E3%2B10x%5D&random=false
Great program
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