- #1
pkmpad
- 7
- 1
Hello.
I am having a lot of trouble trying to solve/analyse this integral:
$$\displaystyle \int_2^\infty \frac{x+y}{(y)(y^2-1)(\ln(x+y))} dy$$
I have tried everything with no result; it seems impossible for me to work with that natural logarithn.
I have also tried to compute it, as it converges for positive values of x, but that does not help neither.
It is given that that x will be an integer x>1.
Is there any way to leave the integral in terms of x? And to get its asymptotic behaviour?
Thank you very much.
I am having a lot of trouble trying to solve/analyse this integral:
$$\displaystyle \int_2^\infty \frac{x+y}{(y)(y^2-1)(\ln(x+y))} dy$$
I have tried everything with no result; it seems impossible for me to work with that natural logarithn.
I have also tried to compute it, as it converges for positive values of x, but that does not help neither.
It is given that that x will be an integer x>1.
Is there any way to leave the integral in terms of x? And to get its asymptotic behaviour?
Thank you very much.