- #1
SeReNiTy
- 170
- 0
I'm trying to solve a special integral.
\int{\frac{1}{1+[Tan(x)]^a}}dx
So far I've tried constructing a function F(a) and differentitating to show that it is a 0, hence any a would result in the same answer. Thus chose a = 2, and solve it quite easily. Although, all my arguments rely on symmetry, just wondering if it is possible to solve without symmetry.
\int{\frac{1}{1+[Tan(x)]^a}}dx
So far I've tried constructing a function F(a) and differentitating to show that it is a 0, hence any a would result in the same answer. Thus chose a = 2, and solve it quite easily. Although, all my arguments rely on symmetry, just wondering if it is possible to solve without symmetry.
