Hi Again

I have another question for you that I'm stuck on. I get an answer on ipi*e^(ipi/6) can anyone confirm this?

Heres the question:

Note that theorem 1.1 is as follows:

Let p and q be polynomial functions such that:

1. the degree of q exceeds the degree of p by at least 2

2. any poles of p/q on the non-negative real axis are simple

Then for 0<a<1,

Integral (p(t)/q(t))t^a dt = -(pie^-piai cosec pia)S - (picot(pia)T

Where S is the sum of the residues of the function

f1(z) = p(z)/q(z) exp(alog2pi(z))

in C2pi and T is the residues of the function

f2(z)=p(z)/q(z) exp (alogz)

on the positive real axis

Thanks again