If f(z)=∑ajzj, then f(−z)=∑(−1)jajzj and its residue at zero is −a−1. The circle ∣z−1∣=2 encloses zero and no other finite singularity. Thus the residue theorem givesfor positive orientation.
∮∣z−1∣=2[f(z)−f(−z)]dz=4πi(n+1)!nn+1
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