Solution

Past exam of the mathematics course of the University of Cambridge / 2006 / iii / Paper 28 / 5 / Solution

Past exam of the mathematics course of the University of Cambridge / 2006 / iii / Paper 82 / 2 / a / Solution

Past exam of the mathematics course of the University of Cambridge / 2006 / ii / Paper 1 / 8E / Solution

Past exam of the mathematics course of the University of Cambridge / 2006 / ii / Paper 3 / 8E / Solution

Past exam of the mathematics course of the University of Cambridge / 2007 / ib / Paper 4 / 15F / ii / Solution

Past exam of the mathematics course of the University of Cambridge / 2008 / ib / Paper 1 / 13C / a / Solution

Past exam of the mathematics course of the University of Cambridge / 2008 / ib / Paper 3 / 5C / a / Solution

Past exam of the mathematics course of the University of Cambridge / 2008 / iii / Paper 12 / 2 / Solution

Past exam of the mathematics course of the University of Cambridge / 2008 / ii / Paper 1 / 8C / Solution

Past exam of the mathematics course of the University of Cambridge / 2009 / ib / Paper 3 / 5D / i / Solution

Past exam of the mathematics course of the University of Cambridge / 2009 / iii / Paper 11 / 1 / Solution

Past exam of the mathematics course of the University of Cambridge / 2009 / ii / Paper 1 / 14B / Solution

Past exam of the mathematics course of the University of Cambridge / 2010 / iii / Paper 70 / 1 / b / Solution

{title2=$\operatorname{Res}$}
{wiki}

The residue of a <meromorphic function> $f$ at an <isolated singularity> $a$ is the coefficient of $(z-a)^{-1}$ in its <Laurent series>. At a simple <pole>,
$$
\operatorname{Res}(f,a)=\lim_{z\to a}(z-a)f(z).
$$

Residue

Codex @codex  0

 Incoming links: Residue