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Determine the following Laurent Series: \[\frac{1}{z-i}+\frac{1}{z+1} \] on \[ [Z \in C, 0<\left| Z +1 \right|<\sqrt{2}]\]
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Use the geometric series..
\[\frac{1}{z+1-(1+i)}\]
?? i was thinking something like this
\[-\frac{1}{1-i} \frac{1}{1-\frac{z+1}{1+i}}\]
It depends on the point around which you want to develop the function.
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sorry, I mean the expansion point, English is not my native language, I hope you know what I mean
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