Question: For each of the following functions, show that every singular point is a pole, without using Laurent series. Determine the order m of each
For each of the following functions, show that every singular point is a pole, without using Laurent series. Determine the order m of each pole and find the corresponding residue (simplify your answers to a + bi form). Thoroughly explain your reasoning. sin z (2z - ) 2+3 z(z+2) (a) f(z) = (b) g(z) =
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