Question: For a function f, which is holomorphic in a punctured disk { z : 0 0, we denote by fp its principal part of its

For a function f, which is holomorphic in a punctured disk { z : 0 0, we denote by fp its principal part of its Laurent expansion at Zo: fp(z) = an ( Z - Zo ) -" n= =00 = a_](z - zo) + a_2(z - 20) -2 + a_3(z - 20)-3+.... Let f (z) = zez. Write the first three terms of the principal part of the function f at zo = 0

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