pole of f(z) = (tan(z/2))/z-(1+i)^2 is (1+i) is a pole of order. a) 0 b) 2 c) undefined d) none
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Step-by-step explanation:
The residue of
f(z)=tanz
at any of its pole is,
f(z)=tanz=(z−π2)(tanz)(z−π2)
(Resf(z)=tanz;z=π2)=limz→π2((z−π2)(tanz))=0
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