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mcq on residues complex analysis rname{Res}(f, 1) = \lim_{z \to 1} \frac{d}{dz} \left[(z-1)^2 \frac{e^{z}}{(z-1)^2}\right] = \lim_{z \to 1} \frac{d}{dz} e^{z} = e^{z}\big|_{z=1} = e \] Answer: a) \(e\) Question 3: Evaluate \(\oint_{|z| Jul 2, 2026 Read more →
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