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The magnitude of the contour integral
\[ \oint_C \left(\frac{(z+1)^2}{(z-i)(z-2)}\right) dz \] over the contour \(C: |z-2-i| = 3/2\) is (round off to two decimal places).
Note: \(z\) is a complex variable and \(i=\sqrt{-1}\).
  • GATE EE - 2026
  • GATE EE
  • Engineering Mathematics
  • Complex Variables (Residue Theorem and Contour Integration)
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