Copied Approximate the integral \begin{equation} I(k)=\int _C\frac {e^{k(z-2)^2}}{z-1}\,dz \end{equation} for large \(k\), where the contour \(C\) is the vertical imaginery axis from \(z=-i\infty \) to \(z=i\infty \). Raw LaTeX Approximate the integral \begin{equation} I(k)=\int_C\frac{e^{k(z-2)^2}}{z-1}\,dz \end{equation} for large \(k\), where the contour \(C\) is the vertical imaginery axis from \(z=-i\infty\) to \(z=i\infty\). Topic Tags Cauchy Integral Formula and Integral Theorems Contour Integration and Residue Calculus Harmonic Functions and Poisson Integral Formula Linear Programming and Optimization