0 0 votes An integral $I$ over a counterclockwise circle $\textbf{C}$ is given by $$I=\oint _c \frac{z^2-1}{z^2+1} e^z dz.$$ If $\textbf{C}$ is defined as$\mid z \mid=3$ , then the value of $I$ is $-\pi i \sin(1)$ $- 2\pi i \sin(1)$ $-3\pi i \sin(1)$ $-4\pi i \sin(1)$ Electromagnetics gate2017-ec-2 electrostatics electromagnetics + – admin 404 views answer comment Share Follow Add Sync Questions Print 0 reply Please log in or register to add a comment.
