0 0 votes The value of the integral $\oint _c \frac{z+1}{z^2-4} dz$ in counter clockwise direction around a circle $C$ of radius $1$ with center at the point $z=-2$ is $\frac{\pi i}{2} \\ $ $2 \pi i\\$ $ – \frac{\pi i}{2}\\$ $-2 \pi i$ Complex Variables gate2018-ee complex-variables cauchys-integral-theorem + – Arjun 252 views answer comment Share Follow 0 reply Please log in or register to add a comment.
