Browse Questions

# Let $\;z \neq -i\;$ be any complex number such that $\;\large\frac{z-i}{z+i}\;$ is a purely imaginary number . Then $\;z+ \large\frac{1}{z}\;$ is :

(a) 0 (b) any non - zero real number other than 1. (c) any non-zero real number.(d) a purely imaginary number