Match the statements of Column I with these in Column II. [Note :...

(A) $z$ is equidistant from the points $i|z|$ and $-i|z|$, whose perpendicular bisector is $\operatorname{Im}(z)=0$. (B) Sum of distance of $z$ from $(4,0)$ and $(-4,0)$ is a constant 10 , hence locus of $z$ is ellipse with semi-major axis 5 and focus at $(\pm 4,0), a e=4$. \therefore \quad e=$\frac{4}{5} ($C) $|z| \leq|w|+\left|\frac{1}{w}\right|=\frac{5}{2} \lt 3$ (D) $|z| \leq|w|+\left|\frac{1}{w}\right|=2$ \therefore \quad \operatorname{Re}(z) \leq|z| \leq 2