Match the colums:Column 1Column 2a. The set of points z satisfying |z−i|z||=|z+i|z|| p. an ellipse with eccentricity 45 is contained in or equal to b. The set of points z satisfying |z+4|+|z−4|=10 q. the set of points z satisfying is contained in or equal to Img z=0 c. If |w|=2, then the set of points z=w−1w r. the set of points z satisfying is contained in or equal to |Img z|≤10 d. If |w|=1, then the set of points z=w+1w s. the set of points z satisfying is contained in or equal to |Re z|<2 t. the set of points z satisfying |z|≤3

Match the colums:Column 1Column 2a. The set of points z satisfying |z�

1.	Match the colums:Column 1Column 2a. The set of points z satisfying \|z−i\|z\|\|=\|z+i\|z\|\| p. an ellipse with eccentricity 45 is contained in or equal to b. The set of points z satisfying \|z+4\|+\|z−4\|=10 q. the set of points z satisfying is contained in or equal to Img z=0 c. If \|w\|=2, then the set of points z=w−1w r. the set of points z satisfying is contained in or equal to \|Img z\|≤10 d. If \|w\|=1, then the set of points z=w+1w s. the set of points z satisfying is contained in or equal to \|Re z\|<2 t. the set of points z satisfying \|z\|≤3
Answer» Match the colums: $\begin{matrix} C o l u m n 1 & C o l u m n 2 a. The set of points z satisfying \| z - i \| z \| \| = \| z + i \| z \| \| & p. an ellipse with eccentricity \frac{4}{5} is contained in or equal to b. The set of points z satisfying \| z + 4 \| + \| z - 4 \| = 10 & q. the set of points z satisfying is contained in or equal to & Img z = 0 c. If \| w \| = 2, then the set of points z = w - \frac{1}{w} & r. the set of points z satisfying is contained in or equal to & \| Img z \| \leq 10 d. If \| w \| = 1, then the set of points z = w + \frac{1}{w} & s. the set of points z satisfying is contained in or equal to & \| Re z \| < 2 t. the set of points z satisfying \| z \| \leq 3 \end{matrix}$