The coordinate of point Z is (1,-2).
The coordinate of point S is (2,2)
The coordinate of point T is (5,-2).
The coordinate of point Q is (-2,-6).
The coordinate of point R is (-4,3).
The distance ZQ can be determined as,
[tex]\begin{gathered} ZQ=\sqrt[\square]{(-2-1)^2+(-6-(-2))^2} \\ ZQ=\sqrt[]{9+16} \\ ZQ=5 \end{gathered}[/tex]
Thus, QZ is the correct solution.
