\( \left. \begin{array} { l } { \{ ( 7,2 ) , ( - 5,2 ) , ( 8,2 ) , ( - 6,2 ) , ( - 3 , - 2 ) \} } \\ { \{ ( 7,2 ) , ( - 5,3 ) , ( 8,9 ) , ( - 6 , - 4 ) , ( - 3 , - 4 ) \} } \\ { \{ ( - 13,2 ) , ( - 5,3 ) , ( 4,9 ) , ( - 6 , - 4 ) , ( - 3,4 ) \} } \\ { \{ ( 7,2 ) , ( - 5,3 ) , ( - 6,9 ) , ( - 6 , - 4 ) , ( - 3 , - 4 ) \} } \end{array} \right. \)

The given information seems to be a set of points in the form of ordered pairs. Each set of points represents a different set of coordinates. To analyze these sets of points, we can look at the x-coordinates and y-coordinates separately. Let's start by extracting the x-coordinates and y-coordinates from each set of points: 1. Set 1: - x-coordinates: 7, -5, 8, -6, -3 - y-coordinates: 2, 2, 2, 2, -2 2. Set 2: - x-coordinates: 7, -5, 8, -6, -3 - y-coordinates: 2, 3, 9, -4, -4 3. Set 3: - x-coordinates: -13, -5, 4, -6, -3 - y-coordinates: 2, 3, 9, -4, 4 4. Set 4: - x-coordinates: 7, -5, -6, -6, -3 - y-coordinates: 2, 3, 9, -4, -4 Now, we can analyze the x-coordinates and y-coordinates separately to identify any patterns or relationships between the sets of points.