Which ordered pair is not an endpoint on the shape shown?View Image DescriptionA coordinate plane with the points 𝐴=(−7,−2), 𝐵=(2,6), and 𝐶=(2,−5) plotted. There are line segments connecting the points A to B, B to C, C to A. These connections form a triangle.

Sure, let's analyze the given information step by step to determine which ordered pair is not an endpoint on the shape shown.

1. Identify the given points:

   • Point $A = (-7, -2)$
   • Point $B = (2, 6)$
   • Point $C = (2, -5)$

2. Understand the shape:

   • The points $A$, $B$, and $C$ are connected by line segments to form a triangle.

3. List the endpoints of the triangle:

   • The endpoints of the triangle are the vertices, which are the points $A$, $B$, and $C$.

4. Determine which ordered pair is not an endpoint:

   • The endpoints are $(-7, -2)$, $(2, 6)$, and $(2, -5)$.

5. Compare with the options (if any):

   • Since the question does not provide specific options, we can conclude that any ordered pair other than $(-7, -2)$, $(2, 6)$, and $(2, -5)$ is not an endpoint of the triangle.

For example, if we consider the ordered pair $(0, 0)$, it is not an endpoint of the triangle because it is not one of the points $A$, $B$, or $C$.

Therefore, any ordered pair that is not $(-7, -2)$, $(2, 6)$, or $(2, -5)$ is not an endpoint on the shape shown.