Select the two ordered pairs that are solutions of the graphed inequality. Select two. (2 points) Responses (1,0) open paren 1 comma 0 close paren (0,0) open paren 0 comma 0 close paren (−2,4) open paren negative 2 comma 4 close paren (5,5)

Answer 1

To determine which ordered pairs are solutions to the graphed inequality, we would typically check whether they lie within the region defined by the inequality on the graph. Since I can't see the graph, I will guide you on how to choose the correct pairs based on common procedures.

1. Locate the inequality line: If the line is included (solid line), points on the line are solutions. If it's not included (dashed line), points on the line are not solutions.

2. Determine the shaded region: Identify which side of the line is shaded. The solution set consists of all points in the shaded region.

3. Check the provided points:

   • (1, 0)
   • (0, 0)
   • (-2, 4)
   • (5, 5)

For each point:

• Substitute the x and y values of each point into the corresponding inequality to see if it holds true.
• If the point satisfies the inequality (on the correct side of the line), it is a solution.

If you can provide a description of the graph or the inequality, I can help you determine which pairs are solutions. Alternatively, you can evaluate each point against the inequality visually (if you have the graph) or algebraically.