For the following equation, complete the given ordered pairs. Then use any two of the ordered pairs to graph the solution set for the equation. \( x=5 \) \( \left(\begin{array}{l}-3 \\ (0) \\ , 1)\end{array}\right. \)

1. The equation is \[ x=5. \] This means that the \(x\)-coordinate of every solution must be \(5\), regardless of the value of \(y\). 2. Given the incomplete ordered pairs \[ \left(\begin{array}{l} -3 \\ (0) \\ ,\ 1 \end{array}\right. \] we interpret these as the \(y\)-coordinates that need to be paired with \(x=5\). Thus, the completed ordered pairs are: - \(\left(5,\ -3\right)\) - \(\left(5,\ 0\right)\) - \(\left(5,\ 1\right)\) 3. To graph the solution set, we only need two points. For example, choose: - \(\left(5,\ -3\right)\) - \(\left(5,\ 1\right)\) 4. Plot these points on the coordinate plane: - \(\left(5,\ -3\right)\) is at \(x=5\) and \(y=-3\). - \(\left(5,\ 1\right)\) is at \(x=5\) and \(y=1\). 5. Draw a vertical line through these points. Since every point on this vertical line has \(x=5\), the line represents the solution set of the equation \(x=5\).