The graph shows a system of two equations, one represented by a parabola and the other by a line. The solution to the system of equations is found at the points where the line intersects the parabola, as these are the points where both equations have the same $(x, y)$ values.

From the graph, we can observe that the line intersects the parabola at two points:

1. The first intersection appears to be at $x = 0$ and $y = 4$, giving the ordered pair $(0, 4)$.
2. The second intersection appears to be at $x = 4$ and $y = 6$, giving the ordered pair $(4, 6)$.

Thus, the solutions to the system are the ordered pairs: $(0, 4) \quad \text{and} \quad (4, 6)$

Would you like further details or have any questions?

Here are 5 related questions for further practice:

1. How can we algebraically find the solutions of a system involving a quadratic and a linear equation?
2. What methods can be used to solve systems of nonlinear equations graphically?
3. How does the shape of a parabola change based on its equation?
4. What is the general form of a quadratic equation, and how does it help in solving systems?
5. Can a system of a quadratic and linear equation have more than two solutions?

Tip: When solving systems graphically, make sure to check the coordinates carefully to avoid misinterpreting intersections.