The image shows three systems of linear equations plotted on graphs. Let's analyze each one to determine the solutions based on the points where the lines intersect:

1. First graph (leftmost):

   • The two lines intersect at the point (1, 2). Therefore, the solution to this system is (1, 2).

2. Second graph (middle):

   • The two lines intersect at the point (-2, -3). Therefore, the solution to this system is (-2, -3).

3. Third graph (rightmost):

   • The two lines intersect at the point (2, -3). Therefore, the solution to this system is (2, -3).

In summary:

• First system: Solution is (1, 2)
• Second system: Solution is (-2, -3)
• Third system: Solution is (2, -3)

Would you like a more detailed explanation of any of the steps or other related topics?

Here are five follow-up questions for further exploration:

1. How do you determine the solution of a system of linear equations from a graph?
2. What would happen if two lines are parallel in a system of equations?
3. How do you solve systems of equations algebraically?
4. Can a system have more than one solution?
5. How do you handle cases where the lines do not intersect at a clear point?

Tip: When solving systems of equations graphically, always make sure to accurately plot the points where the lines intersect to avoid errors in determining the solution.