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The two lines shown on the graph, Line A (green) and Line B (pink), intersect at the point where their coordinates meet. From the graph, we can visually estimate the point of intersection.

The intersection occurs approximately at \((-1, 2)\).

This means the **coordinates of the point where Line A and Line B intersect** are approximately **(-1, 2)**.

Would you like a more detailed explanation of the process or further clarification on how to determine this algebraically? Let me know!

Here are 5 related questions to expand your understanding:
1. How can you find the equations of Line A and Line B from the graph?
2. What methods can be used to algebraically solve for the intersection of two lines?
3. How can you check if two lines are parallel or perpendicular?
4. What is the significance of the slope in determining the steepness of a line?
5. Can lines intersect at more than one point? Why or why not?

**Tip**: When finding the intersection of two lines graphically, always ensure that your estimation is supported by checking both the x- and y-coordinates carefully.

What are the coordinates of the point where Line A and Line B intersect?

Learn how to find the intersection point of Line A and Line B using graphical methods. This problem involves concepts from coordinate geometry and linear equations, suitable for students in Grades 8-10.

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