The triangle between points A and B has a vertical heigh of 5 and a horizontal length of 3. The triangle between points B and C has a vertical height of 10 and a horizontal length of 6, as shown on the graph below.

Answer 1

Unfortunately, there is no graph provided in the question. However, we can still find some information based on the given data.

Let's assume that point A is at the bottom left corner of the triangle, point B is at the bottom right corner, and point C is at the top right corner.

Since the triangle between points A and B has a vertical height of 5 and a horizontal length of 3, we can determine that the slope of the line connecting points A and B is 5/3.

Similarly, we can assume that the slope of the line connecting points B and C is 10/6, which simplifies to 5/3. Since this matches the slope of the line between points A and B, we can conclude that points A, B, and C are collinear, meaning they lie on the same straight line.

However, without the actual graph, it is not possible to determine the exact positions of points A, B, and C on the coordinate plane.