We see that the relationship is linear. Let us calculate the slope of the curve. This is calculated by taking the slope relation for any 2 points. Here we pick F and D (x is the first coordinate):
λ=

=-2.25/1.75=9/7
We have that since this is a line, the vertical distance between F and D is the same as the vertical distance between any points that have a distance of 2 points. Hence the coordinates of point A can be calculated since it is moved by 1.75 left on the x-axis and 2.25 upwards in relation to D. Hence, A=(-8.75-1.75, -5.75+2.25)=(-10.50, 3.50). Every point going to the right is like adding (1.75/2, -2.25/2) to the coordinate of the point before it since the difference between two points is (1.75, -2.25). Hence, to get the coordinates of I, we take the immediate left of it, point H and we need to calculate: (-4.75+1.75/2, -9/25-2.25/2)=(-3.875, -10.375)