Yes, 12, 3 and 9 are relatively easy to get, although I dont know how co-ordinates equate to distance on the ground. Getting the remaining ones are way beyond me
Coordinates relate to distance through Pythagaros’ theorem: a^2 + b^2 = c^2
^^^ where (c is the distance) a is x1-x2 and b is y1-y2
In this example, you could use this proof as a check of your results. Find the centre of the circle and all the points should be at the same c from that point.
Yes, 12, 3 and 9 are relatively easy to get, although I dont know how co-ordinates equate to distance on the ground. Getting the remaining ones are way beyond me