This question is about isosceles triangles with an area of 9
cm$^2$.
Each vertex of the triangle must be at a grid point of a square
grid
(all the vertices will have whole number coordinates).
One of the vertices must be at the point (20, 20).
The picture on the left shows one example.
How many
different triangles satisfy these conditions?
Try to draw them all using the interactivity below.
Can you explain how you know that you have found them
all?
Full
Screen Version
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A poster of this problem is available
here.