A regular octagon with two diagonals and a square. Prove that the four red points are concyclic.
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A regular octagon with two diagonals and a square. Prove that the four red points are concyclic.
What is the ratio of areas, purple/green, when the orange octagon is regular (all angles equal)?
The rectangles are 3 by 4. Which of the three bounding octagons have similar shape?
A regular octagon of side length 2 with two diagonals and a square. What is the purple area?
A regular octagon with two diagonals and two squares. What’s the area proportion of the blue to the red square?
Four isosceles triangles of base 1 and four of base √2 share their top vertex. What is the proportion brown : gold?
A regular octagon containing a blue hexagon. All line segments have equal length. What fraction is blue?
A regular octagon is coloured as shown. What fraction of its area is red?