A regular hexagon, a square with its diagonals, an equilateral triangle and a circle. Prove that the hexagon and the circle are concentric.
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Solution

A regular hexagon, a square with its diagonals, an equilateral triangle and a circle. Prove that the hexagon and the circle are concentric.
Scroll down for a solution to this problem.
A regular hexagon, a square with its diagonals, an equilateral triangle and a circle. Prove that the hexagon and the circle are concentric. https://t.co/oC6taCnCVP pic.twitter.com/8JavlcoCnG
— Mirangu (@Mirangu1) October 3, 2022