Prove that in a isosceles right triangle the small angles are equal to 45° each.
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A right triangle with the two legs (and their corresponding angles) equal. An isosceles right triangle therefore has angles of 45 degrees, 45 degrees, and 90 degrees. For an isosceles right triangle with side lengths a, the hypotenuse has length sqrt(2)a, and the area is A=a^2/2. The hypotenuse length for a=1 is called Pythagoras's constant.
Polyforms made up of isosceles right triangles are called polyaboloes.
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