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Update index.html
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index.html

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@@ -1505,13 +1505,13 @@ <h6 style="font-size:160%;margin:7px;">Area of a regular polygon</h6>
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In this layout the arcs of the quadrants of an inscribed circle would meet at the midpoints of the sides of the square.
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The arcs of the quadrants of a circummscribed circle would meet at the center of the square.
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The arcs of the quadrants of a circumscribed circle would meet at the center of the square.
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The arcs of the quadrants that equal in area to the square intersect right in between these limits on its centerlines.
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The ratio between the radius of the circle and the side of the square can be calculated by using the Pythagorean theorem.
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The ratio between the radius of the circle and the side of the square is calculable.
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<math style="margin:12px;" xmlns="http://www.w3.org/1998/Math/MathML">
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<p style="margin:12px;">The equation is calculable using a calculator, or it can be simplified algebraically.
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<p style="margin:12px;">The equation can be simplified algebraically.
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<p style="margin:12px;">Which is equivalent to 1 = 1 .
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The area of both the square and the sum of the quadrants equals 16 right triangles with legs of a quarter and a half of the square's sides, and its hypotenuse equal to the radius of the circle.
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The area of both the square and the sum of the quadrants equals 16 right triangles with legs of a quarter, and a half of the square's sides, and its hypotenuse equal to the radius of the circle.
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<math style="margin:12px;" xmlns="http://www.w3.org/1998/Math/MathML">

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