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The Cyclic Quadrilateral. This gives a short summary of the properties and theorems of cyclic quadrilaterals and links to some practical examples to be found elsewhere on the site.

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Let's break the area into two parts: Part A is a square: Area of A = a 2 = 20m × 20m = 400m 2. Part B is a triangle. Viewed sideways it has a base of 20m and a ...

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For an example, we have an area of 303,000 square meters. Divide the area (in square units) by Pi (approximately 3.14159). Example: 303,000/3.14159 = 96447.98; Take the square root of the result (Example: 310.56). This is the radius. Now double the radius to get the diameter (Example: 621.12 meters).

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A quadrilateral in which two opposite sides are parallel and two opposite sides are non-parallel, is called a trapezium. In the figure, BCDE is a trapezium.

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The area of a quadrilateral describes the surface of a two-dimensional shape. Area can be visualized as the number of tiles it takes to cover a floor or the amount of paint that a wall needs.

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Formula - s = (a + b + c) / 2 or 1/2 of the perimeter of the triangle. Formula - A = SquareRoot (s * (s - a) * (s - b) * (s - c)) Enter the length of side one. Enter the length of side two. Enter the length of side three.

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4 Area of a convex quadrilateral. A self-intersecting quadrilateral is called variously a cross-quadrilateral, crossed quadrilateral, butterfly quadrilateral or bow-tie quadrilateral.