
Area of Polygon - Formulas, Examples - Math Monks
Aug 3, 2023 · For determining the area of a polygon given on a coordinate plane, we will use the following formula: Area (A) = | (x 1 y 2 – y 1 x 2) + (x 2 y 3 – y 2 x 3)…. + (x n y 1 – y n x 1)/2 |. To learn the steps follow the link given below: Mathopenref.com.
How to Calculate the Area of a Polygon - wikiHow
Jul 5, 2024 · Calculating the area of a polygon can be as simple as finding the area of a regular triangle or as complicated as finding the area of an irregular eleven-sided shape. If you want to know how to find the area of a variety of polygons, just follow these steps.
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How to Find the Area of Regular Polygons - wikiHow
May 24, 2024 · To find the area of regular polygons, use the formula: area = (ap)/2, where a is the apothem and p is the perimeter. To find the apothem, divide the length of one side by 2 times the tangent of 180 degrees divided by the number of sides.
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Formula, Area of Regular Polygons Examples - Cuemath
If the number of sides of a polygon is given, the area of the polygon can be calculated with the help of the formula, Area = [(L 2 n)/4 tan(180/n)]; where L is the length of its side and 'n' is the number of sides of the polygon.
Area of a Regular Polygon Calculator
Oct 9, 2024 · To calculate the area of a regular polygon given the sides, apply the formula: area = n × a² × cot(π/n) / 4 . where: n – Number of sides of the polygon; a – Length of the side; and; cot – Cotangent function (cot(x) = 1/tan(x)).
Area of Regular Polygon - Definition, Formula and Examples
Generally, the area of a polygon can be determined using different formulas, based on whether the polygon is regular or irregular. The area of regular polygon formulas for some of the most commonly used polygons are as follows: Area of Equilateral triangle = (√3a2) /4 square units. Where “a” is the side length of an equilateral triangle.
Area of a Regular Polygon with Solved Examples - Turito
May 19, 2022 · The formula for calculating the area of a regular polygon is A = (n/2) * L * R, where n is the number of sides in the polygon, L is the length of one side of the polygon, and R is the radius of an inscribed circle.
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