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To determine the area of a hexagon with perimeter P: Divide P by 6 to get the side length a. Find the square of the side length: a². Multiply a² by 3√3 / 2. The result is the area of your hexagon! You could also go directly from P to the area by using the formula area = √3 P² / 24.
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Use this hexagon solver to easily calculate the area of a regular hexagon by any given parameter: side (a), diagonal (d), short diagonal (s), radius (R), apothem (r), or perimeter as shown on the graph.
Area and perimeter of a regular hexagon. A regular hexagon is a polygon with six edges of equal length. The adjacent edges form an angle of 120 °. The radius of a circumscribed circle is the same as the length of the edges.
The hexagon calculator finds side, area, perimeter, radius, diagonal and diameter of a regular hexagon. The calculator explains step-by-step how to find the unknown element.
It can be calculated using the following formulas: If you know the perimeter of the hexagon: a = P / 6. If you know the apothem: a = 2 * r / √(3) If you know the area: a = √(2 * A / 3 / √(3)) Area (A) The area of a regular hexagon is a measure of the size of the hexagonal region it encloses.
3 sie 2023 · Perimeter (P) of an irregular hexagon is the sum of all its sides. P = 9 + 10 + 14 + 13 + 12 + 8. = 66 cm. What is the perimeter of a hexagon. Learn how to find it with formulas, solved examples and diagram.
We can calculate the perimeter of a hexagon by adding the lengths of its six sides. Therefore, we can use the following formula: $latex p=a+b+c+d+e+f$ where, $latex a.~b,~c,~d,~e,~f$ are the six lengths of the sides of the hexagon. If we have a regular hexagon, we know that all six sides have the same length, so the formula for the perimeter is:
