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How do you find the area of a megagon? - Answers

A megagon is a polygon with one million sides. The area of a regular megagon can be calculated using the formula ( A = \frac{1}{4} n s^2 \cot\left(\frac{\pi}{n}\right) ), where ( n ) is the number of sides (1,000,000) and ( s ) is the length of a side. For practical purposes, as ( n ) becomes very large, the area approaches that of a circle with radius equal to the distance from the center to a vertex. Thus, the area can also be approximated as ( A \approx \pi r^2 ) for large ( n ).



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How do you find the area of a megagon? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_find_the_area_of_a_megagon

A megagon is a polygon with one million sides. The area of a regular megagon can be calculated using the formula ( A = \frac{1}{4} n s^2 \cot\left(\frac{\pi}{n}\right) ), where ( n ) is the number of sides (1,000,000) and ( s ) is the length of a side. For practical purposes, as ( n ) becomes very large, the area approaches that of a circle with radius equal to the distance from the center to a vertex. Thus, the area can also be approximated as ( A \approx \pi r^2 ) for large ( n ).



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https://math.answers.com/math-and-arithmetic/How_do_you_find_the_area_of_a_megagon

How do you find the area of a megagon? - Answers

A megagon is a polygon with one million sides. The area of a regular megagon can be calculated using the formula ( A = \frac{1}{4} n s^2 \cot\left(\frac{\pi}{n}\right) ), where ( n ) is the number of sides (1,000,000) and ( s ) is the length of a side. For practical purposes, as ( n ) becomes very large, the area approaches that of a circle with radius equal to the distance from the center to a vertex. Thus, the area can also be approximated as ( A \approx \pi r^2 ) for large ( n ).

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      A megagon is a polygon with one million sides. The area of a regular megagon can be calculated using the formula ( A = \frac{1}{4} n s^2 \cot\left(\frac{\pi}{n}\right) ), where ( n ) is the number of sides (1,000,000) and ( s ) is the length of a side. For practical purposes, as ( n ) becomes very large, the area approaches that of a circle with radius equal to the distance from the center to a vertex. Thus, the area can also be approximated as ( A \approx \pi r^2 ) for large ( n ).

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