Estimation of PIE

Estimation of Π By Ziad Saliba The reason that Pi lies between the flight of stairs fields of a circumscribed polygonal shape and an inscribed polygon is quite wide in essence, because a circle is a polygon with un countable sides. So when we have our circle with a radius of one, the area of the circle becomes Pi. With polygons inscribing and circumscribing the circle we can examine that if we raise the number of sides the area will get encompassing(prenominal) and next to Pi. In the picture preceding(prenominal) we see a hexagon circumscribed and a circle inscribed into a hexagon. Pi is the area of the circle, composition the larger hexagon has an area slightly above then Pi and the smaller one slightly under. As we add sides we puzzle out each shape closer to having infinite sides, closer to a circle, and in turn pitch their areas closer together theoretically meeting at Pi. To picture the area of circumscribed n -sided polygon and the area of an inscribed n-sided polygon, we have to different formulas. The following diagrams head the methods I used to convalesce both formulas, and in the snuff it diagram they are turn up on a open square. 35.19615242365.39867% 31.29903810658.65033% 103.2491969623.42515% 102.9389262616.45107% 203.1676888060.83067% 203.0901699441.

63684% 303.1531270580.36715% 303.1186753620.72948% 403.1480682730.20613% 403.1286893010.41073% 503.1457333630.13180% 503.1333308390.26298% 603.1444667570.09149% 603.1358538980.18267% 703.1437036250.06719% 703.1373758120.13423% 803.1432085610.05144% 803.138363829 0.10278% 903.1428692540.04064% 903.13904131! 80.08121% 1003.1426266040.03291% 1003.1395259760.06578% one hundred ten3.14244710.02720% 1103.1398845970.05437% 1203.1423105880.02285% 1203. cxl1573750.04569% 1303.142204360.01947% 1303.1403696690.03893% 1403.1421200770.01679% 1403.1405381250.03357% 1503.1420520860.01462% 1503.140674030.02924% 1603.1419964430.01285%...If you indispensableness to get a full essay, order it on our website: BestEssayCheap.com

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