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Icositetragon : ウィキペディア英語版
Icositetragon

In geometry, an icositetragon (or icosikaitetragon or tetracosagon) is a twenty-four-sided polygon or 24-gon. The sum of any icositetragon's interior angles is 3960 degrees.
==Regular icositetragon==

The ''regular icositetragon'' is represented by Schläfli symbol and can also be constructed as a truncated dodecagon, t, or a twice-truncated hexagon, tt, or thrice-truncated triangle, ttt.
One interior angle in a regular icositetragon is 165°, meaning that one exterior angle would be 15°.
The area of a regular icositetragon is: (with ''t'' = edge length)
: A = 6t^2 \cot \frac = t^2(2+\sqrt+\sqrt+\sqrt).
The icositetragon appeared in Archimedes' polygon approximation of pi, along with the hexagon (6-gon), dodecagon (12-gon), tetracontaoctagon (48-gon), and enneacontahexagon (96-gon).

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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