Medial icosacronic hexecontahedron

Faces have two angles of $\backslash arccos(\backslash frac\{3\}\{4\})\backslash approx\; 41.409\backslash ,622\backslash ,109\backslash ,27^\{\backslash circ\}$, one of $\backslash arccos(-\backslash frac\{1\}\{8\}+\backslash frac\{7\}\{24\}\backslash sqrt\{5\})\backslash approx\; 58.184\backslash ,446\backslash ,117\backslash ,59^\{\backslash circ\}$ and one of $360^\{\backslash circ\}-\backslash arccos(-\backslash frac\{1\}\{8\}-\backslash frac\{7\}\{24\}\backslash sqrt\{5\})\backslash approx\; 218.996\backslash ,309\backslash ,663\backslash ,87^\{\backslash circ\}$. Its dihedral angles equal $\backslash arccos(-\backslash frac\{5\}\{7\})\backslash approx\; 135.584\backslash ,691\backslash ,402\backslash ,81^\{\backslash circ\}$. The ratio between the lengths of the long and short edges is $\backslash frac\{27+7\backslash sqrt\{5\}\}\{22\}\backslash approx\; 1.938\backslash ,748\backslash ,901\backslash ,93$.

• {{Citation | last1=Wenninger | first1=Magnus | author1-link=Magnus Wenninger | title=Dual Models | publisher=Cambridge University Press | isbn=978-0-521-54325-5 |mr=730208 | year=1983}}

• {{mathworld | urlname = MedialIcosacronicHexecontahedron| title =Medial icosacronic hexecontahedron}}

Category:Dual uniform polyhedra

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