Rhombicosidodecahedron (V=60) from Biscribed Pentakis Dodecahedron for the case of trisection of its 9th-order segments(Variant2)

[size=85]A polyhedron is constructed whose V=60 vertices are the points of the trisection of the segments the same length 9th-order(g=9) of the [url=https://www.geogebra.org/m/hczvuvhg]Biscribed Pentakis Dodecahedron[/url]. [br] Geometric Constructions are in [url=https://www.geogebra.org/m/p4a5zccm]Applet[/url]: Series of polyhedra obtained by trisection (truncation) different segments of the original polyhedron, and the resulting polyhedra in [url=https://www.geogebra.org/m/uej4qnte]Applet[/url]: Serie of polyhedra obtained by trisection (truncation) segments of the Biscribed Pentakis Dodecahedron.[br][img]data:image/png;base64,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[/img][/size]
1. Generating Elements of mesh modeling the surfaces of convex polyhedron and its dual image
2. Coloring edges and faces of polyhedra
3. Properties of polyhedra
[size=85] as [url=http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html][b]Rhombicosidodecahedron[/b][/url][br][table][tr][td]Vertices:  [/td][td]60  (60[4])[/td][/tr][tr][td]Faces:[/td][td]62  (20 equilateral triangles + 30 squares + 12 regular pentagons)[/td][/tr][tr][td]Edges:[/td][td]120[/td][/tr][/table][/size][size=85][br] Dual as [b][url=http://dmccooey.com/polyhedra/DeltoidalHexecontahedron.html]Deltoidal Hexecontahedron [/url][/b][br]Vertices: 62 (30[4] + 20[6] + 12[10])[br]Faces: 120 (acute triangles)[br]Edges: 180 (60 short + 60 medium + 60 long)[/size]
[size=85][u]Comparing my images and from sources:[/u] [br]Rhombicosidodecahedron-Deltoidal hexecontahedron[br][url=https://en.wikipedia.org/wiki/Rhombicosidodecahedron]https://en.wikipedia.org/wiki/Rhombicosidodecahedron[/url][br][url=http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html]http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html[/url][br][url=https://en.wikipedia.org/wiki/Deltoidal_hexecontahedron]https://en.wikipedia.org/wiki/Deltoidal_hexecontahedron[/url]; [br] [url=http://dmccooey.com/polyhedra/DeltoidalHexecontahedron.html]http://dmccooey.com/polyhedra/DeltoidalHexecontahedron.html[/url][/size]

Information: Rhombicosidodecahedron (V=60) from Biscribed Pentakis Dodecahedron for the case of trisection of its 9th-order segments(Variant2)