Polyhedral compounds

Compound of two snub cubes

This uniform polyhedron compound is a composition of the 2 enantiomers of the snub cube. As a holosnub, it is represented by Schläfli symbol βr{4,3} and Coxeter diagram . The vertex arrangement of this compound is shared by a convex nonuniform truncated cuboctahedron, having rectangular faces, alongside irregular hexagons and octagons, each alternating with two edge lengths. Together with its convex hull, it represents the snub cube-first projection of the nonuniform snub cubic antiprism. (Wikipedia).

Compound of two snub cubes
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From playlist Algebra

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practice factoring the difference and sum of two cubes

From playlist Pre Calc

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Difference of Two Cubes - Practice 3

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From playlist Algebra

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From playlist Algebra

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From playlist Chemical Equations; Ionic and Covalent Compounds

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From playlist Behind the Scenes in Real-Life Software Design

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From playlist Behind the Scenes in Real-Life Software Design

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From playlist 3D printing

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From playlist Factor Quadratic Expressions | Difference of Two Squares

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From playlist Factoring a Sum or Difference of Cubes

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From playlist Mathematical Games Hosted by Ed Pegg Jr.

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From playlist Factor Quadratic Expressions | Difference of Two Squares

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Related pages

Hexagon | Octagon | Permutation | Snub cube | Subgroup | Schläfli symbol | Compound of two icosahedra | Symmetry group | Octahedral symmetry | Uniform polyhedron compound | Vertex (geometry) | Truncated cuboctahedron | Chirality (mathematics) | Vertex arrangement | Truncated cuboctahedral prism