What is a Snub Cube?
In geometry, the Snub Cube, or Snub Cuboctahedron, is an Archimedean solid with 38 faces - 6 squares and 32 equilateral triangles. It has 60 edges and 24 vertices. It is a chiral polyhedron. That is, it has two distinct forms, which are mirror images (or "enantiomorphs") of each other. The union of both forms is a compound of two Snub Cubes, and the convex hull of both sets of vertices is a truncated cuboctahedron. Kepler first named it in Latin as cubus simus in 1619 in his Harmonices Mundi. H. S. M. Coxeter, noting it could be derived equally from the octahedron as the cube, called it Snub Cuboctahedron.
How to Calculate Surface to Volume Ratio of Snub Cube?
Surface to Volume Ratio of Snub Cube calculator uses Surface to Volume Ratio of Snub Cube = (2*(3+(4*sqrt(3))))/(((3*sqrt([Tribonacci_C]-1))+(4*(sqrt([Tribonacci_C]+1))))/(3*sqrt(2-[Tribonacci_C]))*Edge Length of Snub Cube) to calculate the Surface to Volume Ratio of Snub Cube, Surface to Volume Ratio of Snub Cube formula is defined as the numerical ratio of the total surface area of a Snub Cube to the volume of the Snub Cube. Surface to Volume Ratio of Snub Cube is denoted by RA/V symbol.
How to calculate Surface to Volume Ratio of Snub Cube using this online calculator? To use this online calculator for Surface to Volume Ratio of Snub Cube, enter Edge Length of Snub Cube (le) and hit the calculate button. Here is how the Surface to Volume Ratio of Snub Cube calculation can be explained with given input values -> 0.251682 = (2*(3+(4*sqrt(3))))/(((3*sqrt([Tribonacci_C]-1))+(4*(sqrt([Tribonacci_C]+1))))/(3*sqrt(2-[Tribonacci_C]))*10).