Volume of Reuleaux Tetrahedron

The Reuleaux tetrahedron is a three dimensional solid. It can be defined as four spheres with equal radius so that the center of each sphere lies on the surface of the other three spheres. The volume of the Reuleaux tetrahedron is given by

v = 24 0π/30Φ(8)0(8Φ)r2 sin Φ dr dΦ dθ

Spherical Tetrahedron Volume

Constant Name

Volume of Reuleaux Tetrahedron

Symbol : VR

Value : 0.42215 77331 15826 62702

The Reuleaux tetrahedron is a three dimensional solid. It can be defined as four spheres with equal radius so that the center of each sphere lies on the surface of the other three spheres. The volume of the Reuleaux tetrahedron is given by

v = 24 0π/30Φ(8)0(8Φ)r2 sin Φ dr dΦ dθ


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