Assertion: tetrahedron | /r/HasProperty | regular
Facets:
value: in this model
type: OTHER
value: with the smallest volume
type: OTHER
value: with four faces
type: OTHER
value: ideally
type: DEGREE
value: with equality
type: OTHER
Source sentences:
text: with equality if and only if the tetrahedron is regular.
text: A tetrahedron is regular iff the associated parallelepiped is a cube.
text: The four Cluster spacecraft will form a tetrahedron, which ideally should be a regular one: equal spacing between all pairs of vertices.
text: Thus the tetrahedron is the regular solid with the largest surface area for a given volume, and makes a reasonable endpoint for a shrinking spherical Earth.
text: Holmes says “Since, for a given surface area, a sphere is the regular figure with the greatest volume, while the tetrahedron is the regular figure with the smallest volume, it was thought that a contracting globe would tend to shrink to a tetrahedral form”.
text: The tetrahedron is a regular pyramid.
text: Tetrahedron is a regular polyhedron with four faces.
text: TETRAHEDRON (tetrahedra) Pronunciation (US): (GB): IPA (US): Irregular inflected form: tetrahedra
text: The triangles can come in a variety of styles: when equilateral triangles are used, a tetrahedron is known as a “regular tetrahedron.
text: <BVC = <CVA = pi/3 since the tetrahedron is regular.
text: A tetrahedron is said to be regular when all its four faces are equilateral triangles.
text: In this model the tetrahedron is regular, meaning that all of the faces are identical equilateral triangles.
text: If the tetrahedron is regular, with sides of length of length s units, then