Assertion: dodecahedron's face | /r/HasProperty | regular pentagons
Facets:
Source sentences:
text: The "regular dodecahedron" has 12 identical faces, all regular pentagons ("5 sided flat shape").
text: A dodecahedron is composed of twelve regular pentagonal faces.
text: Each face is a regular pentagon.
text: A polyhedron bounded by a number of congruent polygonal faces, so that the same number of faces meet at each vertex, and in each face all the sides and angles are equal (i.e. faces are regular polygons) is called a regular polyhedron.
text: (This implies that every face is the same regular polygon; it also implies that every vertex is regular.)
text: The faces of the pyritohedron are, however, not regular, so the pyritohedron is also not regular.
text: Semi-regular: vertex-transitive but not edge-transitive, and every face is a regular polygon.
text: They are characterized by triangular-shaped faces of the icosahedron with increasing dimensions and faces of dodecahedron having generally the shape of non-regular (but symmetric) decagons, except for the Archimedean truncated dodecahedron (central image) and the icosi-dodecahedron (last image), where such faces are regular decagons and regular pentagons, respectively.
text: It has 12 regular decagonal faces, 20 regular triangular faces, 60 vertices and 90 edges.
text: It has 12 regular decagonal faces, 20 regular triangular faces, 60 vertices and 90 edges.
text: It has 14 faces (8 regular hexagonal and 6 square), 36 edges, and 24 vertices.
text: 60 Faces (irregular pentagons)
text: Each face is an irregular 9/4 star polygon, or enneagram.
text: Convex polyhedra where every face is the same kind of regular polygon may be found among three families:
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: If the mentioned faces are regular pentagons we call it a regular dodecahedron:
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: The faces are regular pentagons.
text: All those faces are regular pentagons, which means that each side of the polygon is the same length.
text: The faces are regular pentagons, so you can just take the average of the coordinates of the vertices.
text: They are characterized by triangular-shaped faces of the icosahedron with increasing dimensions and faces of dodecahedron having generally the shape of non-regular (but symmetric) decagons, except for the Archimedean truncated dodecahedron (central image) and the icosi-dodecahedron (last image), where such faces are regular decagons and regular pentagons, respectively.
text: The regular dodecahedron is one of the five Platonic solids: its faces are all regular pentagons.
text: The dodecahedron has 12 regular pentagonal faces, 20 vertices, and 30 edges.
text: A regular dodecahedron or pentagonal dodecahedron is a dodecahedron that is regular, which is composed of 12 regular pentagonal faces, three meeting at each vertex.
text: A regular dodecahedron or pentagonal dodecahedron is a dodecahedron that is regular, which is composed of 12 regular pentagonal faces, three meeting at each vertex.
text: A regulardodecahedron has 12 congruent faces and each face is a regular pentagon.
text: The blue pentagonal section is of course no surprise, as each face of the dodecahedron is a regular pentagon.
text: Archimedean solids have faces that are not all the same, but the faces are still regular polygons, and there is the same configuration of faces at each vertex.
text: They are no longer regular; they are called semi -regular; all faces are regular polygons, but there is more than one polygon in a particular solid, and all vertices are identical.
text: Platonic Solids are the most regular polyhedra: all faces are the same regular polygon, and they look the same at every vertex.
text: Platonic Solids are the most regular polyhedra: all faces are the same regular polygon, and they look the same at every vertex.
text: Further, since the faces are congruent and regular, the two diagonals of the faces with a common edge are both centred with respect to that edge.
text: Uniform polyhedra are vertex-transitive and every face is a regular polygon.