It is a heptahedron. There are 34 topologically distinct convex heptahedra.
There are only 5 regular polyhedra: those with 4, 6, 8, 12 and 20 faces. If you know of 7 polyhedra there may be a Fields Medal (the Nobel prize for mathematicians) for you!
Bipyramids are a class of polyhedra with more faces than vertices.
Regular polyhedra have identical faces.
Shapes with all flat faces are known as polyhedra. Common examples include cubes, tetrahedrons, and pyramids. These three-dimensional shapes are characterized by their flat polygonal faces, straight edges, and vertices where the faces meet. Regular polyhedra, like the Platonic solids, have congruent faces, while irregular polyhedra may have varied face shapes and sizes.
The Euler characteristic for simply connected polyhedra isF + V = E + 2 where F = # faces, V = # vertices and E = # edges.
There are only 5 regular polyhedra: those with 4, 6, 8, 12 and 20 faces. If you know of 7 polyhedra there may be a Fields Medal (the Nobel prize for mathematicians) for you!
They are called "faces".
Bipyramids are a class of polyhedra with more faces than vertices.
Regular polyhedra have identical faces.
There are a few families of polyhedra with identical faces. There are none whose faces have 6 or more sides. There is no special name for polyhedra whose faces are pentagons or pentagrams. A dodecahedron is an example. If coplanar faces are disallowed, the only polyhedron with quadrilateral faces are the cube and rhombohedron. There are infinitely many polyhedra with equilateral triangular faces: the tetrahedron, octahedron and icosahedron are examples.
Shapes with all flat faces are known as polyhedra. Common examples include cubes, tetrahedrons, and pyramids. These three-dimensional shapes are characterized by their flat polygonal faces, straight edges, and vertices where the faces meet. Regular polyhedra, like the Platonic solids, have congruent faces, while irregular polyhedra may have varied face shapes and sizes.
Strictly speaking, no. But, as the number of faces increases, polyhedra can approximate cylinders or spheres and so can "roll".
Polyhedra (singular = polyhedron).
dodecahedron
dodecahedron
A tetrahedron or triangular pyramid.
The Euler characteristic for simply connected polyhedra isF + V = E + 2 where F = # faces, V = # vertices and E = # edges.