A cuboid and a pyramid with a pentagonal base both have 6 faces.
However, usually when this question is asked, the asker is looking for a regular solid for which all the faces are the same shape and size. In that case, only a cube qualifies.
6
Spheres have no faces.
There are 5. They are the tetrahedron (4 triangular faces), the cube (6 square faces), the octahedron (8 triangular faces), the dodecahedron (12 pentagonal faces), and the icosahedron (20 triangular faces).
Regular solids, also known as Platonic solids, are three-dimensional shapes with faces that are congruent regular polygons. They have the same number of faces meeting at each vertex, resulting in high symmetry. There are exactly five types of regular solids: tetrahedron, cube, octahedron, dodecahedron, and icosahedron, distinguished by the number of faces and vertices they possess. These solids exhibit uniformity in their angles and edge lengths, making them aesthetically pleasing and mathematically significant.
exactly like a cube 6 faces 8 vertexes vertices and 12 edges
cubes
A cube has 6 faces
B, 6 faces. it has 8 vertices and 12 edges.
6
Hexahedrons have 6 faces. These include the rectangular prism, cuboids, and cubes.
Spheres have no faces.
No. A cube has 6 faces and 8 vertices - it has exactly 2 more vertices than faces.
A hexahedron has six faces. Regular hexahedrons include the rectangular prism, the cuboid, and the cube.
There are 5. They are the tetrahedron (4 triangular faces), the cube (6 square faces), the octahedron (8 triangular faces), the dodecahedron (12 pentagonal faces), and the icosahedron (20 triangular faces).
Regular solids, also known as Platonic solids, are three-dimensional shapes with faces that are congruent regular polygons. They have the same number of faces meeting at each vertex, resulting in high symmetry. There are exactly five types of regular solids: tetrahedron, cube, octahedron, dodecahedron, and icosahedron, distinguished by the number of faces and vertices they possess. These solids exhibit uniformity in their angles and edge lengths, making them aesthetically pleasing and mathematically significant.
A hexahedron (e.g. a cube).
hexagon