5 vertexes, 4 faces, and 8 edges
exactly like a cube 6 faces 8 vertexes vertices and 12 edges
A square is not a polyhedron, it is a polygon. A cube is not a polygon, it is a polyhedron.A square has 4 edges and 4 vertexes. It has no faces because it is not a polyhedron. If you cut the corners off of a square, the new polygon has 8 edges and 8 vertexes.A cube has 6 faces, 12 edges, and 8 vertexes. If you cut the corners off of a cube, the new polyhedron has 14 faces, 36 edges, and 24 vertexes.
if you can find the vertexes which is just THE POINTS and if you can find how many faces it has you can find out how many edges is on the 3D object this is a short cut add the vertexes and the faces together then subtract that by two Example: a cube has 5 faces and 5 vertex's add it together which is 10 then subtract 2 and a cube has 8 edges * * * * * The first part is true, the second - the example - as total rubbish. A cube has 6 faces and 8 vertices. Add together which is 14. Then subtract 2 which gives 12 edges.
The quick answer: because of the high degree of symmetry inherent in the Platonic solids. They are vertex-uniform, edge-uniform and face-uniform. If you hold several models of the same shape up by any vertex, all the models will appear the same. The same goes for holding the models up by any edge, or by any face. Read the following for a little more detail. Many solids that are not Platonic have symmetry as well, but the Platonic solids have some special symmetrical properties. You can create what are called 'dual polyhedrons' for solids, but the duals for Platonic solids are unique. You can form a Platonic solid's dual polyhedron by making the midpoint of every face of the original Platonic solid a vertex of the dual solid within the original. If you start with a cube, a hexahedron really, and make a new solid within it having vertexes at the centers of the square faces of the cube, the solid within will be an octahedron. Tetrahedrons are self-dual, squares and octahedrons are dual with one another, and dodecahedrons and icosahedrons are dual with one another. The dual polyhedron of a Platonic solid is always another Platonic solid. This is difficult to visualize without aid. See link for some clarification. On the dual relationship of a cube [6 faces, 8 vertexes] and octahedron [8 faces, 6 vertexes] breaking down the numbers of faces and vertexes might help. Each of the 6 faces of a cube contains one of the vertexes of the octahedron, and each of the vertexes of a cube will be at the center of one of the faces of the octahedron.
8 vertexes
5 vertexes, 4 faces, and 8 edges
exactly like a cube 6 faces 8 vertexes vertices and 12 edges
A square is not a polyhedron, it is a polygon. A cube is not a polygon, it is a polyhedron.A square has 4 edges and 4 vertexes. It has no faces because it is not a polyhedron. If you cut the corners off of a square, the new polygon has 8 edges and 8 vertexes.A cube has 6 faces, 12 edges, and 8 vertexes. If you cut the corners off of a cube, the new polyhedron has 14 faces, 36 edges, and 24 vertexes.
if you can find the vertexes which is just THE POINTS and if you can find how many faces it has you can find out how many edges is on the 3D object this is a short cut add the vertexes and the faces together then subtract that by two Example: a cube has 5 faces and 5 vertex's add it together which is 10 then subtract 2 and a cube has 8 edges * * * * * The first part is true, the second - the example - as total rubbish. A cube has 6 faces and 8 vertices. Add together which is 14. Then subtract 2 which gives 12 edges.
Edges: 15 Faces: 7 Vertices: 10 Vertexes: None, since there is no such word!
Faces: 2 circular, 1 curved rectangular. Vertices (not vertexes!): None Edges: 2 circular.
The quick answer: because of the high degree of symmetry inherent in the Platonic solids. They are vertex-uniform, edge-uniform and face-uniform. If you hold several models of the same shape up by any vertex, all the models will appear the same. The same goes for holding the models up by any edge, or by any face. Read the following for a little more detail. Many solids that are not Platonic have symmetry as well, but the Platonic solids have some special symmetrical properties. You can create what are called 'dual polyhedrons' for solids, but the duals for Platonic solids are unique. You can form a Platonic solid's dual polyhedron by making the midpoint of every face of the original Platonic solid a vertex of the dual solid within the original. If you start with a cube, a hexahedron really, and make a new solid within it having vertexes at the centers of the square faces of the cube, the solid within will be an octahedron. Tetrahedrons are self-dual, squares and octahedrons are dual with one another, and dodecahedrons and icosahedrons are dual with one another. The dual polyhedron of a Platonic solid is always another Platonic solid. This is difficult to visualize without aid. See link for some clarification. On the dual relationship of a cube [6 faces, 8 vertexes] and octahedron [8 faces, 6 vertexes] breaking down the numbers of faces and vertexes might help. Each of the 6 faces of a cube contains one of the vertexes of the octahedron, and each of the vertexes of a cube will be at the center of one of the faces of the octahedron.
Slender is not a polyhedron.
The answer depends on the orientation of the cube. If it is balanced on an edge or a vertex it has no horizontal or vertical faces. If it is resting on a face then it has 2 horizontal and 4 vertical faces.
a cube has six faces
Vertices = 12 Edges = 18 Faces = 8