en.wikipedia.org/wiki/Cube

In geometry, a cube is a three-dimensional solid object bounded by six square faces, facets or sides, with three meeting at each vertex. The cube is the only regular hexahedron and is one of the five Platonic solids. It has 6 faces, 12 edges , and 8 vertices. .... it to be impossible because the cube root of 2 is not a constructible number.

www.mathsisfun.com/geometry/vertices-faces-edges.html

Number of Faces; plus the Number of Vertices; minus the Number of Edges ... cube. Try it on the cube: A cube has 6 Faces, 8 Vertices, and 12 Edges,. so:.

www.mathopenref.com/cube.html

A cube is a region of space formed by six identical square faces joined along their edges. Three edges join at each corner to form a vertex. The cube can also be ...

ion.uwinnipeg.ca/~jameis/Math/J.vertex/JEY1.html

Consider a cube (look at a real one and examine its features): ... Determine the number of faces, edges, and vertices of each '3-D' object (polyhedron) pictured ...

www.math.brown.edu/~banchoff/Beyond3d/chapter4/section05.html

We can build a model of a cube and count its 8 vertices, 12 edges, and 6 squares . We know that a four-dimensional hypercube has 16 vertices, but how many ...

www.reference.com/math/many-vertices-cube-f3cafad63bd1d99a

A cube has a total of eight vertices, despite having six square faces that would all have four vertices of their own if pulled apart. A cube has six square faces that ...

www.kidsmathgamesonline.com/facts/geometry/cubes.html

Check out our cube facts and learn some interesting information about cubes, the ... Find out how many edges a cube has, how many faces and vertices it has, ...

plus.maths.org/content/eulers-polyhedron-formula

Jun 1, 2007 ... Look at a polyhedron, for example the cube or the icosahedron above, count the number of vertices it has, and call this number V. The cube, for ...

www.math-only-math.com/three-dimensional-figures.html

Some 3-D shapes are namely cuboids, cubes, cylinders and cones. We will discuss ... Faces, Vertices and Edges of a 3-dimensional Figure: (i) Faces: Each flat ...

www.sciencedirect.com/science/article/pii/S0020019003002576

Let Ed(n) be the number of edges joining vertices from a set of n vertices on a d- dimensional cube, maximized over all such sets. We show that Ed(n)=∑i=0r−1.