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.parent-homework-help.com/2012/02/28/3-d-solids-faces-edges-and-vertices

Feb 28, 2012 **...** Some examples of 3-D solids include a **cube**, rectangular prism, cone, ... Here is
a chart with the **numbers** of faces, edges and **vertices** of some ...

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.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 ...

www.ck12.org/geometry/faces-edges-and-vertices-of-solids/lesson/Faces-Edges-and-Vertices-of-Solids-MSM6

Oct 29, 2012 **...** A **vertex** is a point where several planes meet in a point. The arrow here is
pointing to a **vertex** of this **cube**. **Many** solids have more than one ...

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 ...

revisionmaths.com/gcse-maths/geometry-and-measures/3d-shapes

A 3D shape is described by its edges, faces, and **vertices** (**vertex** is the singular ...
**Cube**. 3D Shape **Cube** Diagram. **Number** of Edges: 12. **Number** of Faces: 6.