# All the Nets of a Cube

The geometric nets of a cube are formed when we extend a cube. In general, a geometric net can be defined as a two-dimensional figure that can be modified to form a three-dimensional figure. This means that when we fold a geometric net of a cube, we will form a cube.

Here, we will learn about some properties of 3D objects and geometric nets in general. Also, we will learn about the geometric net of a cube using diagrams.

##### GEOMETRY

Relevant for

Learning about the geometric net of a cube with diagrams.

See nets

##### GEOMETRY

Relevant for

Learning about the geometric net of a cube with diagrams.

See nets

## Characteristics of geometric nets

A three-dimensional geometric figure consists of the following parts:

• Faces: This is a flat surface in the 3D figure. In the case of cubes, we have 6 faces.
• Edges: An edge is a line segment between faces. In the cubes, we have 12 edges.
• Vertices: A vertex is a point where the edges meet. The cubes have 8 edges.

For a geometric net to form a three-dimensional solid, it must meet the following conditions:

• The geometric net and the 3D figure must have the same number of faces. This means that the geometric net of a cube must have 6 faces.
• The shapes of the faces in the geometric net must be the same as the shapes of the faces in the 3D shapes. This means that a geometric net of a cube has square faces.

Therefore, we conclude that the geometric net of a cube must have 6 square faces. Also, the faces need to be located in specific positions so that when folding them, we form a cube.

## All geometric nets of a cube

A cube is a six-sided regular polyhedron. This means that all the faces of a cube are squares. The following is the most common geometric net of a cube:

Additionally, there are also other ways to form geometric nets of a cube. The following are all possibilities. Note that if we fold any of these nets, we can form a cube.  