For a cube centered at the origin, with edges parallel to the axes and with an edge length of 2, the Cartesian coordinates of … See more

In analytic geometry, a cube's surface with center (x0, y0, z0) and edge length of 2a is the locus of all points (x, y, z) such that
$${\displaystyle \max\{|x-x_{0}|,|y-y_{0}|,|z-z_{0}|\}=a.}$$ See more

Doubling the cube, or the Delian problem, was the problem posed by ancient Greek mathematicians of using only a compass and straightedge to … See more

A cube has eleven nets: that is, there are eleven ways to flatten a hollow cube by cutting seven edges. To color the cube so that no two adjacent … See more

For a cube of edge length $${\displaystyle a}$$:
As the volume of a cube is the third power of its sides $${\displaystyle a\times a\times a}$$ See more

The cube has three uniform colorings, named by the unique colors of the square faces around each vertex: 111, 112, 123.
The cube has four classes of symmetry, which can be … See more

Cubes appear in Abrahamic religions. The Kaaba (Arabic for 'cube') in Mecca is one example. Cubes also appear in Judaism as tefillin, and the New Jerusalem is described in the New Testament as a cube. See more