To represent a 3-D cube as a 2-D drawing:
Draw two overlapping squares of identical size, where each of the four vertices (corners) is separated from its corresponding corner by a distance equal to the length of a side of the square. Draw lines between these corresponding corners and you have the appearance of a cube with all open sides.
By erasing various interior lines that would be blocked by a solid face, you can simulate three faces of the cube as seen from any of four directions: above left, above right, below left, or below right.
Looking inside a Cube
You can also create a simulation of a cube by drawing a slightly smaller square inside a square, and connecting the same corners. This creates the effect of looking down into an open cubical shape.
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I would assume the answer is 12, as a square has 2 diagonal lines, and a cube is really just six squares.
The cube root is the side of a cube.
Well, the nets of the cube are basically when you get a 3D cube and flatten it. That gives you the 2D shape of a cube, which is know as the net. There are 11 nets for a cube. Here they are.
a cube
a cube has 6 sides