Remember Square Divisions
? This problem demonstrates the deconstruction of a square into smaller squares with integer-length sides.
Given a cube with edge length 60, can you find a deconstruction of the cube into smaller cubes (none of which are alike) with integer length sides (or prove it can't be done)?
(In reply to Question
by Meg & Amy)
Since negative lenghts are nonsense, integer-length sides means that the sides of each cube must be positive integers, no fractions or decimals.