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- How many configurations of a 10x10x10 Rubiks cube?
I was wondering how many possible configurations there are of a Rubik's cube of size greater than $3\times3\times3$ (e g for $4\times4\times4$, $5\times5\times5$, $\dots 10\times10\times10)$?
- A $10\\times 10\\times 10$ cube is comprised of smaller $2\\times 2 . . .
A $10\\times 10\\times 10$ cube is comprised of smaller $2\\times 2\\times 2$ white cubes The outer 6 faces of the large cube are painted red How many faces of the smaller cubes are in red? I get that
- geometry - painted cube brain teaser. Alternative solutions . . .
You’ve got a 10 x 10 x 10 cube made up of 1 x 1 x 1 smaller cubes The outside of the larger cube is completely painted red On how many of the smaller cubes is there any red paint? The easiest wa
- How many cubes in a rubiks 10x10x10 cube? - Answers
One thousand 1x1x1 cubes in a 10x10x10 cube Outside spray painted How many have no paint? cubes without paint: 83 = 512 cubes with paint: 103 - 83 = 1,000 - 512 = 488 there's another explanation
- Hypercube in infinite dimension - Mathematics Stack Exchange
I would like the following problem You’ve got a 10 x 10 x 10 cube made up of 1 x 1 x 1 smaller cubes The outside of the larger cube is completely painted red On how many of the smaller cubes is
- combinatorics - When solving a big Rubik cube (100x100x100), do you . . .
When solving a big Rubik cube (100x100x100), do you reduce the solution to like 50x50x50, and then 25x25x25, and then like 10x10x10 and then 3x3x3? What I mean is do you reduce big Rubik's cube to smaller Rubik's cubes by grouping patterns?
- discrete mathematics - I was asked this question in an interview . . .
The obvious answer would be $6\times 10\times 10=600$ since each face of the cube has $10\times 10$ "sides" on it and there are 6 faces of a cube
- 1000 - Mathematics Stack Exchange
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