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Problems, Questions, and Puzzles to spark discussion and argument in the maths classroom.

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Item 387

Cubes

If you've ever played with a Rubic's Cube, you know it's possible to divide a cube into 27 smaller cubes. Eight and sixty-four is pretty obvious, too.




Can you show how to divide a cube into other numbers of sub-cubes, numbers that aren't perfect cubic numbers?

Like 15? or 20?

Because you don't have enough awesome in your life, I present watermelon cubes.



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Epiphany
James Tanton
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