How can you put five cereal packets together to make different shapes if you must put them face-to-face?
How many different cuboids can you make when you use four CDs or DVDs? How about using five, then six?
We need to wrap up this cube-shaped present, remembering that we can have no overlaps. What shapes can you find to use?
Take $36$ cubes.
How many different blocks can you make? For example $6$ by $6$ by $1$, or $3$ by $6$ by $2$, or $3$ by $3$ by $4$, or $2$ by $3$ by $6$, or $2$ by $2$ by $9$, or $2$ by $1$ by $18$.
Just how many different ones can you find?
You could also try growing different pyramids of cubes which in turn generate different sequences of number. Look at the pictures below this table and see if you can work out how the table has been filled in.