This activity investigates how you might make squares and pentominoes from Polydron.
If you had 36 cubes, what different cuboids could you make?
How can you put five cereal packets together to make different
shapes if you must put them face-to-face?
I thought that this would be the next challenge for you all. To
look at the situation when you have three rings, circles, bracelets
. . . . it doesn't matter what they are really or what size they
are. They could even expand and get bigger or get smaller if you
liked. But, thinking of the four things I noticed at the
4) IN/OUT SIDE
I wonder what would be the number of ways in which 3 such
circles could be?
Here are some ways, remember I said they could be different
sizes each time, but I've coloured them so that it is easy to know
which one we are talking about.
Well I feel you could carry on at this point, just a few points
When writing you must say something about each of the three
Three separate ones could be anywhere yet separate and they
would all count as one arrangement, and the same kind of things
goes for any other arrangement, if the words are the same then, for
this challenge the arrangement is the same.