I don't know why this is giving me trouble.
A generator is a cup that has 6 cubes, 3 are red and 3 are black. The red ones count for 0 points and the black count for 1 point.
You draw from each cup one time and then replace the cubes.
So if you have 0 generators you can only get a sum of 0. If you have 1 generator you can get a sum from 0 to 1. For 2 generators you can get a sum from 0 to 2....and so on.
How many combinations can you have for 1 to 4 generators?
This is what I have but I want to make sure I have the correct amount.
1 generator: B, R
2 generators: BB, BR, RB, RR
3 generators: BBB, BBR, BRB, RBB, RRR, RRB, RBR, BRR
4 generators: I don't want to write them out, but I have 16 all together
Is that right???? Thank you so much!
2007-11-16
10:30:59
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3 answers
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asked by
Anonymous
in
Science & Mathematics
➔ Mathematics