#1
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Flipping a coin
What is the formula for determining the number of combinations not permutations when flipping a coin. For example if you flip four coins how many combinations of heads and tails would you have.
Cobra |
#2
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Re: Flipping a coin
[ QUOTE ]
What is the formula for determining the number of combinations not permutations when flipping a coin. For example if you flip four coins how many combinations of heads and tails would you have. Cobra [/ QUOTE ] not sure what you mean. but the answer must be either: 2^4 or 4+1 as far as i can see. can you explain? |
#3
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Re: Flipping a coin
Thanks for the reply Gaming Mouse, I was just thinking of the other question asked about using a coin flip and coming up with one third probability. What I was trying to figure out is if I flipped a coin say N times how many different combinations I might get. For example if I had HHHH thats one combo, HHHT and HHTH and HTHH and THHH would all be counted as a second combo of 3H and 1T. I didn't know if I could come up with a number of combo's that was divisible by 3.
Cobra |
#4
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Re: Flipping a coin
the number of possible combos (in the sense you describe) is alway 2^n for some n. So it will never be divisible by 3.
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