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Anonymous Poster

The Odds Of....

11/26/2007 2:22 PM

if you are given the choice between 5 doors and a prize is located behind one door and you choose the correct door the probability of doing so is 20% correct ?

now if you repeat this process 10 times and you choose correctly 5 times or 50% what is the probability or chance of that occurring ?

thanx

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Guru

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#1

Re: The Odds Of....

11/26/2007 7:46 PM

Isn't there a rule somewhere about not doing statistics where children can see it?

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#2

Re: The Odds Of....

11/27/2007 12:46 AM

Only when it's their homework

Brad

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Anonymous Poster
#3

Re: The Odds Of....

11/27/2007 4:39 AM

not enough information. And you're mixing up between probability and odds.

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#4

Re: The Odds Of....

11/27/2007 4:44 AM

1st para - 20 % is correct.

2nd para 2.642 %.

It's the binomial distribution, b(x) = px*(1-p)N-x*NCx where b(x) = probability of x successes, x = number of successes (5), p = probability of success in each trial (0.2), N = number of trials (10), NCx is combinations formula = N!/(x!*(N-x)!)

Cheers....Codey

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#5

Re: The Odds Of....

11/27/2007 9:36 AM

This is the same answer as Codey, but slightly more intuitive.

Suppose you choose correctly the first 5 times and wrongly the last 5 times: the probability of this is:-

(1/5)5x(4/5)5 But actually the correct and wrong selections could have been any of the 10 choices. So choose any 5 from 10. First one can be any one of 10 second any one of 9 etc. = 10x9x8x7x6 , but these can be in any order so divide by 5x4x3x2x1 .

So total solution is (1/5)5x(4/5)5x(10x9x8x7x6)/(5x4x3x2) = 0.026424

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