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#1
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PARLAY QUESTION
If anyone can help, i am working on a betting strategy, and i need
to know some probabilities. If i was to back 3 favoured teams in 2 team events, with all favourites definite 57% chances of winning, what are my percentage chance of: A: 0-3 favourites winning B: 1-3 favourites winning C: 2-3 favourites winning D: 3-3 favourites winning Thanks in advance, if anyone can help.
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All generalizations are dangerous. |
#2
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Someone like JFC would be able to confirm this but as far as i am aware the answer would go along the lines of this:
Favourite: 57% Underdog: 43% 0 favourites winning: 0.43*0.43*0.43 = 7.95% 1 favourites winning: 0.57*0.43*0.43 = 10.5% 2 favourites winning: 0.57*0.57*0.43 = 13.97% 3 favourites winning: 0.57*0.57*0.57 = 18.51% Think that's correct.
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#3
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Thanks Mad. That was kind of the equation i was working on, but what happens the other 50% of the time?
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All generalizations are dangerous. Last edited by YoungBuck : 31st July 2006 at 08:37 PM. |
#4
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you lose
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#5
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Quote:
Surely lots of you would benefit from trying to work out the correct answer? Why no takers? Anyway this is a simple problem answered by the Binomial Disribution. There are obviously 3 different ways of 1 favourite winning. Likewise for 2 favourites winning. So if you multiply the middle 2 calculations by 3, the new total probability should be 1. http://en.wikipedia.org/wiki/Binomial_distribution |
#6
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Cheers jfc. That's what i needed.
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All generalizations are dangerous. |
#7
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Rookie Mistake
Quote:
Underdog: 43% 0 favourites winning: 0.43*0.43*0.43 = 7.95% 1 favourites winning: 0.57*0.43*0.43 = 10.54% 1 favourites winning: 0.43*0.57*0.43 = 10.54% 1 favourites winning: 0.43*0.43*0.57 = 10.54% (31.62) 2 favourites winning: 0.57*0.57*0.43 = 13.97% 2 favourites winning: 0.57*0.43*0.57 = 13.97% 2 favourites winning: 0.43*0.57*0.57 = 13.97% (41.91) 3 favourites winning: 0.57*0.57*0.57 = 18.51% Total probability of outcome = 99.99% God-damn amatuers...LOL. That's correct now.
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I like Bing Lee. Last edited by mad : 1st August 2006 at 04:37 PM. |
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