Asked by Joe
                Suppose that the weather forecast calls for a 30% chance of rain on each of the three days of a long weekend. What are the odds in favour of no rain throughout the entire long weekend?
Claudia and Ally are the two favourites to win an upcoming golf tournament. If Claudia is given 1:9 odds of winning, and Ally is given 2:17 odds of winning,
a) who is favoured to win? Explain.
b) determine the probability of each player winning.
            
        Claudia and Ally are the two favourites to win an upcoming golf tournament. If Claudia is given 1:9 odds of winning, and Ally is given 2:17 odds of winning,
a) who is favoured to win? Explain.
b) determine the probability of each player winning.
Answers
                    Answered by
            PsyDAG
            
    Rain = (1-.3)^3
Claudia = 1/9 = .11
Ally = 2/17 = .12
I'll let you explain.
    
Claudia = 1/9 = .11
Ally = 2/17 = .12
I'll let you explain.
                    Answered by
            Reiny
            
    the concept of odds is not quite the same as probability 
odds in favour of some event = prob(the event) : prob(not the event)
prob(rain for 3 days) = .3^3 = 27/1000 = .027
prob(no rain on any of the 3 days) = 1-.027 = .973 or 973/1000
so odds in favour of no rain at all = 973/1000 : 27/1000
= 973 : 27
    
odds in favour of some event = prob(the event) : prob(not the event)
prob(rain for 3 days) = .3^3 = 27/1000 = .027
prob(no rain on any of the 3 days) = 1-.027 = .973 or 973/1000
so odds in favour of no rain at all = 973/1000 : 27/1000
= 973 : 27
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