Asked by sh
                60% of the hockey players are from Eastern Canada and 40% are from Western Canada. 18% of the Eastern players and 12% of the Western players go on to play in the NHL. If a randomly chosen NHL player is selected, what is the probability that he is from Western Canada?
P(NHL|W)=(0.4x0.12)/(0.4x0.12)(0.18x0.6) ?
            
        P(NHL|W)=(0.4x0.12)/(0.4x0.12)(0.18x0.6) ?
Answers
                    Answered by
            PC
            
    Your answer tells me that you are in the right direction, but there is something wrong with the expression:
(0.4x0.12)/(0.4x0.12)(0.18x0.6)
because it evaluates to 9.259 > 1.
Think of a bag of 4 red and 6 blue marbles. The chances of drawing a red would be
4/(4+6)=0.4.
Rework your expression and I am sure you'll get the right answer.
    
(0.4x0.12)/(0.4x0.12)(0.18x0.6)
because it evaluates to 9.259 > 1.
Think of a bag of 4 red and 6 blue marbles. The chances of drawing a red would be
4/(4+6)=0.4.
Rework your expression and I am sure you'll get the right answer.
                    Answered by
            Damon
            
    yes,y ou have it right
say there are 100 total
60 E
40 W
E in NHL = .18*60 = 10.8
W in NHL = .12*40 = 4.8
Total = 10.8+4.8 = 15.6
fraction W in total = 4.8/15.6
    
say there are 100 total
60 E
40 W
E in NHL = .18*60 = 10.8
W in NHL = .12*40 = 4.8
Total = 10.8+4.8 = 15.6
fraction W in total = 4.8/15.6
                    Answered by
            Damon
            
    Oh, but you multiplied on the bottom instead of adding.
    
                    Answered by
            sh
            
    Whoops, a typo. I finally got one of these questions right :)
Thank you!
                                                    There are no AI answers yet. The ability to request AI answers is coming soon!
                                            
                Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.