Assume that the lottery pays $10 on one play out of 100, it pays $2000 on one play out of 7,500, and it pays $12500 on one play out of 150,000. What probability should be assigned to a ticket's not winning anything?
@iLoatheMath do you know how to do this?
I would assume you divide them to find the probability? Hmm..
divide what?
I am probably doing this all wrong...is there multiple choice?
no
Probability = the number of outcomes that are possible for the terms provided divided by the total number of outcomes possible.
Have you watched khan academy videos possibly? Those usually help me.
no I havent
I haven't got the slightest clue how to solve this..I would assume you divide each individual one by how much $ lottery gets. This is statistics isn't it? I took Calculus!);
its finite
Oh
The probability of winning a prize is given by: \[\large \frac{1}{100}+\frac{1}{7500}+\frac{1}{150000}=\frac{1521}{150000}\] Therefore the probability of a ticket's not winning anything is: \[\large 1-\frac{1521}{150000}=\frac{148479}{150000}\]
Join our real-time social learning platform and learn together with your friends!