Ask your own question, for FREE!
Mathematics 20 Online
OpenStudy (studytheworld):

Probability question!! Please help!!! Will medal and fan Probability theory predicts that there is a 76% chance of a water polo team winning any particular match. If the water polo team playing 2 matches is simulated 10,000 times, in about how many of the simulations would you expect them to win exactly one match?

OpenStudy (studytheworld):

@sammixboo @Vocaloid @AloneS @mathmath333 Can anyone help?

Vocaloid (vocaloid):

first calculate the probability of winning 1 match out of 2

Vocaloid (vocaloid):

any ideas how?

OpenStudy (studytheworld):

No clue :(

Vocaloid (vocaloid):

it says that the probability of winning one match is 76%, or 0.76 so, what's the probability that they will win one match and not win the next match?

OpenStudy (studytheworld):

I get what you're saying but I don't know how they would calculate the probability of not winning the second one

Vocaloid (vocaloid):

not winning = 1 - winning = ?

OpenStudy (studytheworld):

1?

Vocaloid (vocaloid):

no

Vocaloid (vocaloid):

winning = ?

OpenStudy (studytheworld):

.76?

Vocaloid (vocaloid):

yes, so 1 - winning = ?

OpenStudy (studytheworld):

.24?

Vocaloid (vocaloid):

very good so winning and then not winning is (0.24*0.76) = 0.1824 then we consider the reverse scenario where we don't win the first time, but win the second time same probability ---> (0.76*0.24) = 0.1824

Vocaloid (vocaloid):

then we add those two together to get 0.3648

Vocaloid (vocaloid):

with me so far?

OpenStudy (studytheworld):

Yes

Vocaloid (vocaloid):

then we just multiply that probability 0.3648 by the number of simulations (10,000) to get your answer

OpenStudy (studytheworld):

3648.

Vocaloid (vocaloid):

great

OpenStudy (studytheworld):

Thanks! :D

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!