Ask your own question, for FREE!
Mathematics 13 Online
oregonduck (oregonduck):

help with couple of probability questions

oregonduck (oregonduck):

oregonduck (oregonduck):

@Jack1

OpenStudy (jack1):

yo... well a certain event... probability would be 100%, yeah? and an impossible event... probability would be 0%, so can't happen

OpenStudy (jack1):

zat make sense for Q1?

oregonduck (oregonduck):

yes

OpenStudy (jack1):

cool, so q2 how many realistic possible outcomes if u flip a coin once?

oregonduck (oregonduck):

heads or tails

oregonduck (oregonduck):

for 2 i say 100

oregonduck (oregonduck):

rightt?

OpenStudy (jack1):

yep, so 2 possible outcomes, and unless its a weighted or double sided coin, it's a 50 50 chance, so 50% change of landing heads and 50% chance of landing tails

oregonduck (oregonduck):

so for 2 it is 100 cause it is 50 50 correct?

OpenStudy (jack1):

exactly = 100 for Q2, perfect. 50% x 200 = 0.5 x 200 = 100

oregonduck (oregonduck):

how about 3?

OpenStudy (jack1):

experimental vs theoretical... yep so the experimental probability is the one you (like srsly u) get if u were to do the experiment so if u experiment and only flip a coin 10 times, and it comes down heads 7 times and tails 3 times... your experimental probability for heads is 7/10 = 0.7 = 70%

oregonduck (oregonduck):

ok yeah that is what i was think

oregonduck (oregonduck):

last one

OpenStudy (jack1):

but u know for a coin, the theoretical probability is 50% heads... so if u kept flipping it like 100 times, you'd get closer and closer to the theoretical prob, yeah?

oregonduck (oregonduck):

yeah

OpenStudy (jack1):

4. well, it's a standard coin... because it doesn't say that it's not, so regardless of the outcome of the last 200 or 1 million flips, the probability of heads is still 50% every time the coin's flipped

oregonduck (oregonduck):

thxs

OpenStudy (jack1):

np man ;)

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!