question is attached...
where? lol
what is that ? :o its just full of f >.<
:( what why?
? :/
:p what the crap. I have no clue why its like that...
Same here i see all Fs too.
Oh i can see it now.
get the probability of a 55 year old person or older 100 out of 300 = 1/3 Then find the probability of a 55 year old person or older having a shot 90 out of 100 = .9 And so .9 * 1/3 is .3 Your answer is...
.33
Yes :)
thank u!
ok what abt this now?
I'll try ma best.
then howd u see the last question??
ok
what
...so u don't know it??
:( darn it
@mary.rojas
if u cant read it here's the problem:
true or false: For any two events X and Y, P(Y|X)+P(X|Y)=0
anyone know?
DURING MY RESEARCH, I FOUND THIS: LOL HOPE IT HELPS P(X|Y) = P(X n Y) / P(Y) P(Y|X) = P(Y n X) / P(X) Now, X n Y = Y n X, so P(X n Y) = P(Y n X). That means that P(X|Y) = P(Y|X) is equivalent to: P(X n Y) / P(Y) = P(X n Y) / P(X) P(X)P(X n Y) = P(Y)P(X n Y) P(X)P(X n Y) - P(Y)P(X n Y) = 0 (P(X) - P(Y))P(X n Y) = 0 P(X) = P(Y) or P(X n Y) = 0 That is, the above is true if and only if X and Y are equally likely, or if X and Y are mutually exclusive. Oh, and since we were dividing by P(X) and P(Y), both must be possible, i.e. non-zero probability. So, in general, this is false. Let's find an example. Say you have two coins, and you flip them both simultaneously. Let: X = at least one head Y = two heads Notice that X and Y are not mutually exclusive, and that P(X) = 1/2, P(Y) = 1/4, so they have both non-zero probabilities and are not equally likely. This should indicate that P(X|Y) does not equal P(Y|X). P(X|Y) = 1 P(Y|X) = 1/2 That's a counterexample, so the equation is false.
wow. ok thank u :)
HERE IS THE LINK : http://answers.yahoo.com/question/index?qid=20100802180944AAiWVD3 SCROLL DOWN
is ur answer just based on that??
yea tats what I was thinking..
that's
if I miss one im already at like an A- or even a B plus...
yes my answer is based on that because I have no clue how to help you lol. But I gave you the link so, you could see a similar if not the same kind of problem to help you get an answer. sorry :/ theres another reply as well. i know u hate that website but sometimes it can be right. hopefully someone else can help u more
ok.. so I guess ill say false then..
wait did u see the link because it is a different q but similar kind
yea but I still don't know how to do it..
*q=question btw
i know that
oh ok lol
isn't there anyone else who knows this? :/
@mathstudent55 help?
@primeralph help? :)
Can't get to the file. Need screenshot.
this is the question:
True or False: For any two events X and Y, P(Y|X)+P(X|Y)=0
Is that all?
@music101
yes
Appears false.
@Luis_Rivera
I'd say false.
ok thank uall
next q:
You roll two dice. let event A be "The first die shows a 1 or a 6" and event B "The second die shows an even number." What is P(A|B)?
is it 1/3?
@benhan0406 do u know?
i found this : I think some people are confused about your notation. I interpret this as "the probability of A such that B", but I'm not sure what you mean. If that is what it means, this is it. (1/3)*(1/2)=(1/6) A B If that seems wrong, post again with more information
and this: P(B) = 3/6 = 1/2 P(A and B) = 1/6 P(A|B) = P(A and B) / P(B) = (1/6) / (1/2) = 1/3
ok... but the way they got 1/3 is (1/6)*(1/2) ??? (1/6)*(1/2)= 1/12...
@blurbendy
no its (1/6) / (1/2) = 1/3... dividing not multiplying. !!!
ohhhhhhhhh the first one is multiplying i seee
oh ok well I said 1/3 anyways
yea..
hmmmm idk....... do you multiply or divide?
wait here's new question instead and don't do research... Which choice correctly expresses the probability of the following? "What is the probability that I will ace this quiz? I mean, I did study awfully hard for it." A. P(I ace the quiz) I P(I studied hard) B. P(I ace the quiz and I studied hard) C. I ace the quiz | I studied hard D. I ace the quiz and I studied hard E. P( I ace the quiz | I studied hard)
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