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seen Sep 13 '13 at 23:49

Sep
20
awarded  Teacher
Sep
20
answered Simple probability of 2 events
Sep
20
comment Why aren't these events mutually exclusive?
in fact this question is an example that components are independent, but not mutually exclusive =)
Sep
20
accepted Why aren't these events mutually exclusive?
Sep
20
comment Why aren't these events mutually exclusive?
this is a good answer Thanks!!!
Sep
20
comment Why aren't these events mutually exclusive?
@CliveN. independence does not guarantee mutual exclusivity!
Sep
20
comment Why aren't these events mutually exclusive?
what statement implies that it isn't so?
Sep
20
answered Show that $\lim_{n \to \infty} \frac{6n^3+2n^2-7}{(n+\sin(n^2))(n^2+1)}=6$.
Sep
20
comment Why aren't these events mutually exclusive?
for two events to be mutually exclusive $A_1$ $\cap $ $A_2$ must be nothing. However, I've been told in this question, those two events are not mutually exclusive. I just need some evidence to show that they're not mutually exclusive...
Sep
20
asked Why aren't these events mutually exclusive?
Sep
19
comment Bayes Theorem confusion… (more complex)
@DilipSarwate what page can i find a usage instruction for the notations you're using?
Sep
19
accepted Probability question at listing number of outcomes in the sample space.
Sep
19
revised Bayes Theorem confusion… (more complex)
added 1 characters in body
Sep
19
comment Bayes Theorem confusion… (more complex)
so does the comma between $O_1$ and $O_1$ mean intersect?
Sep
18
revised Bayes Theorem confusion… (more complex)
added 159 characters in body
Sep
18
awarded  Commentator
Sep
18
comment Bayes Theorem confusion… (more complex)
Can you show an approach using hh? Thank you!!!
Sep
18
comment Bayes Theorem confusion… (more complex)
Using this approach we can get away with using 2 events, but I think the reason they used three events is so we can practice with 3 events. theres actually a third part to the problem I will add to the question when I get home. I think we might not be able to get away with 2 events...
Sep
18
comment Bayes theorem confusion…
thank you Andre, i get it now, can you perhaps take a look at this: math.stackexchange.com/questions/198697/… it's abit more complex version of the Bayes
Sep
18
asked Bayes Theorem confusion… (more complex)