Asked by Carrie
Given that P(A)= 1/36, what are the odds against A occuring?
I found this formula in my chapter
odds against A= 1-P(a)/P(a)
Would it be 1-1/36 over 1/36? Or how do I go about it?
I found this formula in my chapter
odds against A= 1-P(a)/P(a)
Would it be 1-1/36 over 1/36? Or how do I go about it?
Answers
Answered by
PsyDAG
If the P(A) = 1/36, then probability of non-A =
1 - 1/36 = 35/36.
1 - 1/36 = 35/36.
Answered by
Damon
To carry that a bit further
odds = probability of what you want / probability of what you do not want
you want odds against A
so probability of what you want is 35/36
and the probability of what you do not want is A or 1/36
so odds against A are (35/36) / (1/36) = 35 to 1
which is [1-p(a)]/p(a)
odds = probability of what you want / probability of what you do not want
you want odds against A
so probability of what you want is 35/36
and the probability of what you do not want is A or 1/36
so odds against A are (35/36) / (1/36) = 35 to 1
which is [1-p(a)]/p(a)
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.