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Mathematics 18 Online
OpenStudy (anonymous):

Two events that are mutually exclusive could be the total marriages under 20 and the total marriages 45 +. These two are exclusive because they cannot occur at the same time. We will let total marriages under 20 = A We will let total marriages 45+ = B Probability for A= Probability for B= Probability for A or B= The total marriage for under 20=3023 the total marriages for 45+=17397 the total marriages in all age groups=108364 there are 5 age groups. How do I find the probability of A? How do I find the probability of B? probability of A and B?

OpenStudy (anonymous):

@Catlover5925

OpenStudy (catlover5925):

ok so for the probability of A put marriages for A over total marriages over all 3023 over 108364 now do the same for B

OpenStudy (anonymous):

Ok that seems so simple, I feel like I was over looking this. So for A and B would I use the formula P(A) + P(B)= or should I use the formula P(A)*P(B)-1 ?

OpenStudy (anonymous):

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OpenStudy (catlover5925):

yes, and if they can be simplified then do that, then it will be finished ^.^

OpenStudy (anonymous):

Ok @Catlover5925 So what should I do for the Probility of A and B? should use P(A)* P(B)-1? or should I add them? P(A)+P(B)?

OpenStudy (catlover5925):

i think you add them but im not sure

OpenStudy (anonymous):

ok thank you for all of your help

OpenStudy (catlover5925):

no problem

OpenStudy (kropot72):

Events A and B are mutually exclusive. By definition, the two events cannot occur together. Therefore the probability of A and B occurring is zero. \[\large P(A \cap\ B)=0\]

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