If A and B are two events and A`nephi,Bnephi` , then

If A and B are two events such that AsubeB , then P(B|A) is equal to

If A and B are two events such that AsubeB , then P(B|A) is equal to

If A and B are two events such that A nn B !> phi, p(A/B) = P(B/A) . Then,

If A and B are any two events then P(barAnnB) =

If A and B are two events such that A sub B then P((B)/(A)) =

If A and B are two events, then the probability that one and only one event occurs is -

If A and B are two events such that P(B)ne1 , B^c denotes the event complementary to B, then :

If A and B are two events such that A nn B!>phi,p((A)/(B))=P((B)/(A))* Then

If A and B are two events write the expression for the probability of occurrence of exactly one of two events.