If `2P(A uu B)=3P(A)=4P(B)=6P((A)/(B))`, then P(A) is (where P(x) denotes probability of occurrence of event x)

Let A B and C are pairwise independent events where A nn B nn C=phi (Null set) and P(C)>0 .If P(A)=(1)/(3) P(B)=(1)/(2) then P((A uu B)/(C)) is equal to (where P(x) denotes the probability of occurrence of event x

If P(A)=2P(B),P(A uu B)+P(A nn B)=(7)/(8) then find P(A) and P(B)

If P(A')=0.3,P(B)=0.4,P(A nn B')=0.5 , then P(B|(A uu B')) is (where X' denote X complement, P(X) denotes probability of event X)

If A, B, and C are independent events such that P(A)=P(B)=P(C)=p , then find the probability of occurrence of at least two of A, B, and C.

A and B are two mutually exclusive and exhaustive events of a random experiment such that P(A)=6[P(B)]^(2) where P(A) and P(B) denotes probability of A and B respectively.Find P(A) and P(B)

If A is an event and P(A) and P(vec A) denote the probabilities of occurrence and non occurrence respectively of event A, the P(A)+P(vec A)

Evaulate P(A uu B) , if 2P(A)=P(B)=6/13 and P(A//B)=1/3 .

If P(A) and P(B) are the probabilities of occurrence of two events A and B, then the probability that exactly one of the two events occur, is