Let A, B, C be three events such that P (exactly one of A or (B) = P (exactly one of B or ( C ) = P (exactly one of C or (A) = `(1)/(3)` and P `(A nn B nn C)=(1)/(9)`, then `P(A uu B uu C)` is equal to

If P(A) = (4)/(5), P(B) = (2)/(5), P(A nn B) = (1)/(2) then P(A uu B) is equal to .

If P(A) =(1)/(4),P(B) = (1)/(2),P(A uu B) = (5)/(8) , then P(A nn B) is equal to .

Let A and B are two events such that P(exactly one) = 2/5 , P(A uu B)= 1/2 then P(A nn B)=

For three events A, B and C, P (Exactly one of A or B occurs) = P (Exactly one of B or C occurs) = P (Exactly one of C or A occurs) = (1)/(4) and P(All the three events occurs simultaneously = (1)/(16) . Then the probability that at least one of the events occurs, is :

For three events A,B and C,P (Exactly one of A or B occurs) =P (Exactly one of B or C occurs) =P( Exactly one of C or A occurs) occurs) P (All the three events occur simultaneously) =(1)/(6). Then the probability that at least one of the events occurs,is : (7)/(64) (2) (3)/(16) (3) (7)/(32) (4) (7)/(16)

If events are independents and P(A)=(1)/(3), P(B)=(1)/(3) and P(C )=(1)/(4) , then P(A' nn B' nn C') is equal to

For the three events A, B and C, P(exactly one of the events A or B occurs) = P(exactly one of the events B or C occurs) =P(exactly one of the events C or A occurs)= p and P(all the three events occur simultaneously) = p^2, where 0ltplt1/2. Then, find the probability of occurrence of at least one of the events A, B and C.