Given that `AsubB` then identify the correct statement (A) `P(A//B)=(A)` (B) `P(A//B)leP(A)` (C) `P(A//B)geP(A)` (D) `P(A//B)=P(A)-P(B)`

If P((B)/(A)) P(A)( iii) P((A)/(B))

Statement -1 : P(A//B)ge P(A) , then P(B//A) ge P(B) . Statement-2 : P(A//B)=(P(A cap B))/(P(B)) .

If P(A|B) gt P(A), then which of the following is correct: (A) P(B" "|" "A)" "lt;" "P(B) (B) P(AnnB) lt P(A)* P(B) (c) P(B|A) gt P(B) (D) P(B" "|" "A)" "=" "P(B)

Consider the following statements: 1. P(bar(A) uuB) = P(bar(A)) +P(B) - P(bar(A)nnB) 2. P(A nn bar(B)) = P(B) - P(A nn B) 3. P(A nn B) = P(B) P(A|B) Which of the above statements are correts ?

If 0

If A and B are two events, then P( A nnB)= P( A )P( B ) b. 1-P(A)-P(B) c. P(A)+P(B)-P(AuuB) d. P(B)-P(AnnB)

If the events A and B are independent then P(AnnB) is equal to P(A)+P(B) b. P(A)-P(B) c. P(A)P(B) d. (P(A))/(P(B))

Let P(E) denote the probability of occurrence of event E. If A and B are two events associated with an experiment such that |[P(A)-1,P(B),-P(A nn B)],[P(B),-P(A nn B),P(A)-1],[-P(A nn B),P(A)-1,P(B)]|=0 then (A) P(A uu B)=1 (B) P(A/B)=(P(A)+P(B)-1)/(P(B)) (C) if A sub B then P(B)=P(A uu B) (D) if A sub B then P(A)=1

If A and B are two events such that A sub B and P(B)!=0, them which of the following is correct? (A) P(A| B) =(P(B))/(P(A))(B)P(A|B) =P(B)(D) none of these

it is given that the events A and B are such that P(A)=(1)/(4),P((A)/(B))=(1)/(2) and P((B)/(A))=(2)/(3) then P(B)=