For two given events `Aa n dB ,P(AnnB)i s` (a)not less than `P(A)+P(B)-1` (b)not less greater than `P(A)+P(B)` (c)equal to `P(A)+P(B)-P(AuuB)` (d)equal to `P(A)+P(B)+P(AuuB)`

If P(A)=0. 8 ,P(B)=0. 5 ,a n dP(B//A)=0. 4 , find (i) P(AnnB) (ii) P(A/B) (iii) P(AuuB)

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

If P(A)=6/(11),P(B)=5/(11) and P(AuuB)=7/(11), find P(AnnB) , P(A/B) , P(B/A)

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

If A and B are two events such that P(A)=0.4, P(B)=0.8 and P(B//A)=0.6 , then find: (i) P(AnnB) (ii) P(AuuB) (iii) P(A//B)

For two events A and B P(A)=6/13, P(B)=5/13 and P(AuuB)=7/13 . Find the values of following: (i) P(AnnB) (ii) P(A//B) (iii) P(B//A)

If two events A and B are such that P(A) =0.3, P(B)=0.4 and P(A'nnB') =0.5. then find the value of P(B//AuuB')).

For any tow events A and B in a sample space, (a) P(A//B)geq(P(A)+P(B)-1)/(P(B))(P(B)!=0) is always true (b) P(Ann B )=1-P(A)-P(AnnB) does not hold (c) P(AuuB)=1-P( A )P( B ),if A and B are independent (d) P(AuuB)=1-P(A)P(B),if A and B are disjoint

If A and B are any two events such that P(A) + P(B) - P(A a n d B) = P(A) ? then(A) P(B | A) = 1 (B) P(A | B) = 1 (C) P(B | A) = 0 (D) P(A | B) = 0

If P (A) = 0. 8 , P(B) = 0. 5 and P(B|A) = 0. 4 , find (i) P(AnnB) (ii) P(A|B) (iii) P(AuuB)