For any two event A and B ; `P(AnnB)leP(A)leP(AuuB)leP(A)+P(B)`

For any two evens A and B P(AuuB) =

If P is a probability function,show that for any two events A,B .P(A nn B)<=P(A)<=P(A uu B)<=P(A)+P(B)

For any two events A and B prove that P(A uu B)<=P(A)+P(B)

For any two events A and B P(AuuB)=P(A)+P(B)- ……………………...

For any events A and B . Given P(AuuB)=0.6 , P(A)=P(B) , P(B//A)=0.8 . Then the value of P[AnnbarB)uu(barAnnB)] is

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)

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 A and B are any two events such that P(A)+P(B)-P( A "and" B)=P(A) , then:

If A and B are any two events such that P(A) + P(B) - P (A and B) = P(A) , then