For any tow events `Aa n dB` in a sample space, `P(A//B)geq(P(A)+P(B)-1)/(P(B))(P(B)!=0)` is always true

If A and B are mutually exclusive events and S is the sample space such that P(A)=(1)/(3) P(B) and S=AuuB , then P(A)= .............

For two events A and B , if P(A)P((A)/(B))=(1)/(4) and P((B)/(A))=(1)/(2) , then which of the following is not true ?

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)=(1)/(3) then P(B)= ………..

For any sets A and B, show that P ( A ∩ B ) = P ( A ) ∩ P ( B ) .

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

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 for two events A and B, p(a)=(2)/(5) and P(b)=(3)/(4) and A cupB=S (sample space)then P((B)/(A)) is:

If Aa n dB are two events such that P(A)>0a n d P(B)!=1, t h e nP( barA / barB ) is equal to (Here barAa n d barB are complements of Aa n dB , respectively. (a) 1-p(A/B) (b). 1-p(( barA )/B) (c). (1-p(AuuB))/(P( barB )) (d). (P( barA ))/(P(B))