If A and B are two events and `A ne phi , B ne phi` then :

Suppose A and B are two events such that P(A) ne 0, P(B) ne 0, then

If A and B are two events such that A nn B !> phi, p(A/B) = P(B/A) . Then,

If A and B are any two events of a random experiment then show that (i) P(A^(C) nn B^(C)) = P(A^(C)) - P(B) "if A" nn B = phi (ii) P(A^(C)//B^(C)) = (1-P(A uu B))/(1-P(B)) "with P(A)" ne 0 and P(B) ne 1

If A and B are two events such that P(A) ne 0 and P(B) ne 1 then P((barA)/(B))

If A and B are two events such that P(A) ne 0 and P(B) ne 0 , then P(A' | B')= ……….

If A and B are two events such that P(A) ne 0 and P(B) ne 1 then P((barA)/(barB))

If A and B are two events such that P(B)ne1 , B^c denotes the event complementary to B, then :

A and B are events such that P(A) ne 0, P(B) ne 1 then P(barA // barB)= ………..