Let `A, B, C` be three events such that A and B are independent and `P(C) = 0`, then events `A, B ,C` are

If A and B are two independent events and P( C) = 0, then A, B, C are :

If A and B are independent events,show that A and B^c are independent

If A and B are independent events,show that A^c and B are independent.

If A and B are independent events,show that A^c and B^c are independent,

If events A and B are independent, then so are A^c and B?

Let A,B and C be three events, which are pair-wise independent and bar(E ) denotes the complement of an event E. If P (A nn B nn C) = 0 and PC) gt 0 , then P[(bar(A) nn bar(B)) |C] is equal to :

Let A,B and C be three events, which are pair-wise independent and bar(E ) denotes the complement of an event E. If P (A nn B nn C) = 0 and PC) gt 0 , then P[(bar(A) nn bar(B)) |C] is equal to :