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

If the events A^C and B^C are independent then show that A and B are independent.

Prove that if A^c and B^c are independent, then are A and B?

If A and B are two independent events, prove that A^C and B are also independent events.

If (A^C uu B^C) = 7/8 and (A^C nn B^C) = 3/8 where A and B are independent, then find P(A) and P(B).

Each of the following question contain two statements- Statemnet I and statement II. Each of the questions has following four choice A,B,C and D only one of which is correct. Statement- I: If A,B,C the three mutually independent events, then A and B cup C are also independent events. Statement- II: Two evetns A and B are independent if and only if P(AcapB)= P(A).P(B)

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

Prove that if E and F are independent events, then so are the events E and F'.

If A and B are independent events, then P(A/B^C) = …………..

If A and B are two independent events and P(A)=(3)/(6) and P(AcapB)=(4)/(9) then the value of P(B) will be

If A and B are two independent events associated with an experiment such that P(A) gt 0 and P(B) gt 0 , then -