If A and B are independent events of a random experiment show that `A^C and B^C` are also independent.

If A and B are independent events, then :

If A and B are independent events of a random experiment such that P(A nn B) = 1/6 and P( overlineA nn overlineB)=1/3 then P(A)=

If A and B are independent events, then A' and B' are also

If A and B are independent events of a random experiment such that P(A nn B)=(1)/(6) and P(bar(A)nnbar(B))=(1)/(3) then P(A)=

If A and B are independent events of a random experiment such that P(A cap B) = 1/6 and P(bar A cap B) = 1/3, then P(A) is equal to

IF A and B are independent events of a random experiment such that P( A nn B) = (1)/(6) and P(barA nn barB) = (1)/(3) , then P(A) is equal to

If A and B are two independent events of a random experiment such that P(A capB) = (1)/(6) and P(overlineA cap overline B) = (1)/(3) , then P(A)=

If E_1 and E_2 are two independent events associated with an experiment, then show that E_1^c and E_2^c are alos independent.