If E and F are independent events, then write `P (E uu F)`

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

If E and F are independent events such that 0 lt P(E) lt 1 and 0 lt P(F) lt 1 , then

If E and F are independent events then which of the following are also independent (i) barE " and " barF (ii) E and barF (iii) barF and F (iv) None of these

If E and F are independent events such that 0 < P(E) < 1 and 0 < P(F) < 1, then (a) E and F are mutually exclusive (b) E and F^c (the complement of the event F ) are independent (c) E^c and F^c are independent (d) P(E//F)+P(E^c//F)=1

If E\ a n d\ E_2 are independent events, write the value of P(E_1uuE_2)nn( E_c1nn Ec_2)dot

If E and F are two independent events and P(E)=1/3,P(F)=1/4, then find P(EuuF) .

If A and B are two independent events such that P(B) = 2/7, , P(A uu B) = 0.8 then P(A)=

E and F are two independent events. The probability that both e and F happen is 1/12 and the probability that neither E nor F happens is 1/2. Then

If A and B are two independent events such that P(bar(A)) = 0.65, P( A uu B) = 0.65 and P(B)= p, the value of p is

If E and F are the complementary events of events E and F , respectively, and if P(F) in [0,1]