If E and Fare independent events such that `0 < P(E) <1` and `0 < P(F) <1`, then

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 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 such that 0ltP(E)lt1 and 0ltP(F)lt1, then

If E and F are independent events such that 0ltP(E)lt1 and 0ltP(F)lt1, then

If E and F are independent events such that 0ltP(E)lt1 and 0ltP(F)lt1, then

If E and F are independent events such that P(E')=0.2 and P(F')=0.5, find P(EnnF)

If E and F are independent events such that P(E cap F) = 1/12 and P(E' cap F')= 1/2 , then