Events E and F are such that `P(not" "E" "or" "not" "F)" "=" "0. 25` , State whether E and F are mutually exclusive.

Events E and F are such that P("not" E "or" "not" F) = 025 , State whether E and F are mutually exclusive.

Events E and F are uch that P(not E or not F) = 0.25 , State whether E and F are mutually exclusive.

Events E and F are uch that P(not E or not F) = 0.25 , State whether E and F are mutually exclusive.

Events E and F are uch that P(not E or not F) = 0.25 , State whether E and F are mutually exclusive.

Events E and F are such that P(notE or not F)=0.25 State whether E and F are mutually exclusive.

Events E and F are such that P(not backslash E backslash or backslash not backslash F)=0.25 State whether E and F are mutually exclusive.

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

Two events E and F are such that P(E) = 0.6, P(F) = 0.2 and P(EuuF) = 0.68. Are E and F are independent?

Given that E and F are events such that P" "(E)" "=" "0. 6 , P" "(F)" "=" "0. 6 , P(F)" "=" "0. 3 and P(EnnF)=" "0. 2 , find P" "(E|F) and P" "(F|E) .

Two events E and F are such that : P(E)=0.6,P(F)=0.2 and P(E uu F)=0.68 . Then E and F are independent events.