If `P(A)` denotes the probability of an event A then
(a) `P(A) lt 0`
(b) `P(A) gt 1`
(c) `0 leP(A) le 1`
(d) `-1 leP(A) le 1`

If P(E) denotes the probability of an event E then (a) 0 lt P(E) le 1 (b) 0 lt P(E) lt 1 (c) 0 le P(E) le 1 (d) 0 le P(E) lt 1

Let P(x) denote the probability of the occurrence of event x. Plot all those point (x y) = (P(A), P(B)) in a plane which satisfy the conditions, P(A uu B) ge 3//4 and 1//8 le P(A nn B) le 3//8

If A and B are such events that P(A) gt 0 and P(B) ne 1 , then P(A|B) equals

If A and B are two events suc that P(A) gt 0 and P(A)+P(B) gt 1, then P(B//A)ge1-(P(B'))/(P(A))

If E and F are events with P(E) le P(F) and P(E nn F) gt 0, then

A and B are events of an experiment such that 0 lt P(A) , P(B) lt 1 . If P(B') gt P(A') , then

If A and B are independent events such that P(A) gt 0, P(B) gt 0 , then