Let A and B be two events associated with a random experiment and S be the sample space. If C is an event such that `P(C) != 0` then `P((AUB)/C) = P(A/C) + P(B/C) - P((AnnB)/C)`

Let A and B be two events associated with a random experiment and S be the sample space.If C is an event such that P(C)!=0 then P((AUB)/(C))=P((A)/(C))+P((B)/(C))-P((AnB)/(C))

If A and B are two events associated with a random experiment; then P(A uu B)=P(A)+P(B)-P(A nn B)

If A, B, C are three events associated with a random experiment, prove that P(A uu B uu C) = P(A) + P(B) + P(C) - P(A nn B) - P(A nn C) P(B nn C) + P (A nn B nn C)

If A, B, C are three events associated with a random experiment, prove that P(A uu B uu C) = P(A) + P(B) + P(C) - P(A nn B) - P(A nn C) P(B nn C) + P (A nn B nn C)

If A, B, C are three events associated with a random experiment, prove that P(A uu B uu C) = P(A) + P(B) + P(C) - P(A nn B) - P(A nn C) P(B nn C) + P (A nn B nn C)

Let A, B and C be three events associated to a random experiment. Statement-1 : If A cap B sube C, " then " P(C )ge P(A)+P(B)-1 . Statement-2 : If P{(A cap B) cup (B cap C) cup (C cap A)} le " min" {P(A cup B),P(B cup C),P(C cup A)}

A, B and C are three mutually exclusive and exhaustive events associated with a random experiment. Find P(A) given that : P(B) = 3/2 P(A) and P(C) = 1/2 P(B) .