If A; B and C are three events associated with a random experiments then `P(AuuBuuC)=P(A)+P(B)+P(C)-P(AnnB)-P(BnnC)-P(CnnA)`

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 and B are independent events associated with a random experiment; then P(AnB)=P(A)P(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 C)-P(B nn C)+P(A nn B nn C)

If A and B are two events associated with a random experiment; then P((bar(A))/(B))=1-P((A)/(B))

If A and B are two events associated with a random experiment such that P(A uu B)=0.8,P(A nn B)=0.3 and P(A)=0 ,find P(B)

Let P(E) denote the probability of occurrence of event E. If A and B are two events associated with an experiment such that |[P(A)-1,P(B),-P(A nn B)],[P(B),-P(A nn B),P(A)-1],[-P(A nn B),P(A)-1,P(B)]|=0 then (A) P(A uu B)=1 (B) P(A/B)=(P(A)+P(B)-1)/(P(B)) (C) if A sub B then P(B)=P(A uu B) (D) if A sub B then P(A)=1

If A and B are two events associated with a random experiment such that P(A)=0.3,P(B)=0.4 and P(A uu B)=0. find P(A nn B)

If A and B are two events associated with a random experiment such that P(A)=0.5,P(B)=0.3 and P(A nn B)=0.2, find P(A uu B)

Let P(E) denote the probability of occurrence of event E. If A and B are two events associated with an experiment such that, |[P(A)-1,P(B),-P(A nn B)],[P(B),-P(A nn B),P(A)-1],[-P(A nn B),P(A)-1,P(B)]|=0 ,then (A) P(A uu B)=1 (B) P(A/B)=(P(A)+P(B)-1)/(P(B))

Let A; B be two events associated to a random experiment. (i)P(barAnnB)=P(B)-P(AnnB) (ii) P(AnnbarB)=P(A)-P(AnnB) (iii) P(barAnnB)uuP(AnnbarB)=P(A)+P(B)-2P(AnnB)