(i) If A,B,C are any three events in an experiment and `AsubeB`, `P(C ) gt 0` then show that `P(A//C) le P(B//C)`
(ii) If A, B are mutually exclusive and `P(B) ne 1` then show that `P(A//B^(C ))=(P(A))/(1-P(B))`
(iii) If A, B are mutually exclusive and `P(AuuB) ne 0` then `P(A//AuuB)=(P(A))/(P(A)+P(B))`

If A,B are mutually exclusive and P(AcupB)ne0 then p((A)/(AcupB))=(P(A))/(P(A)+P(B)).

If A,B are mutually exclusive and P(B)gt0 " then "P((A)/(B))=0.

If A, B, C are any three events in an experiment then show that (i) P(A//B^(C)) = (P(A) - P(A nn B))/(1-P(B)) "if P"(B^(C)) gt 0 (ii) A sube B rArr P(A//C) le P(B//C) "if P(C)" gt 0 (iii) If A, B are mutually exclusive, then P(A//B^(C)) = (P(A))/(1-P(B)) "if P(B)" ne 1 (iv) If A, B are mutually exclusive and P(A uu B) ne 0 "then" P(A//A uu B) = (P(A))/(P(A) + P(B))

If A,B, are ,mutually exclusive then P(A//B^(C))=(p(A))/(1-P(B))," when "P(B)ne1

If A and B are mutually exclusive such that P(A)=0.4 , P(AuuB)=0.7 then P(B)=

If A,B,C are three events in a random experiment, Prove the following. P((A)/(A))=1

If P(A)=(1)/(3)P(B) and P(AuuB)=0.5 . When A, B are mutually exclusive events. Then P(A)=

If A, B, C are mutually exclusive and exhaustive events such that P(B) = (3)/(2)P(A) , P(C) = (1)/(3)P(B) then P(A) =