Let A and B be two events associated with sample space S; then `0 <= P(A/B) <=1`

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 of a sample space then P(A)-P(B)=

If A and B are any two events in a sample space S then P(A uu B) is

If A and B are two independent events in a sample space S, then : P(A//B')=

If A is an event associated with the sample space S of an random experiment; then P((S)/(A))=P((A)/(A))=1

If A and B are any two events in a sample space S, then P(A cap B') + P(A' cap B) + p (A' cap B') is the probability of occurrence of

Let A and B be events on the same sample space with P(A)=0.6 and P(B)=0.7. Can these two events be disjoint?

For any two events A and B in a sample space