Three events A , B and C have probabilities `2/5,1/3a n d1/2` respecively. Given tat `P(AnnC)=1/5a n dP(BnnC)=1/4,` find the values of `P(C//B)a n dP( A^- nn C^- )dot`

Three events A, B and C have probalities 2/5,1/3 and 1/2 , respectively. If, P(AcapC)=1/5and P(BcapC)=1/4 , then find the values of P(C/B) and P(A'capC')

If P(AuuB)=3//4a n dP( A )=2//3 , then find the value of P( A nnB)dot

If P\ (A)=3/8,\ P(B)=1/2a n d\ P(AnnB)=1/4,\ fin d\ P( A // B )a n d\ P( B // A )dot

If A\ a n d\ B are two independent events such that P(barAnnB)=2/15\ a n d\ P( A nn barB )=1/6 , then write the values of P(A)a n d\ P(B)

The following Venn diagram shows three events, A, B, and C, and also the probabilities of the various intersections. Determine (a) P(A) (b) P(B nn barC) (c ) P(A uu B) (d) P(A nn barB) (e) P(B nn C) (f) Probability of the event that exactly one of A, B, and C occurs.

A and B are two mutually exclusive events of an experiment. If P(A)=0. 35 ,P(AuuB)=0. 65a n dP(B)=p , find the value of pdot

If P(notA) =0. 7 ,P(B)=0.7 a n dP(B//A)=0. 5 , then find P(A//B)a n dP(AuuB)dot

The probabilities of three events A ,B ,a n dC are P(A)=0. 6 ,P(B)=0. 4 ,a n dP(C) If P(AnnB)=0. 8 ,P(AnnC)=0. 3 ,P(AnnBnnC)=0.2P(AuuBuuC)>0.85 , then find the range of P(B nn C)dot

If two events Aa n dB are such that P(A^c)=0. 3 ,P(B)=0. 4 ,a n dP(AnnB^c)=0. 5 , then find the value of P[B//(AuuB^c)]dot

Let Aa n dB are events of an experiment and P(A)=1//4, P(AuuB)=1//2, then value of P(B//A^c) is 2//3 b. 1//3 c. 5//6 d. 1//2