`P(B) = 3/4 , P(bar(A) cap B cap bar(C )) = 1/3 . P (A cap B cap bar (C )) = 1/3 ` then `P (B cap C)` :

For three events A, B and C, if P(B)=(3)/(4),P(A^(c ) cap B cap C^(c ))=(1)/(3) and P(A cap B cap C^(c ))=(1)/(3) , then the value of P(B cap C) is -

If P(overset(-)(B))=(1)/(4),p(overset(-)A cap B cap overset(-)C )=(1)/(3),P(A cap B cap overset(-)C) =(1)/(3) , Then P(B cap C ) is

If P(overset(-)(B))=(1)/(4),p(overset(-)A cap B cap overset(-)C )=(1)/(3),P(A cap B cap overset(-)C) =(1)/(3) , Then P(B cap C ) is

A,B,C are events such that P(A)=0.3,P(B)=0.4,PC )=0.8,P(A cap B)=0.8,P(A cap C) =0.28, P(A cap B cap C)=0.09 . If 0.75 le P( A cup B cup C) le 1 , then P(B cap C) may be

A,B,C are events such that P(A)=0.3,P(B)=0.4,PC )=0.8,P(A cap B)=0.8,P(A cap C) =0.28, P(A cap B cap C)=0.09 . If 0.75 le P( A cup B cup C) le 1 , then P(B cap C) may be

Let A, B and C be three events such that P(A) = 0.3, P(B) = 0.4, P(C) = 0.8, P(A cap B) = 0.08, P(A cap C) = 0.28, P(A cap B cap C) = 0.09 . If P(A cup B cup C) ge 0.75 , then P(B cap C) satisfies

If P(B)=(3)/(4), P(A cap B cap overset(-)(c ))=(1)/(3) and P(overset( -)(A) cap B cap overset(-)(C ))=(1)/(3) , then P(B cap C) is equal to

If P(A) = P(B) = x and P(A cap B) = P(A^(') cap B^(')) = 1/3 then x =