If A, B, C are three events such that `P(B)=(4)/(5), P(A nn B nn C^(c ))=(1)/(4) and P(A^(c )nnBnnC^(c ))=(1)/(3)`, then `P(BnnC)` is equal to

If P(B)=(3)/(4),P(A nn B nnbar(C))=(1)/(3) and P(bar(A)nn Bbar(C))=(1)/(3) then P(B nn C)=

If A and B are two independent events such that P(A) gt (1)/(2), P(A nn B^(C ))=(3)/(25) and P(A^(C )nnB)=(8)/(25) , then P(A) is equal to ("where, "A^("c") and B^("c") represent the complement of events A and B respectively)

If P(A)=(1)/(2),P(B)=(3)/(8) and P(A nn B)=(1)/(5) , then P(A//B) is equal to :

If A, B, C are three independent events of an experiment such that P(A nn B^(c)nn C^(c))=(1)/(4), P(A^(c)nn B nn C^(c))=(1)/(8), P(A^(c)nn B^(c) nn C^(c))=(1)/(8) then the increasing order of P(A),P(B) and P(C)

If A and B are two events such that P(A)=(1)/(4), P(B)=(1)/(2) and P(A nn B)=(1)/(8) , find P(A' nn B')

If A,B and C are three events such that P(A)=P(B)=P(C)=(1)/(4),P(AB)=P(CB)=0,P(AC)=(1)/(8) then P(A+B)=

If A and B are events such that P(A'uuB') = (3)/(4), P(A'nnB') = (1)/(4) and P(A) = (1)/(3) , then find the value of P(A' nn B)

Let A,B,C be 3 events such that P(A//B)=(1)/(5) , P(B)=(1)/(2) , P(A//C)=(2)/(7) and P(C )=(1)/(2) , then P(B//A) is

If A and B are events such that P(A)=(1)/(4), P(B)=(1)/(2) and P(A nn B)=(1)/(8) . Find P(bar(A)nnbar(B))