A and B are two events such that `P(A cup B)=(3)/(4), P(A)=(1)/(3), P(overline(A) cap B)=`

If A and B are two events such that P(AcupB)=(3)/(4), P(AcapB)=(1)/(4), P(overline(A))=(2)/(3), then P(overline(A)cupB) is equal to

If A and B are two events such that P(AcupB)=(3)/(4), P(AcapB)=(1)/(4), P(overline(A))=(2)/(3), then P(overline(A)cupB) is equal to

If A and B are two events such that P(A cup B)=(3)/(4) P(A cap B)=(1)/(4) and P(overset(_)A)=(2)/(3) then what is P(B) equal to?

A and B are two events such that P(A cup B)=(3)/(4), P(A cap B)=(1)/(4), P(barA)=(2)/(3) , then the value of P(barA cap B) is -

If A and B are two event such that P(A cup B)=(3)/(4), P(A cap B)=(1)/(4), =(1)/(4), P(overset(_)(A))=(2)/(3) , where P(overset(_)(A)) is the complement of A, then what is P(B) equal to?

If A and B are two events such that P(A cup B) = (3)/(4), P(AcapB) =(1)/(2) and P(A) = (2)/(3) , then the value of 12 times of P(B) is -

If A and B are two events such that P(A cup B)=(5)/(6),P(A cap B)=(1)/(3), P(barB)=(1)/(2) show that A and B are independent.

Let A and B be two events, such that P(bar(A cup B))=(1)/(6), P(A cap B)=(1)/(4) and P(barA)=(1)/(4) , where barA stands for complement of event A. Then events A and B are :