समुच्चयों A,B के लिए सिद्ध कीजिए की
`P(AcapB)=P(A)capP(B)`.

For any sets A and B , prove that : P(AcapB)=P(A)capP(B) .

For any two sets A and B, prove that P(A cap B) = P(A) capP(B) where P(A) is the power set of A.

A and B are said to be independent if P(AcapB)=P(A).P(B). If B is independent with every subset of sample space then the value of 6 P(B) is ________

A and B are said to be independent if P(AcapB)=P(A).P(B). If B is independent with every subset of sample space then the value of 6 P(B) is ________

Statement-1 Let A and B be the two events, such that P(AcupB)=P(AcapB) , then P(AcapB')=P(A'capB)=0 Statement-2 Let A and B be the two events, such that P(AcupB)=P(AcapB), then P(A)+P(B)=1

Statement-1 Let A and B be the two events, such that P(AcupB)=P(AcapB) , then P(AcapB')=P(A'capB)=0 Statement-2 Let A and B be the two events, such that P(AcupB)=P(AcapB), then P(A)+P(B)=1

Statement-1 Let A and B be the two events, such that P(AcupB)=P(AcapB) , then P(AcapB')=P(A'capB)=0 Statement-2 Let A and B be the two events, such that P(AcupB)=P(AcapB), then P(A)+P(B)=1

Statement-1 Let A and B be the two events, such that P(AcupB)=P(AcapB) , then P(AcapB')=P(A'capB)=0 Statement-2 Let A and B be the two events, such that P(AcupB)=P(AcapB), then P(A)+P(B)=1