If P(B) 0 and events A and B are independent,then:
A)P(A)= P(B)
B)P(A | B)= P(A)
C)P(A $\cap$ B)= 0
D)P(A $\cap$ B)= P(A) $\times$ P(B $\cup$ A)
E)P(A)+ P(B)= 0

Name: If P(B)> 0 and events A and B are independent,then: A)P(A)= P(B) B)P(A | B)= P(A) C)P(A $\cap$ B)= 0 D)P(A $\cap$ B)= P(A) $\times$ P(B $\cup$ A) E)P(A)+ P(B)= 0
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Question

If P(B)> 0 and events A and B are independent,then:
A)P(A)= P(B)
B)P(A | B)= P(A)
C)P(A $\cap$ B)= 0
D)P(A $\cap$ B)= P(A) $\times$ P(B $\cup$ A)
E)P(A)+ P(B)= 0

Quizplus · Accepted Answer

Events A and B being independent means that the occurrence of B does not affect the probability of A occurring, hence P(A | B) = P(A).

If P(B)> 0 and Events a and B Are Independent,then ∩\cap∩

If P(B)> 0 and Events a and B Are Independent,then $\cap$