Solve the problem.
-$$\text { Given that } P ( A ) = 0.35 , P ( B ) = 0.46 \text {, and } P ( A \cup B ) = 0.59 \text {, find } P ( A \cap B ) \text {. }$$
A) 0.22
B) 0.161
C) 0.37
D) 0.81

Question

Quizplus · Accepted Answer

The probability of the intersection of A and B, $P(A \cap B)$, can be found using the formula $P(A) + P(B) - P(A \cup B) = 0.35 + 0.46 - 0.59 = 0.22$.

Solve the Problem Given that P(A)=0.35,P(B)=0.46, and P(A∪B)=0.59, find P(A∩B). \text { Given that } P ( A ) = 0.35 , P ( B ) = 0.46 \text {, and } P ( A \cup B ) = 0.59 \text {, find } P ( A \cap B ) \text {. } Given that P(A)=0.35,P(B)=0.46, and P(A∪B)=0.59, find P(A∩B).

Solve the Problem $\text { Given that } P ( A ) = 0.35 , P ( B ) = 0.46 \text {, and } P ( A \cup B ) = 0.59 \text {, find } P ( A \cap B ) \text {. }$