What is the result when two mutually exclusive events are considered?

When discussing mutually exclusive events, it is essential to understand the fundamental property that defines them. Mutually exclusive events are those that cannot occur at the same time; if one event happens, the other cannot.

Thus, when considering the intersection of two mutually exclusive events, represented as P(A ∩ B), the result is always zero because there is no overlap between the two events. In simpler terms, if event A occurs, event B cannot occur, leading to the conclusion that the probability of both A and B occurring simultaneously is nonexistent.

This understanding clarifies why the option stating that P(A ∩ B) = 0 is correct. It accurately reflects the nature of mutually exclusive events and adheres to the rules of probability related to their interactions.