Final answer:
The provided information lacks context, making it difficult to accurately determine the correct Boolean expression. The concepts of mutually exclusive and independent events are central to probability, but without additional details, we cannot offer a complete answer.
Step-by-step explanation:
The question posed by the student appears to be related to probability and Boolean algebra. However, the fragments provided seem disconnected and lack enough context for an accurate answer. In probability, the notions of mutually exclusive and independent events are crucial. Two events, G and E, are mutually exclusive if they cannot occur at the same time, which is reflected numerically by having P(G AND E) equal to zero. Independence, on the other hand, signifies that the occurrence of one event does not affect the probability of the other occurring, and is tested by checking if P(G AND E) equals P(G) multiplied by P(E). From the question, we need more clarity on what the variables p, q, r, and mi precisely represent to determine which Boolean expression might be correct.
The boolean expression that correctly represents the relation between p, q, r, and mi is (p∧q)∨(r∧mi).
This expression is read as 'p and q or r and mi'.
For example, if p is true, q is false, r is true, and mi is true, then the expression would evaluate to true.