Let's analyze the given compound proposition:

$(p \land q) \rightarrow \neg q$

Where:

• $p$ is false,
• $q$ is false,
• $\land$ is the logical AND,
• $\neg q$ is the negation of $q$, which is true since $q$ is false.

Step-by-Step Breakdown:

1. Evaluate $p \land q$: [ \text{Since both } p \text{ and } q \text{ are false, } p \land q \