1. The problem is to create a truth table for the logical expression $m \wedge n$, where $\wedge$ is the AND operator. 2. The AND operator is true only if both operands are true. 3. We list all possible truth values for $m$ and $n$: - When $m$ is true and $n$ is true, $m \wedge n$ is true. - When $m$ is true and $n$ is false, $m \wedge n$ is false. - When $m$ is false and $n$ is true, $m \wedge n$ is false. - When $m$ is false and $n$ is false, $m \wedge n$ is false. 4. The truth table is: | $m$ | $n$ | $m \wedge n$ | |-----|-----|--------------| | T | T | T | | T | F | F | | F | T | F | | F | F | F |