The statement in the image requires constructing a truth table for the logical expression:

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

To determine whether the statement is a tautology, we need to construct the truth table for all possible values of $p$ and $q$, evaluate the truth of the expression for each case, and then see if the statement is always true.

Steps:

1. List all possible truth values for $p$ and $q$.
2. Evaluate $\neg p$, $\neg q$, $\neg p \land q$, and $p \land \neg q$.
3. Use the implication ($\rightarrow$) to find the truth value of the entire expression.

I'll begin by constructing the truth table now.Here is the completed truth table for the expression $(\neg p \land q) \rightarrow (p \land \neg q)$: