1. The problem is to create a truth table, which is a table showing all possible truth values of logical variables and their resulting expressions. 2. To build a truth table, list all possible combinations of truth values (True or False) for the variables involved. 3. For example, if we have two variables $A$ and $B$, each can be True (T) or False (F), so there are $2^2=4$ combinations: TT, TF, FT, FF. 4. For each combination, evaluate the logical expression step-by-step. 5. Since the user did not specify a particular logical expression, here is a basic truth table for $A$ and $B$: | $A$ | $B$ | $A \land B$ | $A \lor B$ | $\neg A$ | |---|---|---|---|---| | T | T | T | T | F | | T | F | F | T | F | | F | T | F | T | T | | F | F | F | F | T | 6. This table shows the AND ($\land$), OR ($\lor$), and NOT ($\neg$) operations for $A$ and $B$. This is the general method to create truth tables for any logical expressions.