Points: 0 of 1Use a truth table to determine whether the two statements are equivalent.(r∧q)∨p and (q∨p)∧rConstruct the truth table.\begin{tabular}{|c|c|c|c|c|}\hlinep & q & r & (r∧q)∨p & (q∨p)∧r \\\hlineT & T & T & T & T \\\hline\end{tabular}
Q. Points: 0 of 1Use a truth table to determine whether the two statements are equivalent.(r∧q)∨p and (q∨p)∧rConstruct the truth table.\begin{tabular}{|c|c|c|c|c|}\hlinep & q & r & (r∧q)∨p & (q∨p)∧r \\\hlineT & T & T & T & T \\\hline\end{tabular}
List Truth Values: First, let's list all the possible truth values for p, q, and r.
Calculate (r∧q)∨p: Now, calculate the truth values for (r∧q)∨p for each combination of p, q, and r.
Calculate (q∨p)∧r: Next, calculate the truth values for \"(q \lor p) \land r\" for each combination of p, q, and r.
Compare Truth Values: Compare the truth values of \
Check Equivalence: If all corresponding truth values match, the statements are equivalent; if not, they are not equivalent.
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