Use truth tables to test the validity of the argument.
-$\begin{array} { l }
\sim \mathrm { p } \rightarrow \mathrm { q } \
\sim \mathrm { q } \rightarrow \mathrm { p }\
\hline \therefore \mathrm { p } \vee \mathrm { q } \
\end{array}$

A) Valid
B) Invalid

Question

Use truth tables to test the validity of the argument.
-$\begin{array} { l } 
\sim \mathrm { p } \rightarrow \mathrm { q } \
\sim \mathrm { q } \rightarrow \mathrm { p }\
\hline  \therefore \mathrm { p } \vee \mathrm { q }  \
\end{array}$

A) Valid
B) Invalid

Quizplus · Accepted Answer

The argument is valid because, for all possible truth values of p and q, whenever the premises are true, the conclusion $p \vee q$ is also true. This can be shown through a truth table where every scenario that makes both premises true also makes the conclusion true, indicating a valid argument.

Use Truth Tables to Test the Validity of the Argument