Consider the argument form:
$p \wedge \sim q \rightarrow r$
$p \vee q$
$q \rightarrow p$
Therefore $r$.
Use the truth table below to determine whether this argument form is valid or invalid. Annotate the table (as appropriate) and include a few words explaining how the truth table supports your answer.

Question

Consider the argument form: 
$p \wedge \sim q \rightarrow r$
$p \vee q$
$q \rightarrow p$
Therefore $r$. 
Use the truth table below to determine whether this argument form is valid or invalid. Annotate the table (as appropriate) and include a few words explaining how the truth table supports your answer.

Quizplus · Accepted Answer

The Answer is The given form of argument is invalid. <img src="https://d2lvgg3v3hfg70.cloudfront.net/TB7212/11eb4916_5839_99e6_b114_257f252493d3_TB7212_00.jpg" alt="The given form of argument is invalid.   Row 2 of the truth table shows that it is possible for an argument of this form to have true premises and a false conclusion." class="answers-bank-image d-block" rel="preload" > Row 2 of the truth table shows that it is possible for an argument of this form to have true premises and a false conclusion.

Consider the Argument Form p∧∼q→rp \wedge \sim q \rightarrow rp∧∼q→r p∨qp \vee qp∨q

Consider the Argument Form $p \wedge \sim q \rightarrow r$ $p \vee q$