$\text { If } q \text { is false then the statement } ( p \wedge q ) \rightarrow p \text { must be true. }$

Q206: Write the compound statement in words.

Q207: <span class="ql-formula" data-value="\text { Write the negation

Q208: Rewrite the statement in the form "if

Q209: Determine if the argument is valid

Q210: If a conditional statement is false, its

Q212: Use De Morgan's laws to write the

Q213: Use a truth table to determine whether

Q214: Construct a truth table for the

Q215: Construct a truth table for the

Q216: The argument has a true conclusion.