Construct a truth table for the given statement.
A truth value of the given statement.
The given statement
|The negation of statement p is "not p." The negation of p is symbolized by "~p." The truth value of ~p is the opposite of the truth value of p.|
|A disjunction is a compound statement formed by joining two statements with the connector OR. The disjunction "p or q" is symbolized by . A disjunction is false if and only if both statements are false; otherwise it is true.|
|A conjunction is a compound statement formed by joining two statements with the connector AND. The conjunction "p and q" is symbolized by . A conjunction is true when both of its combined parts are true; otherwise it is false.|
|A conditional statement, symbolized by , is an if-then statement in which p is a hypothesis and q is a conclusion. The conditional is defined to be true unless a true hypothesis leads to a false conclusion.|
|A biconditional statement is defined to be true whenever both parts have the same truth value. The biconditional represents "p if an only if q", where p is a hypothesis and q is a conclusion.|