Let p represent a true statement, while q and r represent false statements. Find the truth value of the compound statement.
-$\sim ( \sim p \wedge \sim q ) \vee ( \sim r \vee \sim p )$

Question

Quizplus · Accepted Answer

The compound statement simplifies as follows: $\sim ( \sim p \wedge \sim q ) \vee ( \sim r \vee \sim p )$ becomes $\sim ( F \wedge T ) \vee ( T \vee F )$ which simplifies to $\sim F \vee T$, resulting in $T \vee T$, which is True.

Let P Represent a True Statement, While Q and R ∼(∼p∧∼q)∨(∼r∨∼p)\sim ( \sim p \wedge \sim q ) \vee ( \sim r \vee \sim p )∼(∼p∧∼q)∨(∼r∨∼p)

Let P Represent a True Statement, While Q and R $\sim ( \sim p \wedge \sim q ) \vee ( \sim r \vee \sim p )$