Solve the problem.
-Given that $( p \vee q ) \vee \sim p$ is true, what can you conclude about the truth values of $p$ and $q$ ?
A) $q$ is true
B) $p$ and $q$ can have any truth values
C) At least one of $p$ and $q$ is true
D) $p$ is true

Question

Quizplus · Accepted Answer

The expression $( p \vee q ) \vee \sim p$ simplifies to $True$ regardless of the truth values of $p$ and $q$, because either $p$, $q$, or $\sim p$ will always be true. This means $p$ and $q$ can have any truth values.

Solve the Problem (p∨q)∨∼p( p \vee q ) \vee \sim p(p∨q)∨∼p

Solve the Problem $( p \vee q ) \vee \sim p$