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

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

Quizplus · Accepted Answer

The negation of p is false, q and the negation of r are false, so the entire expression evaluates to false.

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

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