Q. Let $p$ be the statement 'Ravi races' and let $q$ be the statement 'Ravi wins'. Then, the verbal translation of $\sim(p \vee (\sim q))$ is
A) Ravi does not race and Ravi does not win
B) It is not true that Ravi races and that Ravi does not win
C) Ravi does not race and Ravi wins
D) It is not true that Ravi races or that Ravi does not win
Explanation
(c)
Given, $p:$Ravi races, $q:$ Ravi wins
$\therefore$The statement of given proposition $\sim (p \vee$($\sim q))$
Which is equivalent to$\ \sim p \land q$.
"It is not true that Ravi races or that Ravi does not win."
Reviewed by Dr. Abubacker
Physics Educator & NEET/JEE Specialist
Ph.D. in Physics with 19+ years of teaching experience.