List of top Mathematics Questions on Logic gates asked in VITEEE

The inverse of the statement \[ (p \land \neg q) \to r \] \text{is:}

The connective in the statement: \[ "2 + 7>9 \, \text{or} \, 2 + 7<9" \] is:

The conditional \( (P \land Q) \Rightarrow P \) is

Negation of the proposition: If we control population growth, we prosper is

The logical expression \( X \), in its simplest form for the truth table \[ \begin{array}{|c|c|c|} \hline A & B & X \\ \hline 0 & 0 & 1 \\ 0 & 1 & 0 \\ 1 & 0 & 0 \\ 1 & 1 & 1 \\ \hline \end{array} \] is

If \( p, q \) are simple propositions with truth values \( T, F \), then the truth value of \( (\neg p \vee q) \wedge \neg r \) is

Correct result is as follows: \[ P \, (\neg \, Q) \, \equiv (P \, \vee \, Q) \, \implies (P \, \vee \, Q) \, \implies \, R \, \implies \, S \]

The negation of \( \sim (p \land q) \lor (p \land \sim q) \) is?

The statement \( p \rightarrow q \) is equivalent to?

The proposition \( \neg (p \iff q) \) is equivalent to

If truth values of \( p \) be F and \( q \) be T, then truth value of \( \neg(p \vee q) \) is

Let \( p \) and \( q \) be two statements. Then, \( p \vee q \) is false if:

If \(p\Rightarrow(\sim p\vee q)\) is false, then the truth value of \(p\) and \(q\) are respectively

The statement \( p \to q \) is equivalent to: