Let p-q-r be three statements- Then- - p- q- r is equal to

The correct option is C ( ∼ p∧∼ q ) ∨( ∼ p∧∼ r ) Here p,q,r are the three statements.Thus ∼( p∨( q∧ r ) #160;) =∼ p∧∼( q∧ r ) =∼ p∧( ∼ ...

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Combination

Let p,q,r b...

Question

Let $p, q, r$ be three statements. Then, $\sim (p \lor (q \land r))$ is equal to

(\sim p \land \sim q) \land (\sim p \land \sim r)

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(\sim p \lor \sim q) \land (\sim p \lor \sim r)

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(\sim p \land \sim q) \lor (\sim p \land \sim r)

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(\sim p \lor \sim q) \lor (\sim p \land \sim r)

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(\sim p \land \sim q) \lor (\sim p \lor \sim r)

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Similar questions

p, q, r

\sim (p \lor q) \lor \sim (p \lor r)

The dual of statement $p \lor (q \land r) \equiv (p \lor q) \land (p \lor r)$ is

Factorise: $(p^{2} + q^{2} - r^{2})^{2} - 4 p^{2} q^{2}$

P : [(⇁ p \lor q) \land (r \to s) \land (p \lor r)] \to (⇁ s \to q)

Q : [(⇁ p \land q) \land [q \to (p \to r)]] \to⇁ r

R : [[(q \land r) \to p] \land (⇁ q \lor p)] \to r

S : [p \land (p \to r) \land (q \lor ⇁ r)] \to q

p, q, r

p \Rightarrow (q \lor r)

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