Question

Prove that [R ∨ P) → (R ∨ Q)] ⇐⇒ [R ∨ (P → Q)] is a Tautology with out truth table​

Answer 1

Answer:

Prove that [R ∨ P) → (R ∨ Q)] ⇐⇒ [R ∨ (P → Q)] is a Tautology with out truth table

Step-by-step explanation:

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