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JEE MATHEMATICS MCQ: MATHEMATICAL REASONING

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Let F1(A, B, C)=(A∧∼B)∨[∼C∧(A∨B)]∨∼A{F_1}(A,\,B,\,C) = \left( {A \wedge \sim B} \right) \vee \left[ { \sim C \wedge \left( {A \vee B} \right)} \right] \vee \sim A and F2(A, B)=(A∨B)∨(B→ ∼ A){F_2}(A,\,B) = \left( {A \vee B} \right) \vee (B \to \, \sim \,A) be two logical expressions. Then,
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Correct option: C
F1{F_1} is not tautology but F2{F_2} is a tautology
Option C (F1{F_1} is not tautology but F2{F_2} is a tautology) is correct because F1 can be false for some truth values of A, B, and C, while F2 is always true.

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