OPTION 4Explanation:1) (R ∧ E) ⟺ C says that all (and only) conservatives are radical and electable. So, this ASSERTION is not true.2) R ⇒ (E ⇔ C) says that same as the given assertion. This is a correct assertion.3) R ⇒ ((C ⇒ E) V ¬E) = ¬R∨(¬C∨E∨ ¬E) which is true for all INTERPRETATIONS. This is not a correct assertion.4) ( ¬ R V ¬ E V C) ∧ (¬ R V ¬ C V E) = (¬ RV( E⇒ C)) ∧ (¬ R V (C ⇒ E)) = R ⇒ (E ⇔ C) which is equivalent to assertion B. This is also true.

"> OPTION 4Explanation:1) (R ∧ E) ⟺ C says that all (and only) conservatives are radical and electable. So, this ASSERTION is not true.2) R ⇒ (E ⇔ C) says that same as the given assertion. This is a correct assertion.3) R ⇒ ((C ⇒ E) V ¬E) = ¬R∨(¬C∨E∨ ¬E) which is true for all INTERPRETATIONS. This is not a correct assertion.4) ( ¬ R V ¬ E V C) ∧ (¬ R V ¬ C V E) = (¬ RV( E⇒ C)) ∧ (¬ R V (C ⇒ E)) = R ⇒ (E ⇔ C) which is equivalent to assertion B. This is also true.

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Consider the statement below.A person who is radical (R) is electable (E) if he/she is conservative (C), but otherwise is not electable.Few probable logical assertions of the above sentence are given below.(A) \(\left( {R \wedge E} \right) \Longleftrightarrow C\)(B) \(R\; \Rightarrow \left( {E \Leftrightarrow C} \right)\)(C) \(R \Rightarrow \left( {\left( {C \Rightarrow E} \right)V\;\neg \;E} \right)\)(D) \(\left( {\neg \;R \vee \neg \;E \vee C} \right) \wedge \left( {\neg \;R \vee \neg \;C \vee E} \right)\;\;\)Which of the above logical assertions are true?Choose the correct answer from the options given below:

Logical and Verbal Reasoning Logic in Logical and Verbal Reasoning . 5 months ago

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The correct answer is OPTION 4Explanation:1) (R ∧ E) ⟺ C says that all (and only) conservatives are radical and electable. So, this ASSERTION is not true.2) R ⇒ (E ⇔ C) says that same as the given assertion. This is a correct assertion.3) R ⇒ ((C ⇒ E) V ¬E) = ¬R∨(¬C∨E∨ ¬E) which is true for all INTERPRETATIONS. This is not a correct assertion.4) ( ¬ R V ¬ E V C) ∧ (¬ R V ¬ C V E) = (¬ RV( E⇒ C)) ∧ (¬ R V (C ⇒ E)) = R ⇒ (E ⇔ C) which is equivalent to assertion B. This is also true.

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Posted on 29 Oct 2024, this text provides information on Logical and Verbal Reasoning related to Logic in Logical and Verbal Reasoning. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.

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