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:

• A. (B) only
• B. (C) only
• C. (A) and (C) only
• D. (B) and (D) only