Step 1: Key facts from the passage. \begin{itemize} \item 65% of tobacco users were advised to stop. \item 30% (3 out of 10) attempted to stop using tobacco. \end{itemize}
Step 2: Eliminate impossible options. \begin{itemize} \item (C) and (D) both talk about successful quitting, but the passage only mentions attempts, not success. So (C) and (D) cannot be inferred. \item (A) claims that a majority of those advised attempted to stop. But overall only 30% of users attempted, which is less than half of the total users, and certainly less than the 65% who were advised. So it is impossible that a majority of the advised group attempted to stop. \end{itemize}
Step 3: Verify option (B). If 65% were advised and only 30% attempted overall, then even if all attempts came from the advised group, at most $30%$ of total users attempted compared to $65%$ advised. Thus, less than half of the advised group attempted, meaning a majority did not. \[ \Rightarrow \boxed{B\ \text{is the only logically certain inference.}} \]
| a | Phileas Fogg and Jean Passepartout | i | William Shakespeare |
| b | Don Quixote and Sancho Panza | ii | Jules Verne |
| c | Candide and Pangloss | iii | Miguel de Cervantes |
| d | Dogberry and Verges | iv | Voltaire |