- Fri Nov 22, 2024 5:59 pm
#110788
Hi lounalola,
The argument in the stimulus contains conditional reasoning which should be diagrammed out.
Premise 1: TAM -> ASD + Not WE
(for if Thompson appeals to moderates, then his most ardent supporters will desert him and he will not win election)
Premise 2: Not TAM -> MVO + Not WE
(for if Thompson does Not appeal to moderates, then moderates will vote for his opponent and he will not win election)
Conclusion: TAM or Not TAM -> Not WE
(for Thompson will not win election either way)
Since this is a parallel reasoning question with conditional reasoning, you're looking for an answer that best matches the diagram in the stimulus. In other words, you're looking for an argument that has two premises with opposite sufficient conditions that lead to the same necessary condition. (For example, if A, then B. If not A, then also B. Therefore, either way (A or Not A), B is happening.)
Answer B does this.
Premise 1: CDR -> LNE
(for if company decides to relocate, then it will lose a number of employees)
Premise 2: Not CDR -> LNE
(for if company decides Not to relocate, then it will still lose a number of employees)
Conclusion: CDR or Not CDR -> LNE
(for no matter what it decides (i.e. either way), the company will lose a number of employees
Hopefully, by comparing these two diagrams, you can see that Answer B follows the same reasoning as the argument in the stimulus. Essentially, it's the same argument just with a different topic/subject. It is true that the diagram for Answer B doesn't have two necessary terms in each premise as the stimulus does, but this doesn't really matter as they were not essential to the logic of the argument. The underlying reasoning, that two opposite choices each lead to the same outcome, applies to the stimulus and Answer B.
The other answers are wrong for various reasons. Either the premises or the conclusions do not parallel the ones in the stimulus.