by giladedelman Tue May 10, 2011 4:06 pm
Thanks for posting!
On "match the flaw" questions such as this one, it's essential to identify the flaw in the original argument before heading to the answer choices. I also find it really useful to try phrasing the flaw in my own words, in my head, before looking for a match.
So in this case, the original argument tells us that because patients with extreme symptoms are best able to weigh benefits vs. costs when it comes to experimental treatments, it's acceptable to give them such treatments. From this intermediate conclusion, it concludes that it is therefore never acceptable to give experimental treatments to people who don't suffer extreme symptoms.
Well, this is a pretty basic conditional logic flaw. Just because it's okay to give treatment to one group, does that mean it's not okay to give it to a different group? Of course not! Maybe it's acceptable for both!
In other words, just because A --> B, that doesn't mean -A --> -B. It's an illegal negation.
Okay, so we're looking for an answer choice that has a similar illegal negation.
(C) is our match. We know if you've lived in a certain country, traveled, and returned, you're "exceptionally qualified" to judge the country's merits. From this, the argument concludes that people who have not lived in the country should not form judgments. But why does that have to be true? Just because one group of people -- those who have lived there -- is qualified, that doesn't mean that if you're not in the group, you're unqualified. Maybe they're all qualified! So we've got another illegal negation.
(A) is incorrect because it doesn't have our flaw. One big red flag here is that the conclusion says, those who are less knowledgeable "should not expect to make money in every investment." That's a pretty mild statement -- it just says you can't expect to win every time. But our original argument says that experimental treatment is never acceptable for a certain group.
Anyway, this choice is saying, experts don't always win, so people with less expertise shouldn't expect to always win. For it to be a match, we would have to claim a different result for the people not in the first group. Instead we're claiming that they should also expect to sometimes fail.
(B) is easier to get rid of. We're not assigning some feature to a group and then denying that feature from a different group.
(D) is out because, again, we don't have two groups to compare.
(E) is way, way out there. X is inevitable, so it's not worthwhile to weight the costs of it. Okay?
Does that clear this one up for you?