unraveled wrote:
However, what is the flaw in the original argument.
I explained this in a post earlier in this thread. This question tests one of the most common logic errors people make in day-to-day life, an error I think. you could be almost certain to see on any LSAT test. The error isn't tested nearly so often on the GMAT, and when it is, it's usually well disguised, so this question is one of those obviously-LSAT questions that won't be similar to any GMAT question you're likely to encounter.
The error is this: when a sentence that reads "If X is true, then Y is true" is logically correct, often people with think the logical "converse" is correct too: "If X is not true, then Y is not true". But the converse is not generally correct; it might be, or it might not be. So this sentence is presumably true:
If I go swimming, I get wet.But if you take the converse, you no longer get something that is true:
If I don't go swimming, I don't get wet.because people get wet when it rains or in the shower, say. What you can correctly infer, from a true sentence that says "If X is true, then Y is true", is something called the logical "contrapositive", which is a lot like the converse, but you need to flip the 'X' and the 'Y' -- the contrapositive here is "If Y is not true, then X is not true". Applying that to the first sentence above, you'd get this:
If I'm not getting wet, I'm not swimming.which must be true if the original sentence is true. This question makes the same error: "If a doctor does not answer questions, the doctor is not competent" becomes, in the conclusion of the argument, its (logically incorrect) converse "My doctor answers questions, so my doctor is competent". That may or may not be true. What must be true is the contrapositive, but this isn't what the argument concludes with: "If a doctor is competent, that doctor answers questions." A doctor might need a whole lot of other skills and qualities, besides answering questions, to be competent though.