by noah Wed Nov 17, 2010 1:36 pm
(BTW, notice how I edited your thread's title - please try to use that so that future users can find this explanation easily).
Let's bust out some formal logic here.
Ann says: Winnehatchee camper --> Tri-City
Bill responds: No, it's not true, because there are SOME Tri-City --> NOT Winnehatchee
(I'm sick of spelling that word, so we're changing the camp name to "Winn")
Let's think about what Bill's response would be a good reply to (because the question indicates his answer is not a good argument against Ann's statement). If he's pointing out that there are some Tri-City kids who don't go to Winn (by pointing out some exceptions), he's proving that it's not true that All Tri-City kids go to Winn. That means he's disproving this statement: Tri-City student --> Winn camper, which is the reverse of what Ann actually said.
So, Bill is assuming that Ann said something like "If you are a student from Tri-City, you must be going to Camp Winn." Or, as (E) puts it, "Only the campers at Camp Winn are students at Tri-City."
If you're having trouble seeing how the two statements in the previous paragraph are the same, look at these:
If you are a frog, you are also a prince.
Only princes are frogs.
Both of those statements translate to this: frog --> prince
"Only" introduces the necessary side of the conditional statement.
All the other answers are easily eliminated: For (A) - (C), they use "most" or "some", terms that are irrelevant to the argument which deals only with conditional relationships. (D) is wrong because Bill's statements don't dispute that claim.
Does that clear it up?