1/3 of children in the US watch TV for 5+ hours a day while less than 15% of US children understand advanced math
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only 7% of children in South Korea watch TV for that long while 40% of them understand advanced math
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If the U.S. children want to do well in math then they must watch less TV.
This argument is overall assuming that everything is the same between South Korea and the U.S. What if South Korea spends all of its school day on math while the U.S. is more of a liberal arts type of education. Also, this argument is assuming that the same people who watch TV for 5+ hours a day are not the same people that excel in math. What if it just so happens that they do both? In addition, there is a really interesting shift from "understanding advanced measurement and geometric concepts" to "doing well in mathematics." It seems to me that this goes from a specific skill to a general knowledge (aka knowing a few mathetmatical concepts to knowing math in general). Perhaps an instructor can chime in on their thoughts regarding this? Is this something to be aware of? Am I being TOO nitpicky (if I am more nitpicky than the LSAT...oh boy...) These are all things that I am keeping myself aware of.
(A) Not necessary. It doesn't matter what they are interested in; it matters what they are good at. I hate British literature for example but I write some of my best papers on British lit.
(B) Similar to A in the sense that it doesn't matter if they are more or less disciplined. It all comes down to what they are good at and how much TV they watch
(C) Conclusion redundancy. This is just basically repeating the conclusion. However, notice too that it still has that little gap between "advanced measurement and geometry" and "mathematics" in general. Also, this doesn't really attack the gap between the premise and the conclusion. However, this is probably the most tempting of the answer choices, I hope someone elaborates on this one!
(D) Not necessary. While this looks like a pretty good answer, it gets fishy when it talks about the exact amount of television one should watch ("less than one hour a day"). The argument seems to talk about an inverse relationship between amount of TV watched and level of math comprehension. We don't need to assume that a child's ability will increase with less than 1 hour a day. What if that child watched only 15 minutes a day to begin with? This answer would be better if it sid that "a child's ability with increase with less TV watching" period.
(E) Correct. If it is substantially worse than we can attribute the poor math skills to the amount of TV watching? Not really no.