by WaltGrace1983 Mon Jun 02, 2014 2:31 pm
(A) Assumes that what is true for the average is true for one part of the average. I like the way Matt put that. In other words, even if we HAVE TO have every 19/20 computers be used for gaming (95%), maybe there will be 100 computers sold today and so 5 computers sold for something other than games can be sold sequentially - one after the other.
(B) I feel like this is still similar to (A). I think that this is still taking a piece of the whole when the average is about the entire whole. Maybe there are 100 submissions in a month and only 5 will be selected each month. Couldn't all 5 get selected in the first week while the other three weeks have nothing accepted?
(C) This is, I think, taking a statistic and equating it to a rigid cutoff. For example, if I said that only 5% of every Yale student graduated summa cum laude in 2014, does that mean that there was a strict 5% cutoff in which there can ONLY BE 5% graduating summa? I'd say no.
(D) Assumes no overlap. I stand by this one. Maybe the small planes were also met govt. standards.
(E) We are given this statistic saying that less than 5% of the animals are birds and then we are given this fact in which Emily saw an animal flying in between two trees. However, it still concludes that there was less than 5% that this animal flying in between two trees was a bird. Shouldn't this raw chance be slightly altered by the fact that it is probably more likely that this is a bird if it is flying? Yes, just like if the Dr. is named Shirley it is probably more likely to be a female.
Last edited by
WaltGrace1983 on Tue Nov 04, 2014 10:04 pm, edited 1 time in total.