by ohthatpatrick Mon Oct 20, 2014 1:43 pm
Let's remind ourselves what we're looking for:
i. Some situation that has a mathematical relationship (see Demetri's post above!)
ii. A conclusion in which the author concludes the OPPOSITE of the correct mathematical relationship
Correct answer C gives us this math:
Roadmaker is faster. Competing model is cheaper.
Roadmaker lets you work with fewer people, so the reduced staffing costs balances out the higher price.
Therefore, Roadmaker is particularly advantageous when wages are low.
But that's the opposite of what's true. It's most advantageous when wages are high, because each person no longer on the job results in bigger savings.
(A) This is valid math. The original equation is
True rate = Interest rate - Inflation rate
And the conclusion is saying,
True rate = (Interest rate - x) - (Inflation rate - x)
That's valid.
(B) This is also valid math. The original relationship is that when you buy a Polar freezer, you SPEND more money on electricity, but you MAKE more money on premium foods. (So the more money you spend on electricity, the more premium foods you need to sell to balance that out)
And the conclusion is saying, the less you spend on electricity, the less premium food you need to sell to balance that out.
(D) This answer is not worth reading/thinking about since the conclusion doesn't match the original at all. There's no mathematical relationship to look at in the conclusion. It's just a prescriptive "should" statement. The argument is definitely flawed: the author assumes that the new strain does not have any disadvantages that would outweigh its advantages. But it's not a math flaw.
(E) Same problem as (D): the conclusion is a prescriptive "should" statement, not a math claim. This is also a valid argument. Bonds remain constant; stocks vary. Thus, if you want stability, you'd choose bonds over stocks.
Hope this helps.
#officialexplanation