I couldn't find any explanations that makes sense to me under this problem. So here is my take:
(B) The average cost to insurance companies of insuring drivers who drive less than the annual average is less than the average cost of insuring drivers who drive more than the annual average.
It is very important to understand that the drivers who drive less and the ones who drive more pay
about the same rate! How do we know that? -->
From stimulus, we know government regulate the insurance rates, and the rates are never dependent on mileage. THEREFORE, the drivers who drive less and the ones who drive more will
either both have the same rate or have different rates based on other factors (car models, years, driver age etc.). However, the later one (car models, years, driver age etc.) is
irrelevant in this problem. Therefore,
we can assume that they have about the same rate!
(tbh, I feel that this is too much to think about especially when you are taking the actual test. But you can always approach to this answer by POE. But what I just said above is only for the sake of explaining this specific problem since I was really confused about this answer as well.)
Come back to the answer choice. Now we know two groups
cost the same. And note that the average cost here is
for the insurance companies not the customers! Therefore, from insurance companies' standpoint, let's say the cost for drivers who drive less is 100, but the cost for companies are 40. Then they would save the 60 bucks and use it on insuring the drivers who drive more. The drivers who drive less are
indirectly subsidizing the people who drive more.
(E) Drivers who have caused insurance companies to pay costly claims generally pay insurance rates that are equal to or lower than those paid by other drivers.I chose this one at first. And this is how I understand it now:
From my analysis above about B, we get that two kinds of drivers cost about the same (which makes this choice wrong).
BUT let's say you didn't know that when you are working on this problem:Do we have to assume this? Negating this, drivers who drive pay more pay higher than those who drive less. However, even if drivers who drive more are paying more,
that doesn't necessarily mean that the drivers who drive less are not subsidizing --> Negating this doesn't weaken the conclusion! Let's put them into simple figures:
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Drivers who drive more are paying higher than the ones who drive less (negation example of E), and at the same time, cost to insurance companies on insuring those who drive more are a lot higher than those who drive less. From this table, we can tell the subsidizing thing actually does take place! Negation of E doesn't weaken the conclusion --> E is wrong.