For a ten-month period, the total monthly sales of new cars within the country of Calistan remained constant.
Statements
Over the course of 10 months,
Calistan overall monthly new = constant car sales
Marvel Auto Company monthly new = doubled car sales
market share = doubled
After those 10 months,
Emission rules are imposed across the country of Calistan.
Marvel Auto Company monthly new = still just as high car sales
market share = declined a lot
Evaluate
On Must Be False questions, we expect the answer to contradict a conditional that the paragraph provided, or to contradict some Must Be True inference we can make.
There weren't any conditionals in this paragraph, so we'd shift to Must Be True thinking.
There was a lot of Mathematical information, so there is probably a math-y inference we're supposed to be seeing. The overlapping concepts are "Marvel, Calistan, monthly sales, market share", all of which are mentioned at least twice.
The first two sentences tell us that a country's new car auto market overall was stable for a 10 month period during which Marvel was doubling sales and doubling market share.
Do those two facts yield a mathematical inference?
Sort of. We know that some other new car dealer in Calistan is doing worse than they were doing before, in terms of sales and market share. The extra sales and extra market share that Marvel is earning has to be coming at the expense some other car sellers in Calistan.
The last sentence says that during a 3 month period, Marvel's market share declined while its level of sales remained the same.
Do those two facts yield a math-y inference?
Yes. Suppose a business has been earning x dollars per month and currently has a 20% market share (that means of all the money that gets spent on that type of product, this company is receiving 20% of it). What does it mean if that business continues earning x dollars per month, but now only has a 15% market share?
It means that the market has grown. More money is being spent on that product by consumers than before. Your business is bringing in the same revenue as before, but that pile of revenue is a smaller percentage of the overall market.
Finally, we should address the middle sentence, which tells us that emission standards were imposed in between the 10 month period and the 3 month period. Should we infer that the changes observed during the 3 month period were caused by the emission standards?
No. That is not a must be true inference. That's speculating a plausible causal hypothesis, but not a mandatory truth.
Goal
Look for an answer contradicting one of the math inferences (probably the 2nd one, since that one was so hard to figure out). Expect trap answers dealing with the causal inferences we can't make regarding the emissions standards.
If we want, as we consider each answer, we can essentially ask ourselves,