What does the Question Stem tell us?
Match the Flaw
Break down the Stimulus:
Conclusion: Gloomy books unlikely to be popular.
Evidence: Books that present a utopian future will always find enthusiastic buyers. Gloomy books do not present a utopian future.
Any prephrase?
Match the Flaw often features famous flaws, such as Conditionanl Logic Flaw, Part vs. Whole, Unproven vs. Untrue, Correlation vs. Causality, and bad Quantity Overlap inferences. Here, if we spot the conditional language of "will always", we'll start to anticipate Conditional Logic Flaw. Indeed, this author is saying "If utopian -> then popular", "Gloomy books = not utopian", therefore "Gloomy books = not popular". So we're looking for an illegal negation. We need one conditional premise "If A, then B". We need a fact that says "X is not A" and a conclusion that says "X is not B".
Correct answer:
C
Answer choice analysis:
A) We have a conditional: "if portrays happy -> tranquilizing effect". We would need to hear "This type of art doesn't portray happy. Thus, this type of art doesn't have tranquilizng effect". But we don't hear that.
B) No conditional in the premise.
C) "If involves complicated action/FX, then expensive to produce." We need "This thing does NOT have complicated action/FX. Thus, this thing is NOT expensive". And we DO get that!
D) No conditional in the premise.
E) "If self-employed, then fluctuating salaries." We need to hear "but these people are NOT self-employed. So they DON'T have fluctuating salaries." It delivers on the first half of that, but the conclusion half is completely off.
Takeaway/Pattern: Look out for famous flaws on Match the Flaw. Conditional Logic flaws have conditional lanaguage giveaways in the evidence "only, unless, will always, etc.". Correlation vs. Causality has correlation language giveaways in the evidence "Ppl who are X are more likely than others to be Y". Bad quantity overlap inferences have quantifier language giveaways "some, most, all".
#officialexplanation