Question Type:
Inference (Must be True)
Stimulus Breakdown:
-Intervention → Extinct
Preserved Forest → Survive
Squirrel monkeys like this type of Forest for reasons.
Answer Anticipation:
First off, it's important to note that we can change the necessary conditions of the conditionals to overlap. If something survived, it didn't go extinct; if something is extinct, it didn't survive. Rephrased and contraposed, we get:
Preserved Forest → Survived → Intervention
We should expect the correct answer to be this or the contrapositive. The last statement is ... great, but when there's a mix of conditionals and non-conditionals in a Must be True question, the non-conditional statements are usually just there as a distraction.
Correct Answer:
(E)
Answer Choice Analysis:
(A) Degree/out of scope. While squirrel monkeys flourish in these habitats, and they'll survive if these forests are preserved, the argument doesn't treat these habitats as necessary for squirrel monkey survival (check the chain - the forests are sufficient, not necessary).
(B) Detail creep/degree. First, this answer choice is causal ("will do so by…"), and the givens are conditional. Conditional statements don't guarantee causality. Second, conditional statements also only tell us something will happen when a triggering event occurs. This answer choice treats it as certain that conservationists will intervene, which we don't know for sure.
(C) Illegal negation. The stimulus gives us enough information to infer that if the monkeys go extinct, the forests were not preserved. That doesn’t allow us to infer that the forests not being preserved guarantees they'll go extinct. This answer choice also makes a jump in assuming that if the forests aren't preserved, the monkeys can't get a plentiful supply of their favorite insects and fruit.
(D) Illegal reversal. The conditionals tell us that if the monkeys survive, there was an intervention. This answer choice illegally reverses that.
(E) -Intervention → -Preserved Forest
This answer is the contrapositive of our chain, making it a valid inference.
Takeaway/Pattern:
1) "Without" = "If not" in conditional parlance.
2) Be sure to not jump between conditional statements and causal statements - they're not the same thing.
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