Must be FalseDiff: Medium
Logic Breakdown
Passage Summary: Most vets love science and animals, and you won't find a famous vet who is into science but doesn't care about animals.
Reasoning: Most veterinarians are interested in biological science and choose the field because they love animals; furthermore, no prominent veterinarians exist who like science but lack a love for animals.
Analysis: In a 'Must be False' scenario, we are looking for a statement that directly contradicts the provided rules. The stimulus establishes a strict condition: if you are a prominent veterinarian and you are interested in biological science, you must have a special love for animals. To find the answer that cannot be true, look for a 'prominent veterinarian' who meets the science criteria but explicitly lacks that love for animals. It is a classic logic puzzle involving overlapping sets and necessary conditions.
Reasoning: Most veterinarians are interested in biological science and choose the field because they love animals; furthermore, no prominent veterinarians exist who like science but lack a love for animals.
Analysis: In a 'Must be False' scenario, we are looking for a statement that directly contradicts the provided rules. The stimulus establishes a strict condition: if you are a prominent veterinarian and you are interested in biological science, you must have a special love for animals. To find the answer that cannot be true, look for a 'prominent veterinarian' who meets the science criteria but explicitly lacks that love for animals. It is a classic logic puzzle involving overlapping sets and necessary conditions.
Passage Stimulus
Passage Redacted
Unlock Full Passage5.If all of the statements above are true, which one of the following CANNOT be true?
Correct Answer
C
C asserts that there are prominent veterinarians (at research centers) who are intensely devoted to biological science and yet lack any pronounced affection for animals. That matches the forbidden set (serious bio interest + no special love), which the passage says contains no prominent veterinarians. So C cannot be true.
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