GAT Preparation MCQs
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in Analytical Reasoning
Answer: For the argument to work, all these assumptions must hold.
Answer: If self-reported loneliness has other causes, social media may not be the cause.
Answer: By transitivity of equivalence, if A↔B↔C↔D and A is true, D is true.
Answer: P→Q and P true means Q true. P→R and P true means R true. Q∧R→S means if both true, S should be true. S false means contradiction.
Answer: Assuming giving trophies leads to no one trying hard is a slippery slope.
Answer: We can only conclude that some fruits may prevent disease.
Answer: The recommendation to hire diverse candidates is the conclusion.
Answer: We can only conclude that some fish may be dangerous.
269
Which strengthens? \'Meditation reduces anxiety. Meditators show lower anxiety levels in studies.\'
Answer: If lower anxiety levels indicate reduced anxiety, this strengthens the causal claim.
Answer: We can only conclude that some mammals may form groups.
Answer: P→Q and P true means Q is true. Q→R means R is true. P∧R→S means if both P and R true, S should be true. S false means either Q or R must be false, contradicting earlier steps.
Answer: If people save the benefit of low rates rather than borrowing, the economic boost is weakened.
Answer: We can only conclude that some books may be digital.
274
Some students are musicians. All musicians practice daily. Daily practice improves skill. Therefore:
Answer: Since some students are musicians and musicians practice daily to improve, some students improve their skills.
Answer: A∧B→C and C is false means A∧B is false. Since A is true, B must be false.
Answer: Some students are creative, some creative people are innovative, and no innovative person is boring, so some students are not boring.
Answer: A is true, so for A∧B→C, if C is false, then A∧B is false, meaning B is false.
Answer: We can only conclude that some democracies may have good governance.
Answer: For the argument to hold, all these assumptions must be true.
Answer: A∧B→C and A true means if B true, C true. A∧C→B means if C true, B true. B∧C→A means if both true, A true (already given). This is consistent.