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All congressmen are politicians. Some corrupt are politicians. Therefore, some corrupt people aren’t congressmen. Is this inductive or deductive reasoning?

A) Inductive reasoning
B) Deductive reasoning

User KarstenF
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Final answer:

The statement uses deductive reasoning, which goes from general to specific. However, it contains a logical fallacy as the conclusion does not logically follow from its premises.

Step-by-step explanation:

The question presented involves understanding the type of reasoning used in the statement: 'All congressmen are politicians. Some corrupt politicians. Therefore, some corrupt people aren’t congressmen.' This is an example of deductive reasoning. Deductive reasoning works from a general premise to a more specific conclusion. However, the reasoning provided contains a logical fallacy because the conclusion does not logically follow from the premises; it doesn't account for the fact that the group of corrupt politicians could entirely overlap with congressmen.