What type of reasoning moves from general to specific?

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Study for the Western Governors University (WGU) MATH1709 C277 Finite Mathematics Exam. Explore with flashcards and multiple-choice questions. Build a strong foundation and ace your exam with confidence!

Deductive reasoning is the process of moving from general principles or statements to specific conclusions. In this approach, one starts with a general statement or hypothesis and then examines the possibilities to reach a specific, logical conclusion. This method is often used in mathematics and formal logic, where a general law or fact is applied to specific instances to derive conclusions that must be true given the premises.

For example, if one knows that "All humans are mortal" (general statement) and that "Socrates is a human" (specific case), one can logically conclude that "Socrates is mortal." This clarity and structure in deductive reasoning ensures that if the premises are true, then the conclusion drawn must also be true. This is what distinguishes deductive reasoning from other forms of reasoning, such as inductive reasoning, which works in the opposite direction—moving from specific instances to broader generalizations.

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