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How is inductive reasoning used in geometry?
Inductive reasoning is used in geometry to arrive at a conclusion based on what one observes. It is not a method of valid proof, but can be used to arrive at conclusions, such as looking at a triangle with three sides and deducing that the three sides are the same based on the naked eye.
How different was Rene Descartes principle of reasoning with that of bacon?
Descartes reasoning was based on deriving principles that were then the premise of deductive reasoning. Bacon, on the other hand, used empirical observations that were then used for inductive reasoning.
What the meaning of inductive?
Induction or inductive reasoning, sometimes called inductive logic, is the process of reasoning in which the premises of an argument are believed to support the conclusion but do not entail the premises; i.e. they do not ensure its truth. Induction is a form of reasoning that makes generalizations based on individual instances.[1] It is used to ascribe properties or relations to types based on an observation instance (i.e., on a number of observations or experiences); or to formulate laws based on limited observations of recurring phenomenal patterns.
What type of reasoning do scientists use when looking at problems?
Scientists use deductive reasoning and inductive reasoning when looking at problems. Deductive reasoning involves making specific conclusions based on general principles or theories. Inductive reasoning involves making generalizations or theories based on specific observations or evidence. Both types of reasoning are important in forming hypotheses, making predictions, and drawing conclusions in scientific research.
The process of arriving at a specific conclusion based on previously accepted general statements?
The process of reasoning that arrives at a conclusion based on previously accepted general statements is Deductive reasoning. Alternatively, Inductive reasoning is the process of reasoning that arrives at a conclusion via observation (think of hypothesis).
