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Give the Proofs in Mathematics ?
1 Two-column deductive proof
Proof:Statements Reasons* Start with given conditions or * Given information with a conclusion based on a diagram * Definitions and label all the statements sequentially. * Postulates* Develop a chain of reasoning. Write * Previously proved theorems each logical step as a separate statement * Algebraic properties with a corresponding reason. * Continue the above steps until a statement corresponding to the conclusion of the original argument is reached.
The two-column deductive proof uses a direct method to prove an argument in a finite number of sequential steps. In geometry, the two-column deductive proof is the most common and powerful method and is usually referred to as a "formal" proof.
2 Indirect method of proof
1. From the given information, list all the possibilities including the given conclusion.
2. Prove that all possibilities other than the given conclusion are false.
3. Therefore, only the given conclusion is true.
3 Counterexample proof
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All the integrals below are understood in the sense of the Lebesgue. (1) Prove the following equality which we used in class without proof. As-sume that f integrable over [3; 3]
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