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Introduction to Proofs

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Introduction to direct and Indirect proofs

UpkarSingh
Created Date 04.16.20
Last Updated 04.17.20
Viewed 6 Times
Your browser doesn't support HTML5. Assume that p is true and show q is also true. Which proof represents this?; How would you represent odd integer?; Is √ 2 rational or Irrational?; Assume ¬q and show ¬p is true also. This is represented by which of the following proofs?; For direct proof of the theorem “If n is an odd integer, then n^2 is odd.” What should be your assumption?; To prove that if n is an integer and 3 n + 2 is odd, then n is odd. Which proof would you use to solve this?; To prove that if n is an integer and 3n + 2 is odd, then n is odd. What should be the assumption?; Prove that for an integer n,if n^2 is odd, then n is odd. Which proof would you use?; Prove that for an integer n,if n^2 is odd, then n is odd. What should be the assumption?; Direct Proof; 2k+1; Irrational; Indirect Proof; n is odd; Indirect; n is even; Indirect; n is even;
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