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Give a proof of Let n Z. If |2n 1| 5, then n 3 and n 2. using (a) a direct proof. (b) a

Discrete Mathematics | 1st Edition | ISBN: 9781577667308 | Authors: Gary Chartrand, Ping Zhang ISBN: 9781577667308 385

Solution for problem 11 Chapter 3.4

Discrete Mathematics | 1st Edition

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Discrete Mathematics | 1st Edition | ISBN: 9781577667308 | Authors: Gary Chartrand, Ping Zhang

Discrete Mathematics | 1st Edition

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Problem 11

Give a proof of Let n Z. If |2n 1| 5, then n 3 and n 2. using (a) a direct proof. (b) a proof by contrapositive.

Step-by-Step Solution:
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Math 103—Week 4­5 Notes—3.2­3.5 3.2: Derivatives: The derivative of a function f(x) at any point x: f (x)=lim f(x+h )− f (x) h→0 h ' f(z − f (x) f (x)=lz→ x z−x *z = x + h, or the second point Derivative notations: ' ' dy df d f (x =y = = = f(x =D (f)(x)=D fx(x) dx dx dx One can graph a derivative by estimating the slope at several...

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Chapter 3.4, Problem 11 is Solved
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Textbook: Discrete Mathematics
Edition: 1
Author: Gary Chartrand, Ping Zhang
ISBN: 9781577667308

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Give a proof of Let n Z. If |2n 1| 5, then n 3 and n 2. using (a) a direct proof. (b) a

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