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PROBLEM 3 Prove the following using a direct proof. Your proof should be expressed in com- plete English sentences. If a, b, and c are integers such that b is a multiple of a and e is a multiple of b2, then c is a multiple of a°.

PROBLEM 3 Prove the following using a direct proof. Your proof should be expressed in com- plete English sentences. If a, b, and c are integers such that b is a multiple of a and e is a multiple of b2, then c is a multiple of a°.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.1: Real Numbers
Problem 26E
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part label tiny 51 5 of 11 PROBLEM 3 Prove the following using a direct proof. Your proof should be expressed in com- plete English sentences. If a, b, and c are integers such that b is a multiple of a and c is a multiple of b2, then c is a multiple of a. Pages 5 to 6 of 11 108%. LT en US. UTF-8 Ready Automatic
Transcribed Image Text:part label tiny 51 5 of 11 PROBLEM 3 Prove the following using a direct proof. Your proof should be expressed in com- plete English sentences. If a, b, and c are integers such that b is a multiple of a and c is a multiple of b2, then c is a multiple of a. Pages 5 to 6 of 11 108%. LT en US. UTF-8 Ready Automatic
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