Prove: An odd number squared is an odd number. (2n + 1)2 = [? ]n²? + [ ]n+ [ = [ ](2n2 + 2n) +[ ] %3D %3D = an odd Enter

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 21E
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A TOMI BETZ- CHAPTER 5 - Googl x
StudentFunctions/Interface/acellus_engine.html?ClassID=1073016486
Number Theory
Prove: An odd number squared is
an odd number.
(2n + 1)2 = [ ? ]n? +[]n-
=[](2n2 + 2n) + O
%3D
+
%3D
= an odd
Enter
03- 2021 Acellus Corporation. All Rights Reserved.
ET
Transcribed Image Text:Course stream A TOMI BETZ- CHAPTER 5 - Googl x StudentFunctions/Interface/acellus_engine.html?ClassID=1073016486 Number Theory Prove: An odd number squared is an odd number. (2n + 1)2 = [ ? ]n? +[]n- =[](2n2 + 2n) + O %3D + %3D = an odd Enter 03- 2021 Acellus Corporation. All Rights Reserved. ET
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