dx Use the formulas discussed in the lecture to convert the trigonometric function into the correct form.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 65E
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Question 001: Complete the following question involving Trigonometric Integrals
Given the following integral of a trigonometric function raised to an odd power
S sin (7s) dx
Use the formulas discussed in the lecture to convert the trigonometric function into the correct form.
sin (7x)
sin(7x) - [1- cos?(7x)]
cos 7x)
u'
-14sin(7x)
dx
-14sin(7x) dk
sin (7x)
sin(7x) - [1- cos2(7x)]
cos(7x)
-7sin(7x)
dx
sin (7x)
sin(7x) - [1 - cos?(7x)]
cos(7x)
-7sin(7x)
dx
dx
-7 sin(7x)
sin (7x)
sin(7x) - [1 - cos?(7x)]=
sin(7x)
7cos(7x)
7 cos(73)
dx
dx
Transcribed Image Text:Question 001: Complete the following question involving Trigonometric Integrals Given the following integral of a trigonometric function raised to an odd power S sin (7s) dx Use the formulas discussed in the lecture to convert the trigonometric function into the correct form. sin (7x) sin(7x) - [1- cos?(7x)] cos 7x) u' -14sin(7x) dx -14sin(7x) dk sin (7x) sin(7x) - [1- cos2(7x)] cos(7x) -7sin(7x) dx sin (7x) sin(7x) - [1 - cos?(7x)] cos(7x) -7sin(7x) dx dx -7 sin(7x) sin (7x) sin(7x) - [1 - cos?(7x)]= sin(7x) 7cos(7x) 7 cos(73) dx dx
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