Describe the method used to integrate sin ³x. Choose the correct answer below. O A. Rewrite sin ³x as (1- - cos²x) sinx, then use a half-angle formula to rewrite the cos²x term. B. Rewrite sin ³x as (1 - cos2x) sinx, then use the substitution u = cos x. 2 C. Rewrite sin ³x as (sin ²x) sin x, then use a half-angle formula to rewrite the sin 2x term. D. Rewrite sin ³x as tan ³x cos ³x, then use the substitution u = cos x. 3. 3. 3

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section: Chapter Questions
Problem 16RE
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3.
Describe the method used to integrate sinx.
Choose the correct answer below.
A. Rewrite sin ³x as (1 - cos²x) sinx, then use a half-angle formula to rewrite the cos ²x term.
3.
B. Rewrite sin ³x as (1 - cos²x) sinx, then use the substitution u = cos x.
C. Rewrite sin ³x as (sin ²x) sinx, then use a half-angle formula to rewrite the sin ²x term.
3
3
D. Rewrite sin ³x as tan ³x cos ³x, then use the substitution u = cos X.
X,
Transcribed Image Text:3. Describe the method used to integrate sinx. Choose the correct answer below. A. Rewrite sin ³x as (1 - cos²x) sinx, then use a half-angle formula to rewrite the cos ²x term. 3. B. Rewrite sin ³x as (1 - cos²x) sinx, then use the substitution u = cos x. C. Rewrite sin ³x as (sin ²x) sinx, then use a half-angle formula to rewrite the sin ²x term. 3 3 D. Rewrite sin ³x as tan ³x cos ³x, then use the substitution u = cos X. X,
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