To begin evaluating sin*xcos xdx conveniently, express: A sintx as (sin?x)²and use the identity sin?x=1- cos?x B cos x as (cos?x)?cosx and use the Half – Angle Formula cos²x = -(1+ cos2x) (c) cos x as (cos?x) ?cosx and use the identity cos2x=1 – sin?x D sin*x as (sin?x)?and use the Half – Angle Formula sin?x = - ==(1- sin²2x) E) None

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 10E
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To begin evaluating / sin*xcos xdx conveniently , express:
(A)
sin*x as (sin?x)²and use the identity sin?x=1- cos?x
В
cos x as (cos?x) 2cosx and use the Half – Angle Formula cos?x=÷(1+cos2x)
2
cosx as (cos?x) 2cosx and use the identity cos?x=1- sin?x
D
sin'x as (sin?x) ²and use the Half – Angle Formula sin²x=-(1- sin?2x)
E) None
Transcribed Image Text:To begin evaluating / sin*xcos xdx conveniently , express: (A) sin*x as (sin?x)²and use the identity sin?x=1- cos?x В cos x as (cos?x) 2cosx and use the Half – Angle Formula cos?x=÷(1+cos2x) 2 cosx as (cos?x) 2cosx and use the identity cos?x=1- sin?x D sin'x as (sin?x) ²and use the Half – Angle Formula sin²x=-(1- sin?2x) E) None
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