2 sin 4x cos x LHS - 4(sin x cos x) (sin 4x)(cos x) 2(sin x cos x)( Use the Double-Angle Identities as needed, and then simplify by dividing out the common factors. 2(sin 2x)(cos 2x)(cos x) 2(sin x cos x)( LHS cos 2x cos x sin 2x cos 2x

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 38E
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Please help me fill out the boxes q.14

2 sin 4x cos x
LHS -
4(sin x cos x)
(sin 4x)(cos x)
2(sin x cos x)(
Use the Double-Angle Identities as needed, and then simplify by dividing out the common factors.
2(sin 2x)(cos 2x)(cos x)
2(sin x cos x)(
LHS
cos 2x cos x
sin 2x cos 2x
Transcribed Image Text:2 sin 4x cos x LHS - 4(sin x cos x) (sin 4x)(cos x) 2(sin x cos x)( Use the Double-Angle Identities as needed, and then simplify by dividing out the common factors. 2(sin 2x)(cos 2x)(cos x) 2(sin x cos x)( LHS cos 2x cos x sin 2x cos 2x
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