Verify the identity. sin (e + n) = -sin e A) sin (e+x) = cos Osin e- cosa sin a = cos Osin e--0 = -sin e C) in (8+x) = cos Ocos a - sin Osin a = cos 8.-1- sin e -0 =-sin e B) sin(e +x) = sin Ocos e + cosa sin a = sin Ocos e + sin a = -sin e D) sin(@ +x) = in OcosA + cos Osina = in -1+cos e -0 = -sin e %3D %3D %3D

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 71E
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Question
Verify the identity.
sin (e + n) = -sin e
B) sin(@+x)
= sin ecos e+cosa sin a
= sin Ocos e + sin a
-sin e
A) sin (e+x)
= cos Osin e- cosA sin a
= cos Osin e--0
=-sin e
D) sin(e+x)
= in Ocos a + cos Osina
= in 8 --1+ cos e -0
= -sin e
C) in(6+x)
= cos Ocos A – sin Osin a
= cos 8.-1- sin 8 · 0
=-sin e
Transcribed Image Text:Verify the identity. sin (e + n) = -sin e B) sin(@+x) = sin ecos e+cosa sin a = sin Ocos e + sin a -sin e A) sin (e+x) = cos Osin e- cosA sin a = cos Osin e--0 =-sin e D) sin(e+x) = in Ocos a + cos Osina = in 8 --1+ cos e -0 = -sin e C) in(6+x) = cos Ocos A – sin Osin a = cos 8.-1- sin 8 · 0 =-sin e
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