Suppose m and n are constants and m #n. Evaluate sin(mx) cos(nx) dx A − cos(m− n)x+ · -cos(m+n)x] + C m-n m+n B [sin(-n)x+; +sin(m+n)x] + C C -cos(m-n)x-. ______ cos(m+n)x] + C (D) cos(m-nx- = cos(m+n)x] + C n-m 2 m-n m+n cos
Suppose m and n are constants and m #n. Evaluate sin(mx) cos(nx) dx A − cos(m− n)x+ · -cos(m+n)x] + C m-n m+n B [sin(-n)x+; +sin(m+n)x] + C C -cos(m-n)x-. ______ cos(m+n)x] + C (D) cos(m-nx- = cos(m+n)x] + C n-m 2 m-n m+n cos
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
Related questions
Question
![Suppose m and n are constants and m #n. Evaluate
(А
21 [ ² -cos(m-n)x+.
cos(m+n)x] + C
m-n
m+n
B
—sin(m− n)x+ - _sin (m+n)x] + C
1
m+n
m-n
(C)
—cos(m-n)x__! = cos(m+n)x] + C
m+n
D
-cos(m_n)x-cos(m+n)x]+C
= sin(mx) cos(nx) dx
2n-m
21-1²-²
2 m-n](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc5e82afb-629d-4ad4-9ce0-48c2b061a246%2Fd694d4b2-e10a-4268-9588-718a14205f58%2Fneccxsl_processed.png&w=3840&q=75)
Transcribed Image Text:Suppose m and n are constants and m #n. Evaluate
(А
21 [ ² -cos(m-n)x+.
cos(m+n)x] + C
m-n
m+n
B
—sin(m− n)x+ - _sin (m+n)x] + C
1
m+n
m-n
(C)
—cos(m-n)x__! = cos(m+n)x] + C
m+n
D
-cos(m_n)x-cos(m+n)x]+C
= sin(mx) cos(nx) dx
2n-m
21-1²-²
2 m-n
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