(в Suppose m and n are constants and m #n. Evaluate 1 (A) √ [n² m² -cos(m− n)x-- -cos(m+n)x] + C m+n -sin(m-n)x+ - in(m+n)x] + C 1 m+n 2 m-n 1 cos(m− n)x − cos(m+n)x] + C 2 m-n m+n + [ ____cxx(m - m).x- _—_—__ ces{m + 1)x] = C −cos(m− n)x+ ~cos(m+n)x] + m-n m+n = sin(mx) cos(nx) dx. D
(в Suppose m and n are constants and m #n. Evaluate 1 (A) √ [n² m² -cos(m− n)x-- -cos(m+n)x] + C m+n -sin(m-n)x+ - in(m+n)x] + C 1 m+n 2 m-n 1 cos(m− n)x − cos(m+n)x] + C 2 m-n m+n + [ ____cxx(m - m).x- _—_—__ ces{m + 1)x] = C −cos(m− n)x+ ~cos(m+n)x] + m-n m+n = sin(mx) cos(nx) dx. D
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.5: Applications
Problem 17EQ
Related questions
Question
1
![Suppose m and n are constants and m #n. Evaluate
1
(A)
√ [n² m²
-cos(m− n)x--
-cos(m+n)x] + C
m+n
-sin(m-n)x+ -
1
m+n
in(m+n)x] + C
2
m-n
1
cos(m− n)x − cos(m+n)x] + C
m-n
m+n
−cos(m− n)x+ ·
~cos(m+n)x] + C
m-n
(в
D
2
= sin(mx) cos(nx) dx.
m+n](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0b386662-90b9-4594-b6d0-92aaeaca8a52%2F3221f10c-20d3-4a38-a318-534ac0c0635a%2Fv8obb5_processed.png&w=3840&q=75)
Transcribed Image Text:Suppose m and n are constants and m #n. Evaluate
1
(A)
√ [n² m²
-cos(m− n)x--
-cos(m+n)x] + C
m+n
-sin(m-n)x+ -
1
m+n
in(m+n)x] + C
2
m-n
1
cos(m− n)x − cos(m+n)x] + C
m-n
m+n
−cos(m− n)x+ ·
~cos(m+n)x] + C
m-n
(в
D
2
= sin(mx) cos(nx) dx.
m+n
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