Suppose m and n are constants and 1 1 —sin(m− n)x+ - -sin(m+n)x+C 2 m-n m+n 1 = cos(m− n)x - 1 cos(m+n)x]+ C 2n-m m+n 1 1 !__ cos(m_n)x+ + cos(m+n)x] + C 2 m-n m+n 1 1 22/11/2 —__cos(m− n)x - _ _ _ cos(m+n)x] + C 2m-n m+n m #n. Evaluate [sin(mx) cos(nx) dx
Suppose m and n are constants and 1 1 —sin(m− n)x+ - -sin(m+n)x+C 2 m-n m+n 1 = cos(m− n)x - 1 cos(m+n)x]+ C 2n-m m+n 1 1 !__ cos(m_n)x+ + cos(m+n)x] + C 2 m-n m+n 1 1 22/11/2 —__cos(m− n)x - _ _ _ cos(m+n)x] + C 2m-n m+n m #n. Evaluate [sin(mx) cos(nx) dx
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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