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Using appropriate substitution, sin³ (3x)cos*(3x)dx is equal to -cos"(3x) + cos"(3x) + c - cos (3x) +cos" (3x) + C the above the above -cos (3x) +cos (3x) + C 금cos5(3x)- cos7 (3x) + C 21

Using appropriate substitution, sin³ (3x)cos*(3x)dx is equal to -cos"(3x) + cos"(3x) + c - cos (3x) +cos" (3x) + C the above the above -cos (3x) +cos (3x) + C 금cos5(3x)- cos7 (3x) + C 21

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 43RE
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Using appropriate substitution, sin³(3x)cos“(3x)dx is equal to -cos (3x) + cos"(3x) + c -방oss(3x) + 긁cos7(3x) + C the above the above - cos (3x) + cos" (3x) + C cos (3x) –cos" (3x) + C 15 21 the above the above
Transcribed Image Text:Using appropriate substitution, sin³(3x)cos“(3x)dx is equal to -cos (3x) + cos"(3x) + c -방oss(3x) + 긁cos7(3x) + C the above the above - cos (3x) + cos" (3x) + C cos (3x) –cos" (3x) + C 15 21 the above the above
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