6xdxsin? (x)(Apply integration byparts method)O In(sin®(x))+6x+ Ctan(r)O In(sin®(x)) –6x+ Ctan(x)6x+ Ccot(x)In(sin“ (æ)) –-O In(sin®(x)) +6x+ Ccot(x)

Here we have to find the value of given integration by using integration by parts method.

Answered: 6x dx sin (x) (Apply integration by…

6x dx sin (x) (Apply integration by parts method) O In(sin®(x)) + 6x + C tan(x) 6x + C tan(x) In(sin®(x)) – - O In(sin®(x)) 6x + C cot(x) - O In(sin®(æ))+ 6x + C cot(x)

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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Question

6x
dx
sin? (x)
(Apply integration by
parts method)
O In(sin®(x))+
6x
+ C
tan(r)
O In(sin®(x)) –
6x
+ C
tan(x)
6x
+ C
cot(x)
In(sin“ (æ)) –
-
O In(sin®(x)) +
6x
+ C
cot(x)

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