Find the indefinite integral using integration by parts with the given choices of u and dv. |x cos 6x dx; u = x, dv = cos 6x dx tep 1 Since dv - cos( x) dx, integrate the differential equation to obtain the function v. V = dv cos( ] x) dx sin 6x Also, u = x. Therefore, the differential is du =

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Find the indefinite integral using integration by parts with the given choices of u and dv.
|x cos 6x dx; u = x, dv = cos 6x dx
tep 1
Since dv - cos(
x) dx, integrate the differential equation to obtain the function v.
V =
dv
cos(
] x) dx
sin 6x
Also, u = x. Therefore, the differential is du =
Transcribed Image Text:Find the indefinite integral using integration by parts with the given choices of u and dv. |x cos 6x dx; u = x, dv = cos 6x dx tep 1 Since dv - cos( x) dx, integrate the differential equation to obtain the function v. V = dv cos( ] x) dx sin 6x Also, u = x. Therefore, the differential is du =
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