Find the indefinite integral using integration by parts with the given choices of u and dv. [x x cos 8x dx; u = x, dv = cos 8x dx Step 1 Since dv = cos( x) dx, integrate the differential equation to obtain the function v. V = x) dx = fav dv = 1 sin 8x Also, u = x. Therefore, the differential is du = cos(

Calculus: Early Transcendentals
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ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Find the indefinite integral using integration by parts with the given choices of u and dv.
[x
x cos 8x dx; u = x, dv = cos 8x dx
Since dv = cos(
x) dx, integrate the differential equation to obtain the function v.
V =
x) dx
Step 1
= [ov
dv
= cos(
1
sin 8x
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 x cos 8x dx; u = x, dv = cos 8x dx Since dv = cos( x) dx, integrate the differential equation to obtain the function v. V = x) dx Step 1 = [ov dv = cos( 1 sin 8x Also, u = x. Therefore, the differential is du =
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