Consider the following. (In(x)) , dx The process of evaluating this integral can be started using integration by parts with the following choice of u. u = (In(x))² Determine dv, du, and v. dv = x¯3 dx du = V3= The integral vdu can be evaluated by using integration by parts with the following choice of U. U = In(x) Determine dV, du, and V. dV = x3 dx du = V = Evaluate the integral. (In(x))2 dx Need Heln? Read It

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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Consider the following.
(In(x))?
2
xp
to
The process of evaluating this integral can be started using integration by parts with the following choice of u.
(In(x))?
Determine dv, du, and v.
dv = x¯3 dx
du
V =
2.
vdu can be evaluated by using integration by parts with the following choice of U.
The integral
U = In(x)
Determine dV, dU, and V.
dV = x¯3 dx
dU =
V =
Evaluate the integral.
(In(x))?
dx
Need Help?
Read It
Transcribed Image Text:Consider the following. (In(x))? 2 xp to The process of evaluating this integral can be started using integration by parts with the following choice of u. (In(x))? Determine dv, du, and v. dv = x¯3 dx du V = 2. vdu can be evaluated by using integration by parts with the following choice of U. The integral U = In(x) Determine dV, dU, and V. dV = x¯3 dx dU = V = Evaluate the integral. (In(x))? dx Need Help? Read It
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