1. Follow the steps below to find the indefinite integral of √? ln(?).a) To compute ∫ √? ln(?) ??, we use integration by parts (the integral is the product of two functions √? and ln(?)). Choose one of these functions to be ? and the other to be ??/?? using LIATE.b) Using the above choices, write the integral using the integration by parts formula (the only variable involved should be ?)c) Solve the integral you found in (b) to find the indefinite integral of √? ln(?) 1. Follow the steps below to find the indefinite integral of Vx In(x).a) To compute ſ vī In(x) dx, we use integration by parts (the integral is the product of twofunctions Vx and In(x)). Choose one of these functions to be u and the other to be usingLIATE.u =dv =_dxdu =v =b) Using the above choices, write the integral using the integration by parts formula (the onlyvariable involved should be x):| Vĩ In(x)dx =--c) Solve the integral you found in (b) to find the indefinite integral of Vx In(x)

we have given the indefinite integral of xln(x) (a) we have to compute ∫xln(x) dx we use…

Answered: 1. Follow the steps below to find the…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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1. Follow the steps below to find the indefinite integral of √? ln(?).
a) To compute ∫ √? ln(?) ??, we use integration by parts (the integral is the product of two functions √? and ln(?)). Choose one of these functions to be ? and the other to be ??/?? using LIATE.

b) Using the above choices, write the integral using the integration by parts formula (the only variable involved should be ?)

c) Solve the integral you found in (b) to find the indefinite integral of √? ln(?)

1. Follow the steps below to find the indefinite integral of Vx In(x).
a) To compute ſ vī In(x) dx, we use integration by parts (the integral is the product of two
functions Vx and In(x)). Choose one of these functions to be u and the other to be using
LIATE.
u =
dv =
_dx
du =
v =
b) Using the above choices, write the integral using the integration by parts formula (the only
variable involved should be x):
| Vĩ In(x)dx =
--
c) Solve the integral you found in (b) to find the indefinite integral of Vx In(x)

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