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Integrate each of the given functions.$$\int 2 \tan ^{-1} x d x$$

$2 x \tan ^{-1} x-\ln \left(1+x^{2}\right)+C$

Calculus 1 / AB

Chapter 28

Methods of Integration

Section 7

Integration by Parts

Integrals

Oregon State University

Harvey Mudd College

University of Michigan - Ann Arbor

Boston College

Lectures

03:09

In mathematics, precalculu…

31:55

In mathematics, a function…

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$$\text { Integration by p…

00:30

Evaluate each of the follo…

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Evaluate the following int…

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02:19

Evaluate the integral.…

01:09

00:31

Evaluate the integrals.

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Evaluate the integrals…

02:18

the problem we have twice integration dying words X. So first of all this equals two. Two times 10 Universe X. Indignation one into the X minus integration. The upon the exhaust the universe X indication one dx the X hole. Make it closed. Therefore this equals two. Twice in two universe X into x minus in the mission. one upon 1 plus x Squire and two X. The X. So this is equal to Twice in two X. The universe X -1 upon to integration DP upon P As we have assumed one plus excess choir sp So twice of X dx become DP or we have X. D X equal D. P. A point to. So this is given us twice of X. The universe X minus. This is twice into one upon to Ellen mud one plus x square plus C. So further this is twice affects the universe X minus two Ellen so tomorrow one plus X square plus C. So this is the answer.

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