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Use substitution to find each indefinite integral.$$\int \frac{2 x+2}{\left(x^{2}+2 x-4\right)^{4}} d x$$
$-\frac{1}{\left(x^{2}+2 x+4\right)^{4}}+C$
Calculus 1 / AB
Chapter 15
Integration
Section 2
Substitution
Integrals
Oregon State University
Harvey Mudd College
University of Michigan - Ann Arbor
Boston College
Lectures
05:53
In mathematics, an indefin…
40:35
In mathematics, integratio…
01:08
Use substitution to find e…
02:46
00:54
03:15
00:49
03:33
01:34
01:17
Find each integral.$$\…
01:01
Evaluate the integral.…
00:35
Evaluate the indefinite in…
01:09
Make the given substitutio…
00:43
01:14
04:29
01:19
00:38
Evaluate the integral by m…
00:42
04:42
Evaluate the integral.
05:11
$$\text {Evaluate the foll…
01:06
Evaluate the following int…
Okay, so we want to use use up here. So why don't we let are you equal are, um, larger polynomial, that is, Let's let it equal X squared plus two x. But it's what you know, if we take the derivative of that, you get to acts plus two and Indy X, So notice that we have two x puts to here and a DX so that's equal to do you. So now let's replace what we have. So we have do you over u to the power of four. Okay. So look to your right that as a negative exported so that you to the part of negative four. Do you? And I want to take her in a girl So he gets, um You took out negative three over negative three. Let's see. And now, um, what's your place? Are you with our X? So we have X squared plus two minus four to the part of negative three over the next three. Your name, plus C
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