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Evaluate the integral.$\int\left(\tan ^{2} x+\tan ^{4} x\right) d x$

$\frac{\tan ^{3} x}{3}+C$

Calculus 2 / BC

Chapter 6

TECHNIQUES OF INTEGRATION

Section 2

Trigonometric Integrals and Substitutions

Integration Techniques

Improper Integrals

Missouri State University

Harvey Mudd College

University of Michigan - Ann Arbor

University of Nottingham

Lectures

01:11

In mathematics, integratio…

06:55

In grammar, determiners ar…

02:18

Evaluate the integral.

11:12

Evaluate the integral.…

02:24

04:26

Evaluate the integrals.

01:50

Evaluate the integrals…

04:59

03:24

00:32

05:17

04:54

we have to evaluate the integral ancient square X plus danger to the power four x dot leagues Now we can ride this intriguing as I'm taking opinion squared X common. So you get Union Square X one bless Kenyans critics Norton DX now one Palestinian square x is sickens Quicks, cylindrical become dangerous heritage X ancient square x times sick and squeaks Not DX no, I'm taking danger X s d. So now differentiating board decide. So you get, uh, second square x dot Be excessive cools to duty so the interval becomes integral P square beauty on weaken right. Listening s integration off the square The square is the cube do Edward tree. Let's see, we see the constant of integration simply we have to put the value of 50 de Here was a change in X sort of become change in Cuba X divide by three plus c So finally we can conclude that the intruder tangent square X plus staging to the power four x bx is it cools to dangerous Que Bix divide by three Blessed see So this is the required and so

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