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Evaluate the integral. $ \displaystyle \int \f…

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Problem 61 Medium Difficulty

Evaluate the integral.

$ \displaystyle \int \frac{d \theta}{1 + \cos \theta} $


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Related Courses

Calculus 2 / BC

Calculus: Early Transcendentals

Chapter 7

Techniques of Integration

Section 5

Strategy for Integration

Related Topics

Integration Techniques

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Top Calculus 2 / BC Educators
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Video Thumbnail

01:53

Integration Techniques - Intro

In mathematics, integration is one of the two main operations in calculus, with its inverse, differentiation, being the other. Given a function of a real variable, an antiderivative, integral, or integrand is the function's derivative, with respect to the variable of interest. The integrals of a function are the components of its antiderivative. The definite integral of a function from a to b is the area of the region in the xy-plane that lies between the graph of the function and the x-axis, above the x-axis, or below the x-axis. The indefinite integral of a function is an antiderivative of the function, and can be used to find the original function when given the derivative. The definite integral of a function is a single-valued function on a given interval. It can be computed by evaluating the definite integral of a function at every x in the domain of the function, then adding the results together.

Video Thumbnail

27:53

Basic Techniques

In mathematics, a technique is a method or formula for solving a problem. Techniques are often used in mathematics, physics, economics, and computer science.

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Watch More Solved Questions in Chapter 7

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Problem 15
Problem 16
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Problem 21
Problem 22
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Problem 24
Problem 25
Problem 26
Problem 27
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Problem 31
Problem 32
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Problem 34
Problem 35
Problem 36
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Problem 39
Problem 40
Problem 41
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Problem 43
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Problem 45
Problem 46
Problem 47
Problem 48
Problem 49
Problem 50
Problem 51
Problem 52
Problem 53
Problem 54
Problem 55
Problem 56
Problem 57
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Problem 61
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Problem 68
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Problem 70
Problem 71
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Problem 76
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Problem 83
Problem 84

Video Transcript

here. Let's good and multiply by one minus co sign and then we have one minus co sign and then here on the bottom. You should get one minus co sign squared, and that's equal to science work. So from there, let's just split this into two. Look, Quinn, and then we can go ahead and rewrite thes and liberals. There's something we recognize, so that's Kosi can square. And then here I write this as coasts and over sign and then one over sign. So that becomes Cose Engine because he can. And then here we have. We know these for the table, great and your constancy, and that's our answer.

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Related Topics

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Top Calculus 2 / BC Educators
Grace He

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Catherine Ross

Missouri State University

Kayleah Tsai

Harvey Mudd College

Joseph Lentino

Boston College

Calculus 2 / BC Courses

Lectures

Video Thumbnail

01:53

Integration Techniques - Intro

In mathematics, integration is one of the two main operations in calculus, with its inverse, differentiation, being the other. Given a function of a real variable, an antiderivative, integral, or integrand is the function's derivative, with respect to the variable of interest. The integrals of a function are the components of its antiderivative. The definite integral of a function from a to b is the area of the region in the xy-plane that lies between the graph of the function and the x-axis, above the x-axis, or below the x-axis. The indefinite integral of a function is an antiderivative of the function, and can be used to find the original function when given the derivative. The definite integral of a function is a single-valued function on a given interval. It can be computed by evaluating the definite integral of a function at every x in the domain of the function, then adding the results together.

Video Thumbnail

27:53

Basic Techniques

In mathematics, a technique is a method or formula for solving a problem. Techniques are often used in mathematics, physics, economics, and computer science.

Join Course
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