Download the App!

Get 24/7 study help with the Numerade app for iOS and Android! Enter your email for an invite.

Sent to:
Search glass icon
  • Login
  • Textbooks
  • Ask our Educators
  • Study Tools
    Study Groups Bootcamps Quizzes AI Tutor iOS Student App Android Student App StudyParty
  • For Educators
    Become an educator Educator app for iPad Our educators
  • For Schools

Problem

Evaluate the definite integral. $ \displaysty…
01:01

Question

Answered step-by-step

Problem 62 Medium Difficulty

Evaluate the definite integral.

$ \displaystyle \int^{\pi/2}_{0} \cos x \sin(\sin x) \, dx $

Video Answer

Solved by verified expert

preview
Numerade Logo

This problem has been solved!

Try Numerade free for 7 days

Amrita Bhasin
Numerade Educator

Like

Report

Textbook Answer

Official textbook answer

Video by Amrita Bhasin

Numerade Educator

This textbook answer is only visible when subscribed! Please subscribe to view the answer

More Answers

00:59

Frank Lin

Related Courses

Calculus 1 / AB
Calculus: Early Transcendentals

Chapter 5

Integrals

Section 5

The Substitution Rule

Related Topics

Integrals

Integration

Discussion

You must be signed in to discuss.
Top Calculus 1 / AB Educators
Anna Marie Vagnozzi

Campbell University

Kayleah Tsai

Harvey Mudd College

Kristen Karbon

University of Michigan - Ann Arbor

Samuel Hannah

University of Nottingham

Calculus 1 / AB Courses

Lectures

Video Thumbnail

05:53
Integrals - Intro

In mathematics, an indefinite integral is an integral whose integrand is not known in terms of elementary functions. An indefinite integral is usually encountered when integrating functions that are not elementary functions themselves.
Video Thumbnail

40:35
Area Under Curves - Overview

In mathematics, integration is one of the two main operations of calculus, with its inverse operation, differentiation, being the other. Given a function of a real variable (often called "the integrand"), an antiderivative is a function whose derivative is the given function. The area under a real-valued function of a real variable is the integral of the function, provided it is defined on a closed interval around a given point. It is a basic result of calculus that an antiderivative always exists, and is equal to the original function evaluated at the upper limit of integration.
Join Course
Recommended Videos

01:36

Evaluate the definite inte…

01:01

Evaluate the integrals.

03:21

Evaluate the integral.
…

02:00

Evaluate the definite inte…

04:01

Evaluate the integral.

…

01:34

Evaluate the integral.

…

02:31

Evaluate the definite inte…

02:48

Evaluate the definite inte…

Watch More Solved Questions in Chapter 5

Problem 1
Problem 2
Problem 3
Problem 4
Problem 5
Problem 6
Problem 7
Problem 8
Problem 9
Problem 10
Problem 11
Problem 12
Problem 13
Problem 14
Problem 15
Problem 16
Problem 17
Problem 18
Problem 19
Problem 20
Problem 21
Problem 22
Problem 23
Problem 24
Problem 25
Problem 26
Problem 27
Problem 28
Problem 29
Problem 30
Problem 31
Problem 32
Problem 33
Problem 34
Problem 35
Problem 36
Problem 37
Problem 38
Problem 39
Problem 40
Problem 41
Problem 42
Problem 43
Problem 44
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
Problem 58
Problem 59
Problem 60
Problem 61
Problem 62
Problem 63
Problem 64
Problem 65
Problem 66
Problem 67
Problem 68
Problem 69
Problem 70
Problem 71
Problem 72
Problem 73
Problem 74
Problem 75
Problem 76
Problem 77
Problem 78
Problem 79
Problem 80
Problem 81
Problem 82
Problem 83
Problem 84
Problem 85
Problem 86
Problem 87
Problem 88
Problem 89
Problem 90
Problem 91
Problem 92
Problem 93
Problem 94

Video Transcript

okay If we say you is signed axe than we know r d X would be Do you divide by coastline acts? Which means that we now have the integral from 01 So we got the zero because sign 00 we got the one because sign of power to is one sign you, do you, which, taking into broke of this negative co sign you from our bounds of 01 Get a new page you can now plug in. This gives us one minus co sign one.

Get More Help with this Textbook
James Stewart

Calculus: Early Transcendentals

View More Answers From This Book

Find Another Textbook

Study Groups
Study with other students and unlock Numerade solutions for free.
Math (Geometry, Algebra I and II) with Nancy
Arrow icon
Participants icon
67
Hosted by: Ay?Enur Çal???R
Math (Algebra 2 & AP Calculus AB) with Yovanny
Arrow icon
Participants icon
43
Hosted by: Alonso M
See More

Related Topics

Integrals

Integration
Top Calculus 1 / AB Educators
Anna Marie Vagnozzi

Campbell University

Kayleah Tsai

Harvey Mudd College

Kristen Karbon

University of Michigan - Ann Arbor

Samuel Hannah

University of Nottingham

Calculus 1 / AB Courses

Lectures

Video Thumbnail

05:53
Integrals - Intro

In mathematics, an indefinite integral is an integral whose integrand is not known in terms of elementary functions. An indefinite integral is usually encountered when integrating functions that are not elementary functions themselves.
Video Thumbnail

40:35
Area Under Curves - Overview

In mathematics, integration is one of the two main operations of calculus, with its inverse operation, differentiation, being the other. Given a function of a real variable (often called "the integrand"), an antiderivative is a function whose derivative is the given function. The area under a real-valued function of a real variable is the integral of the function, provided it is defined on a closed interval around a given point. It is a basic result of calculus that an antiderivative always exists, and is equal to the original function evaluated at the upper limit of integration.
Join Course
Recommended Videos

01:36

Evaluate the definite integral. $$ \int_{0}^{2 \pi} \sin ^{2} x d x $$

01:01

Evaluate the integrals. $$\int_{-\pi / 2}^{0} \cos ^{3} x \sin x d x$$

03:21

Evaluate the integral. $\int x^{2} \sin \pi x d x$

02:00

Evaluate the definite integral. $$\int_{1}^{3} x \sin \left(\pi x^{2}\right) d …

04:01

Evaluate the integral. $ \displaystyle \int_0^{\frac{\pi}{2}} \sin^2 x \cos^…

01:34

Evaluate the integral. $ \displaystyle \int (x - 1) \sin \pi x dx $

02:31

Evaluate the definite integral. $$\int_{-\pi / 2}^{\pi / 2}\left(\sin ^{2} x+1\…

02:48

Evaluate the definite integral. $$ \int_{\pi / 4}^{\pi / 2} \frac{d x}{\sin x…
Additional Mathematics Questions

00:48

How many pieces of ribbon of length 0.35m can be cut from a piece of 9.45m l…

02:08

Nora And Amirah Work In Different Companies Nora Has A Day Off Every 4 Days …

02:07

In a survey of the 100 out patients who reported at a hospital one day, it w…

00:56

The temperature of a hot metallic rod is 278 °C. If it is made to cool off a…

01:02

find the greatest number which divides 149 and 101 leaving remainder 5 in ea…

00:49

Q7 Paul lent Rs. 1800 at 5% per annum and Rs. 2500 at 3% per annum to his fr…

01:43

find the sum of the first 25 term of each of the arithmetic sequences below …

01:09

Kartik bought a shirt for ₹ 448 including 12% VAT. Find the price of the shi…

02:03

The line with equation y+ax=c, passes through the points (1,5) and (3,1), fi…

01:41

A car covers 850 km in 10 hrs 40 min. Find its speed in km/hr.the following …

Add To Playlist

Hmmm, doesn't seem like you have any playlists. Please add your first playlist.

Create a New Playlist

`

Share Question

Copy Link

OR

Enter Friends' Emails

Report Question

Get 24/7 study help with our app

 

Available on iOS and Android

About
  • Our Story
  • Careers
  • Our Educators
  • Numerade Blog
Browse
  • Bootcamps
  • Books
  • Topics
  • Test Prep
  • Ask Directory
  • Online Tutors
  • Tutors Near Me
Support
  • Help
  • Privacy Policy
  • Terms of Service
Get started