Chapter 6: Q. 48 (page 512)
Consider the region between the graphs of and on . For each line of rotation given in Exercises 47–50, use definite integrals to find the volume of the resulting solid.
Short Answer
The volume of the solid is
Chapter 6: Q. 48 (page 512)
Consider the region between the graphs of and on . For each line of rotation given in Exercises 47–50, use definite integrals to find the volume of the resulting solid.
The volume of the solid is
All the tools & learning materials you need for study success - in one app.
Get started for freeFor each pair of definite integrals in exercise 13-18 decide which if either is larger without computing the integrals
Use antidifferentiation and/or separation of variables to solve the given differential equations. Your answers will involve unsolved constants.
Use antidifferentiation and/or separation of variables to solve each of the initial-value problems in Exercises 29–52.
37.
The area of the surface obtained by revolving the curve
around the x-axis on.
Consider the region between and the x-axis on . For each line of rotation given in Exercises 27–30, use four disks or washers based on the given rectangles to approximate the volume of the resulting solid.
What do you think about this solution?
We value your feedback to improve our textbook solutions.