
Volume of a Solid of Revolution, ArcLength, Parametric Form, Improper Integrals, Limits and MacLaurin Series
Volume of a Solid of Revolution, ArcLength, Parametric Form, Improper Integrals, Limits and MacLaurin Series are investigated. The solution is detailed and well presented.

Revolutions of integrals  torus
Over an entire revolution of 360 degrees, length traced = dr.
Total surface area = The area of the torus is found by revolutions of integrals.

Solid of Revolution : Finding Volumes and Setting up Integrals (15 Problems)
Solids of Revolution are investigated. Volumes are found and integrals are set up.

12 Problems  Integrals : Sum of Partial Fractions and Volume of Solid of Revolution
52656 12 Problems  Integrals : Sum of Partial Fractions and Volume of Solid of Revolution 36)After t weeks, contributions in response to a local fund raising campaign were coming in at a rate of 2000te^0.2t dollars/week.

Area of a surface of revolution
Find the area of the surface obtained.
Please see the attached file for the complete solution.
Thanks for using BrainMass. The area of a surface of revolution is calculated using integrals. The solution is detailed and well presented.

Solid of Revolution
keywords: integration, integrates, integrals, integrating, double, triple, multiple Please see the attached file.
Note: The volume of a Pyramid is the area of base times height times (1/3). The volume of a solid of revolution is found.

Finding the Volume of Solid of Revolution using the Disk Method
keywords: integrals, integration, integrate, integrated, integrating, double, triple, multiple Please see the attached file for the complete solution.
Thanks for using BrainMass. The volume of a solid of revolution is found.

Integrals : Volume of a Solid of Revolution
33171 Integrals : Volume of a Solid of Revolution 20. Let S be the closed region in the first quadrant of the xyplane bounded by y = 6x2, y = 0, x = 0, and x = 1. What is the volume of the solid obtained by revolving S about the line x = 1?

Integrals : Volume of A Solid of Revolution : the region in the first quadrant bounded above by the line y=2, below by the line y= (2x/5), and on the left by the yaxis, about the line y=2.
68362 Integrals : Volume of A Solid of Revolution Region Find the volume of the solid generated by revolving the region about the given line: the region in the first quadrant bounded above by the line y=2, below by the line y= (2x/5), and on the left

Integrals, Area under the Curve and Solid of Revolution
Integrals, Area under the Curve and Solid of Revolution are investigated.