Calculus 3 is considered by most to be a very difficult course to master in the realm of Calculus. This is because you will learn about many different topics, and each topic builds on the previous. If you dont understand something early on, the chances of catching up are drastically reduced as time goes on.

Most topics in calculus 3 are challenging because almost all of the problems are 3 dimenstional in nature. It takes time for the student to master how to visualize the problems in order to solve them. Once this is done, things are much easier. This DVD course teaches by example and you gain practice immediately with this visualization and problem solving techniques.

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If you need calculus help, youll be interested to know that every single calculus video lecture features numerous solutions to calculus problems that you are likely to encounter in class. Furthermore, our lectures do not only deal with the easier calculus problems. Our calculus lectures feature calculus problems of all complexities ranging from the elementary problems all the way to the challenging problems that you will likely find on your exams.

You will also find that our calculus video lectures serve as a fantastic reference for calculus solutions as you work through homework problems. In many cases it is very helpful to see a similar problem worked out in detail as a guide to your own homework problems. When viewing a solution to a similar problem in calculus, it can in many cases help you turn the corner in discovering the solution to your homework problems.

Volume Two

Disk 1
Section 1: Triple Integrals
Section 2: Triple Integrals In Cylindrical Coordinates

Disk 2
Section 3: Triple Integrals In Spherical Coordinates
Section 4: Divergence And Curl Of A Vector Field
Section 5: Line Integrals

Disk 3
Section 6: Line Integrals In A Vector Field
Section 7: Alternative Form Of Line Integrals In Vector Fields
Section 8: Fundamental Theorem Of Line Integrals

Disk 4
Section 9: Greens Theorem
Section 10: Surface Integrals
Section 11: Flux Integrals
Section 12: Stokes Theorem
Section 13: The Divergence Theorem



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