Stokes’ Theorem is about tiny spirals of circulation that occurs within a vector field (F). The vector field is on a surface (S) that is piecewise-smooth. Additionally, the surface is bounded by
The goal of this article is to introduce the gradient theorem of line integrals and to explain several of its important properties. In the first section, we will present a short interpretation of v
In this review article, we’ll give you the physical interpretation of the divergence theorem and explain how to use it. After you practice our examples, you’ll feel confident operating
In vector calculus, the cross product of two vectors is a special operation that gives a new vector perpendicular to both initial vectors. The cross product has many applications in multivariable c
If you are reading this review article, then you will have probably worked through the topic of polar coordinates. Cylindrical coordinates are the equivalent of polar coordinates in three-dimension
This review article will bring you up to speed with the fundamentals of the root test, how it is used and provide examples for you to work through.
In this review article we will give you an introduction to polar coordinates, how they relate to multivariate calculus and present some examples and applications. By the time you finish this articl
Do you need help wrapping your head around partial fractions? Below we present an introduction to partial fractions and how they relate to multivariable calculus.
Partial fractions are a way
If you need some help dealing with integration by parts, then you are in the right place. This review article will give you a simple guide, and link integration by parts to multivariable calculus.<