Calculus 3 Camp

Topics explored in this course includes vector and vector functions in 2D and 3D, multivariable differential calculus, and double integrals in both the Cartesian and Polar coordinate planes.

10 topics

121 lectures

Educators

Camp Curriculum

6 videos

The Dot Product

5 videos

The Cross Product

5 videos

Lines and Planes in Space

5 videos

Vector Functions

16 videos

Functions of Several Variables

11 videos

Partial Derivatives

10 videos

Multivariable Optimization

16 videos

Multiple Integrals

21 videos

Vector Calculus

26 videos

Lectures

Lines and Planes in Space

Lines and Planes in Space - Overview

A plane in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear. A line in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear.

Lines and Planes in Space

Lines and Planes in Space - Example 1

A plane in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear. A line in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear.

Lines and Planes in Space

Lines and Planes in Space - Example 2

A plane in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear. A line in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear.

Lines and Planes in Space

Lines and Planes in Space - Example 3

A plane in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear. A line in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear.

Lines and Planes in Space

Lines and Planes in Space - Example 4

A plane in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear. A line in three-dimensional space is defined by three points, each of which is a vector and not all of which are collinear.