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0:16:38

Normal form of Lines in R^2

0:20:48

Scalar and Vector Triple Product

0:36:28

Properties of the Vector Product

0:13:59

Projections in R^n

0:21:42

Addition/Scalar Multiplication of Vectors

0:27:49

Introduction to Vectors

0:12:43

Vector/Cross Product in R^3

0:12:58

Norm and Scalar Product of Vectors in R^n

0:08:57

Orthogonality and Properties of the Scalar Product

0:17:56

Vectors in R^n

0:11:03

Linear Combinations of Vectors in R^n

0:21:27

De Moivre's Theorem

0:16:37

Roots of Unity

0:20:23

Euler's Formula

0:08:48

Complex Roots

0:21:28

Complex Division and Conjugation

0:20:29

Complex Multiplication and Rotations

0:13:16

Proof by Contrapositive

0:19:41

Polar Form and Complex Addition

0:21:21

Argand Diagram/Complex Plane

0:11:32

Complex Numbers

0:08:10

Imaginary Numbers

0:17:51

Introduction and Motivation of Complex Numbers

0:18:08

Principle of Strong Induction