Math 240 Section 003 - Fall 2007

Notes
Chapter 10
10.1/10.2 System of differential equations

Chapter 5
5.2  Method of Frobenius

5.1  Series solutions about ordinary points

Chapter 4
4.4  Other Laplace Properties

4.3  Translation Theorems

4.2  Inverse Laplace and transform of derivatives 

4.1  Laplace Transform

Chapter 3
3.8  Springs

3.7  Nonlinear first order o.d.e.

3.6  Cauchy Euler

Chapter 2
2.5  Solving first order o.d.e by substitution

Chapter 9
9.17  Change of Variables   

9.16  Divergence Theorem   

9.15  Triple Integrals

9.14  Stokes' Theorem         

9.13  Surface Integral

9.12  Green's Theorem

9.11  Double Integrals in Polar

9.10  Double Integrals

9.9  Independence of Path

9.8  Line Integrals

9.7  Divergence and Curl

9.1  Vector Functions

Chapter 8
8.12 Diagonalization

8.10 Orthogonal matrices

8.9 Powers of a matrix

8.8 Eigenvalues / Eigenvectors

8.7 Cramer's Rule

8.6 Matrix inverse

8.4/8.5 Determinant

8.3 Rank of a Matrix

8.2 Solving systems of equations by Gaussian Elimination
8.2 Circuits 

8.1 Matrix Introduction