Class Notes include links to Lecture Notes
CD Contents catalog the contents of the
CD's, which include Lecture Notes with Video Hyperlinks,
instructions for Experiments, plus Explanations
of the Introductory Problem Sets, and other material.
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Contents
Class #1 - Class #7
Class
#8-Class #15
Class #16-Class #22
Class #23-Class #30
Class
#31-Class #40
Class Notes are posted here without
video links, due to the large size of video files. Class notes including video links
are distributed on CD's.
#01:
Overview of Sections 6.1-6.3
#02:
Finding Antiderivatives Graphically and Analytically
#03:
Integrals and differential equations
#04:
2d Fundamental Theorem, integration by substitution
#05:
2d Fundamental Theorem
#06:
Uniform acceleration and Differential Equations
#07:
Integration by Substitution, Integration by Parts
#08:
Integration by Substitution II, Integration by Parts
#09:
Integration by Parts
#11:
Integration by Tables
#12:
Integration by Approximation I: Left, Right, Midpoint, Trapezoidal Rules
#13:
Integration by Approximation II: Simpson's Rule; Errors of Various Techniques
#14:
Improper Integrals
#15:
Improper Integrals; Integrals and Geometry
#16:
Applications of Integration to Geometry
#17:
Applications to Physics
#18:
Applications to Physics
#19:
Introduction to Probability Distributions
#21:
Probability Distribution Functions
#22:
Review of Geometry of Integration
#23:
Taylor Polynomials
#24:
Taylor Series
#25:
Applying Taylor Polynomials
#26:
Geometric Series, Taylor Polynomials
#27:
Finding Taylor Polynomials
#28:
Convergence; Taylor Series Error
#29:
Convergence of Series
#31:
Differential Equations
#32:
Taylor Polynomial; Logistic Equation
#33:
Setting Up Differential Equations
#34:
Bottle Rocket
#35:
Applying Differential Equations
#36:
Convergence of Sequences; Damped Harmonic Motion
#37:
Some Applications of Differential Equations
#38:
Damped Harmonic Motion
#39:
A Fourier Series
#40:
Phase Plane Interpretation of Systems