Calculus II CD #1
Class #01: Overview of Sections 6.1-6.3
Class #02: Finding Antiderivatives Graphically and Analytically
Class #03: Integrals and differential equations
Class #04: 2d Fundamental Theorem, integration by substitution
Class #05: 2d Fundamental Theorem
Class #06: Uniform acceleration and Differential Equations
Class #07: Integration by Substitution, Integration by Parts
Class #08: Integration by Substitution, Integration by Parts
Class #09: Integration by Parts
Calculus II Cd #2
#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
#16: Improper Integrals
Calculus II CD #3
#17: Applications to Physics
#18: Applications to Physics
#19: Introduction to Probability Distributions
#21: Probability Distribution Functions
#22: Review of Geometry of Integration
Calculus II CD #4
#23: Taylor Polynomials
#24: Taylor Series
#25: Applying Taylor Polynomials
#26: Geometric Series, Taylor Polynomials
#27: Finding Taylor Polynomials
Calculus II CD #5
#28: Convergence; Taylor Series Error
#29: Convergence of Series
#31: Differential Equations
#32: Taylor Polynomial; Logistic Equation
#33:
Setting Up Differential Equations
Calculus II CD #6
#34:
Bottle Rocket
#35:
Applying Differential Equations
#36:
Convergence of Sequences; Damped Harmonic Motion
#37:
Some Applications of Differential Equations
#38:
Damped Harmonic Motion
Calculus II, CD #7
#39:
A Fourier Series
#40:
Phase Plane Interpretation of Systems