January 9, 2023: 1. Intro and Exponential Functions **(pdf)**

January 11, 2023: 2. Exponential Functions and Compound Interest **(pdf)**

January 13, 2023: 3. Compound Interest and Introduction to Logarithmic Functions **(pdf)**

January 16, 2023: Logarithmic Functions **(pdf)**

January 18, 2023: Applications of Logarithmic Functions **(pdf)**

January 19, 2023: Differentiation of Exponential and Logarithmic Functions **(pdf)**

January 23, 2023: Approximating Small Changes (**pdf)**

January 25, 2023: Applications of the Derivative. Review of sections 3.1. **(pdf)**

January 26, 2023: Optimization. Review of Sections 3.2 and 3.4. **(pdf)**

January 30, 2023: Applications to Exponential Models **(pdf)**

February 1, 2023: Exponential Models and the Antiderivative **(pdf)**

February 2, 2023: Indefinite Integration** (pdf)**

February 6, 2023: Evaluating Indefinite Integrals and Solving Initial Value Problems **(pdf)**

February 8, 2023: Solving differential equations **(pdf)**

February 9, 2023: Solving separable differential equations **(pdf)**

February 13, 2023: More separable equations. Integration by substitution **(pdf)**

February 15, 2023: More integration by substitution **(pdf)**

February 16, 2023: Even more u-substitution! Oh, and the area under a curve **(pdf)**

Midterm 2 review **(pdf)**

February 27, 2023: The area under a curve and the Fundamental Theorem of Calculus **(pdf)**

March 1, 2023: Properties of the definite integral **(pdf)**

March 2, 2023: More definite integrals **(pdf)**

March 6, 2023: Definite integrals with u-sub **(pdf)**

March 8, 2023: Applications; the area between curves **(pdf)**

March 9, 2023: More applications **(pdf)**

March 13, 2023: Integration by parts **(pdf)**

March 15, 2023: More integration by parts **(pdf)**

March 16, 2023: Continuous income streams **(pdf)**

Midterm 3 review **(pdf)**

March 20, 2023: Functions of multiple variables **(pdf)**

March 22, 2023: Functions of multiple variables (cont.) Unfilled **(pdf)** Filled **(pdf)**

March 23, 2023: Partial derivatives **(pdf)**

March 27, 2023: More partial derivatives **(pdf)**

March 29, 2023: The chain rule and marginal analysis **(pdf)**

March 30, 2023: Optimization in 2 variables **(pdf)**

April 3, 2023: More optimization **(pdf)**

April 5, 2023: Lagrange multipliers** (pdf)**

April 6, 2023: More Lagrange multipliers **(pdf)**

April 10, 2023: Review I **(pdf)**

April 12, 2023: Review II **(pdf)**