Section 2.1: A preview of Calculus [notes]

Section 2.2: The limit of a function [notes]

Section 2.3: The limit laws [notes]

Section 2.4: Continuity [notes]

Section 4.6: Limits at infinity [notes]

Section 3.1: Defining the derivative [notes]

Section 3.2: The derivative as a function [notes]

Section 3.3: Differentiation rules [notes]

Section 3.5: Derivatives of trig functions [notes]

Section 3.6: The chain rule [notes]

Midterm 1 Review [notes]

Section 3.8: Implicit differentiation [notes]

Section 3.7: Derivatives of inverse functions [notes]

Section 3.9: Derivatives of exponentials and logarithms [notes]

Section 3.*: Higher order derivatives [notes]

Section 4.1: Related rates [Qs] [notes]

Section 4.2: Linear approximations and differentials [notes]

Section 4.3: Maxima and minima [notes]

Midterm 2 Review [notes] [RR Q's]

Section 4.4: The mean value theorem [notes]

Section 4.5: Derivatives and the shape of a graph [notes]

Section 4.7: Applied optimization [Qs][notes]

Section 4.8: L'Hôspital's rule [notes]

Section 4.10: Antiderivatives [notes]

Section 5.1: Approximating areas [notes]

Section 5.2: The definite integral [notes]

Section 5.3: The fundamental theorem of Calculus [notes]

Section 5.4: The net change theorem [notes]

Section 5.5: u-substitution [notes]

Midterm 3 Review [notes]

Section 5.6: Integrals with exponentials and logarithms [notes]