Schedule

Session	Date	Calculus I	WeBWorK Exercises
1		2.2 The Limit of a Function (pages 135 – 153)	Limits - Introduction Limits - One-Sided Limits - Analytic Limits - Infinite
2		2.3 The Limit Laws (pages 160 – 174)	Limits - Limit Properties
3		2.4 Continuity (pages 179 – 188)	Limits - Continuity
4		3.1 Defining the Derivative (pages 213 – 227)	Derivatives - Limit Definition
5		3.2 The Derivative as a Function (pages 232 – 242)	Derivatives - Function
6		3.3 Differentiation Rules (pages 247 – 260)	Derivatives - Power Rule Derivatives - Product Rule Derivatives - Quotient Rule
7		3.4 Derivatives as Rates of Change (pages 266 – 270)	Derivatives - Rates of Change
8		First Examination
9		3.5 Derivatives of Trigonometric Functions (pages 277 – 284)	Derivatives - Trigonometric
10		3.6 The Chain Rule (pages 287 – 296)	Derivatives - Chain Rule Derivatives - Mixed Rules
11		3.7 Derivatives of Inverse Functions (pages 299 – 305)	Derivatives - Inverses
12		3.8 Implicit Differentiation (pages 309 – 316)	Derivatives - Implicit
13		3.9 Derivatives of Exponential and Logarithmic Functions (pages 319 – 330)	Derivatives - Exponential and Logarithmic
14		4.1 Related Rates (pages 341 – 349)	Application - Related Rates
15		Midterm Examination
16		4.2 Linear Approximations and Differentials (pages 354 – 363)	Application - Linearization Application - Differentials
17		4.3 Maxima and Minima (pages 366-375)	Application - Extrema
18		4.4 The Mean Value Theorem (pages 379-387)	Application - Mean Value Theorem
19		4.5 Derivatives and the Shape of a Graph (pages 390- 402)	Application - Monotonicity Application - Shape of Polynomials
20		4.6 Limits at Infinity and Asymptotes (pages 407- 425)	Application - Asymptotes
21		4.6 (continued) Drawing the Graph of a Function (pages 425-435)	Application - Shape of Graphs
22		4.7 Applied Optimization (pages 439-450)	Application - Optimization
23		4.8 L’Hôpital’s Rule (pages 454-464)	Application - L’Hôpital
24		Third Examination
25		4.10 Antiderivatives (pages 485-496)	Application - Antiderivatives
26		5.1 Approximating Areas (pages 507-522)	Integration - Riemann Sums
27		5.2 The Definite Integral (pages 529-543)	Integration - Definite
28		5.3 The Fundamental Theorem of Calculus (pages 549-559)	Integration - Fundamental Theorem
29		Review
30		Final Examination

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