The following is a tentative syllabus for the course. The textbook section listed for each day is the one that we intend to cover that day. We recommend looking through the main ideas of the section before coming to class.

Lectures	Section In Text	Brief Description
1/4 Mon	3.1	First and second derivatives, geometric interpretations
1/6 Wed	3.1 and beginning 3.3	Critical points and inflection points, curve sketching
1/8 Fri	3.2	Mean Value Theorem
1/11 Mon	3.1 and 3.3	Maxima and minima
1/13 Wed	3.4	Horizontal asymptotes and limits at infinity
1/15 Fri	3.5	Curve sketching
1/18 Mon		Class will be rescheduled to the X-hour in observance of Martin Luther King, Jr. Day.
1/19 Tue	3.7	X-Hour Meets this week. Optimization
1/20 Wed	3.7	Optimization
1/22 Fri	3.7	Optimization and How Not to Land (a plane) at Lake Tahoe
1/25 Mon	2.8	Related Rates (end of material for first midterm)
1/26 Tue		Review day (optional). Exam Thursday.
1/27 Wed	3.9	Antiderivatives
1/28 Thu		First Midterm, 7:00–9:00pm, Moore B03.
1/29 Fri	4.1, 4.2	Area and the definite integral
2/1 Mon	4.1, 4.2	Area approximations, Riemann sums
2/3 Wed	4.3	Fundamental Theorem of Calculus
2/5 Fri	5.5	Mean Value theorem for integrals, average value
2/8 Mon	4.4	The indefinite integral
2/10 Wed	4.5	Substitution rule
2/12 Fri	4.5	More substitution rule
2/15 Mon	11.2	Infinite series (end of material for second midterm)
2/16 Tue		Review day (optional). Exam Thursday.
2/17 Wed	9.1, 9.2	Differential equations, slope fields
2/18 Thu		Second Midterm, 7:00–9:00pm, Moore B03.
2/19 Fri	9.3	Separable differential equations, mixing
2/22 Mon	9.4, 6.5	Models for population growth, cooling
2/24 Wed	5.1	Area between curves
2/26 Fri	5.2	Volumes using disks and washers
2/29 Mon	5.3	Volumes using cylindrical shells
3/2 Wed	5.2	Volumes using cross-sections
3/4 Fri	8.1	Arc length
3/7 Mon	5.4	Work
		Secret message: good luck on the final!
3/11 Fri		Final, 3:00–6:00pm, Kemeny 007.