Lec	Day	Sec	Topic
#1	Mon 1/7	1.1	Modeling discrete data: introduction. Method of least squares.
#2	Wed 1/9	1.2, 1.3, 1.4	Lines in the Plane. Functions and their graphs. New functions from old.
#3	Fri 1/11	1.5	Trigonometric functions.
#4	Mon 1/14	1.6	Exponential and logarithmic functions.
#6	Wed 1/16	2.1	Modeling rates of change: introduction.
#7	Fri 1/18	2.2, 2.3, 2.4	The legacy of Galileo, Newton, and Leibniz. Limits of functions. Limits at infinity.
#8	Wed 1/23	2.5, 2.6	Continuity. Tangent lines and their slopes.
#9	Thu 1/24 (X-period)	2.6, 2.7	Tangent lines and their slopes. (contd.) The derivative.
#10	Fri 1/25	2.8	Differentiation rules.
#11	Mon 1/28	2.9	Derivatives of trigonometric functions.
#12	Wed 1/30	2.10, 2.11	The mean value theorem. Implicit differentiation.
#13	Fri 2/1	2.12	Derivatives of exponentials and logs. Hour Exam 1: 1.45 – 2.50 pm in 28 Silsby
#14	Mon 2/4	2.13, 2.14	Newton's method. Linear approximations.
#15	Wed 2/6	2.15, 2.16	Antiderivatives and initial value problems. Velocity and acceleration.
#16	Thu 2/7 (X-period)	2.18	Case Study: Torricelli's Law.
#17	Mon 2/11	3.1	Modeling with differential equations: introduction. Separable differential equations: first look.
#18	Wed 2/13	3.2, 3.3	Exponential growth and decay. Separable differential equations.
#19	Fri 2/15	3.4, 3.7	Slope fields and Euler's method. Case Study: Population Modeling.
#20	Mon 2/18	3.5	Issues in curve sketching.
#21	Wed 2/20	4.1	Modeling accumulations: introduction. Hour Exam 2: 1.45 – 2.50 pm in 28 Silsby
#22	Fri 2/22	4.2, 4.3	The definite integral. Properties of the definite integral.
#23	Mon 2/25	4.4, 4.5	The fundamental theorem of calculus. Techniques of integration (omit integration by parts).
#24	Wed 2/27	4.6, 4.7	Trapezoid rule. Areas between curves.
#25	Fri 2/29	4.9	Arc length.
#26	Mon 3/3	4.11	Case Study: Flood Watch.
#27	Wed 3/5	4.10	Inverse trigonometric functions
#28	Fri 3/7	-	Review of course. Course evaluations.