Date

Activity

01/20

Introduction, Section 1.1 Linear Functions

01/22

Section 1.2
Average Rate of Change and Relative Change
Section 1.3
Review of Linear Functions



01/25

Section 1.4
Applications of Functions to Economics
Section 1.5
Exponential Functions

01/27

Section 1.6 The
Natural Logarithm
Section 1.7
Exponential Growth and Decay

01/29

Section 1.8 New
Functions from Old
Section 1.9
Proportionality and Power Functions
Laboratory One Assigned:
The Nature of the Beast



02/01

Section 1.10
Periodic Functions

02/03

Problem Day

02/05

Exam
I



02/08

Section 2.1
Instantaneous Rate of Change

02/10

Section 2.2 The
Derivative Function

02/12

Section 2.3
Interpretations of the Derivative
Laboratory One Due



02/15

Section 2.4 The
Second Derivative
Section 2.5.
Marginal Cost and Revenue

02/17

Problem Day
Laboratory Two Assigned:
Logistic Growth

02/19

Exam
II



02/22

Section 3.1
Derivative Formulas for Powers and Polynomials

02/24

Section 3.2
Exponential and Logarithmic Functions

02/26

Section 3.3 The
Chain Rule



02/29

Section 3.4
Derivatives of Periodic Functions

03/02

Problem Day

03/04

Exam
III



03/07

Section 4.1
Local Maxima and Minima
Laboratory Two due

03/09

Section 4.2
Inflection Points

03/11

Section 4.1
Local Maxima and Minima



03/14

Spring Break – No Class

03/16

Spring Break – No Class

03/18

Spring Break – No Class



03/21

Section 4.2
Inflection Points

03/23

Section 4.3
Global, Maxima and Minima

03/25

Section 4.4
Profit, Cost, and Revenue
Laboratory Three Assigned:
The Highs & Lows



03/28

Section 4.5
Average Cost

03/30

Section 4.4
Elasticity of Demand

04/01

Section 4.7
Logistic Growth



04/04

Section 4.8 The
Surge Function and Drub Concentration

04/06

Problem Day

04/08

Exam
IV



04/11

Section 5.1
Distance and Accumulated change
Section 5.2
The Definite Integral
Laboratory Three Due

04/13

Section 5.3
The Definite Integral As Area

04/15

Section 5.4
Interpretations of the Definite Integral



04/18

Section 5.5
Total Change and the Fundamental Theorem of Calculus
Section 5.5
Average Value

04/20

Problem Day

04/22

Exam V



04/25

Section 6.1
Analyzing Antiderivatives Graphically and Numerically
Section 6.2
Antiderivatives and the Indefinite Integral

04/27

Section 6.3
Using the Fundamental Theorem to Find the Definite
Integral
Section 6.4
Application:
Consumer and Producer Surplus

4/29

Section 6.5
Application:
Present and Future Value
Section 6.6
Integration by Substitution



05/02

Review for Final Exam



05/06

Final Examination
8:00  10:00 AM
Room
TBA
