Syllabus

TOPICS:

6.1 Average Value
6.2 Consumer and Producer Surplus
6.3 Present and Future Value
6.4 Integrating Relative Growth Rates
7.1 Constructing Antiderivatives Analytically
7.2 Integration by Substitution
7.3 Using the Fundamental Theorem to Find Definite Integrals
7.4 Integration by Parts
7.5 Analyzing Anti-derivatives Graphically and Numerically

8.1 Density Functions
8.2 Cumulative Distribution Functions and Probability
8.3 The Median and the Mean

9.1 Understanding Functions of Two Variables
9.2 Contour Diagrams
9.3 Partial Derivatives
9.4 Computing Partial Derivatives Algebraically
9.5 Critical Points and Optimization
9.6 Constrained Optimization

10.1 Mathematical Modeling: Setting Up a Differential Equation
10.2 Solutions to Differential Equations
10.4 Exponential Growth and Decay
10.5 Applications and Modeling

GRADING:
Homework: 20%
Exam 1: 25%
Exam 2: 25%
Final Exam (cumulative) : 30%
GRADES WILL BE ASSIGNED AS FOLLOWS:

 

90-100 – A
87-89.999 – A-
83-86.999 – B+
79-82.999 – B
75-78.999 – B-
71-74.999 – C+
67-70.999 – C
63-66.999 – C-
59-62.999 – D+
55-58.999 – D
0-54.999 – F