|
Week
|
Sections |
Topic |
|
1
August 30 |
Introduction |
|
|
|
Class cancelled |
Frances |
|
2
September 6 |
1.1-1.4 |
Pre-Calculus: functions, graphs,
linear functions, functional models |
|
|
1.5, 1.6 |
limits and continuity |
|
3
Sept. 13 |
2.1, 2.2 |
derivative, techniques of
differentiation |
|
|
2.3 |
product and quotient rules,
higher-order differentiation |
|
4
Sept. 20 |
2.4 |
the chain rule |
|
|
2.5, 2.6 |
marginal analysis and approximations,
summary |
|
5
Sept. 27 |
3.1 |
increasing and decreasing functions,
relative extrema |
|
|
Exam 1 |
|
|
6
October 4 |
3.2 |
concavity and points of inflection |
|
|
3.3 |
curve sketching |
|
7
Oct. 11 |
3.4, 3.5 |
Optimization, Additional applied
optimization, summary |
|
|
4.1 |
Exponential functions |
|
8
Oct. 18 |
4.2 |
Logarithmic functions |
|
|
4.3 |
Differentiation of exponential and
logarithmic functions |
|
9
Oct.25 |
4.4 |
additional models, summary |
|
|
Exam 2 |
|
|
10
November 1 |
5.1 |
anti-differentiation: the definite
integral |
|
|
5.2 |
integration by substitution |
|
11
Nov. 8 |
5.3 |
the definite integral and the
fundamental theorem of calculus |
|
|
5.4 |
additional applications to business
and economics |
|
12
Nov. 15 |
5.5 |
additional applications to the life
and social sciences, summary |
|
|
6.1 |
integration by parts, integral tables.
page 454, example 6.1.4: integral of Ln(x) |
|
13
Nov. 22 |
6.2 |
introduction to differential
equations. page 469, example 6.2.5, summary |
|
|
Thursday School closed |
|
|
14
Nov. 29 |
Exam 3 |
|
|
|
7.1 |
functions of several variables |
|
15
December 6 |
7.2 |
partial derivatives |
|
|
7.3 |
Optimizing functions of two variables,
summary |
|
16
Dec. 13 |
Final Exam Tuesday 9:15-11:55pm emphasizes on sections 3.5, 4.2, 4.3, chapters 5, 6, and 7)
|
no exam
booklet, no scrap paper, no cell phone, no book
bags (leave them in the front)
do not call me for grades, email me
with a password that proves me that it's you. |
