Please note that your instructor will
likely adjust the syllabus from time to time. Exam dates may vary
from the ones indicated. It is the student's responsibility to
monitor the pace of the lectures. If you must miss a class, find out
precisely which material you must learn on your own.
Some of
the material is presented twice in the text, in slightly different
ways; we will be using the "starred" versions of sections
6.26.4.
Week 
Dates 
Sections from textbook 
Topics

1 
8/228/26 
5.1, 5.2 
Review, areas between curves, volumes by slicing 
2 
8/299/2 
5.3, 8.1, 8.2 
Volumes by cylindrical shells, arc length, surface area 
3 
9/59/9 
8.2, 6.1, 6.2* 
Labor Day, surface area, inverse functions, the natural logarithmic function 
4 
9/129/16 
6.3*, 6.4*, T1 
The natural exponential function, general logarithmic and exponential functions, Test 1

5 
9/199/23 
6.4*, 6.6, 6.8 
General logarithmic and exponential functions, inverse trigonometric functions, indeterminate forms and l'Hopital's rule 
6 
9/269/30 
7.1, 7.2 
Integration by parts, trigonometric integrals 
7 
10/310/7 
7.3, 7.4 
Trigonometric substitutions, partial fractions 
8 
10/1010/14 
7.5, 7.7, T2 
Strategy for integration, approximate integration, Test 2 
10/14/16 
Last day to withdraw from a fullsemester course


9 
10/1710/21 
7.8, 11.1 
Improper integrals, sequences

10 
10/2410/28 
11.2, 11.3 
Series, integral test 
11 
10/3111/04 
11.4, 11.5 
Comparison tests, alternating series 
12 
11/0711/11 
11.5, 11.6 
Alternating series, absolute convergence, ratio/root tests

13 
11/1411/18 
11.8, 11.9 
Power series, power series representations 
14 
11/2111/25 
T3 
Test 3, Thanksgiving Break 
15 
11/2812/02 
11.10, 11.11 
Taylor series, Applications of Taylor polynomials, review for Final


12/08/16, Thursday 
Noon1:50 PM 
FINAL EXAMINATION 