Lectures: MWF 12:00-12:50 in Mathematical Sciences 4000A.
Instructor: Rowan Killip, 6935 Math Sciences Building.
Office Hours: Mon 10:30--11:50am and Wed 9:30--10:50am in 6943 Math Sciences Building.
TAs: Allen Boozer, Steven Gagniere, and Francis White
Exams: Two in-class midterms: Wednesday, January 31st and Wednesday, February 28th. Three-hour final: Sunday, March 18, 3:00pm-6:00pm.
Bring student ID to both midterms and the final. There will be no make-up exams.
No calculators, notes, or books will be permitted in any exam.
Homework: There will be weekly homework. It is due in class. Further information is given below.
Grading: Homework, 14%; Each midterm 17%; Final 52%. No exceptions.
Syllabus: General Course Outline. Here is our expected progress:
|1||16.1||Integrals in two variables and iterated integrals|
|2||16.2||Integrals over general regions|
|3||16.2, 16.3||Integrals over general regions (cont.), triple integrals|
|4||16.3, 12.3||Triple integrals, planar polar coordinates|
|5||16.4, 13.7||Double integrals in polar coordinates, cylindrical and spherical coord's.|
|6||16.4||Triple integrals in cylindrical and spherical coordinates|
|7||16.5||Applications of double & triple integrals (mechanics)|
|8||16.5||Applications of double & triple integrals (probability)|
|11||16.6||Change of variables in double integrals|
|12||16.6||Change of variables in double/triple integrals|
|13||17.2||Scalar line integrals|
|14||17.2||Vector line Integrals|
|15||17.3||Conservative Vector Fields|
|16||17.3||Conservative Vector Fields|
|17||17.4||Parametric Surfaces and scalar surface integrals|
|18||17.4-5||Scalar and vector surface integrals|
|19||17.5||Vector surface Integrals|
|24||18.3||The Divergence Theorem|
|25||18.3||The Divergence Theorem|