The course
will cover the following: Chapter 12 (vectors and the geometry of space),
Chapter 13 (vector-valued functions and motion in space), Chapter 14
(partial derivatives), Chapter 15 (multiple integrals) and selected
sections of Chapter 16 (integration in vector fields).
Lectures:
T R (5:55 pm - 7:10 pm)
Venue: Innovation Hall 207
Prerequisite: You must have achieved a grade of C or better in Math
114 (Calculus II) or its equivalent. In particular, before you begin Math
213 you should have reviewed all of the techniques of differentiation that
involve rational functions, trigonometric and inverse trigonometric
functions, logarithmic functions, and exponential functions as well as the
various techniques of integration discussed in Chapter 8.
TEXTBOOKS
Thomas Calculus - Early Trancendentals by Weir, Hass, Giordano
(Eleventh edition).
INSTRUCTOR
Dr. Padmanabhan Seshaiyer
Office:MATH 222B
Office Hours: T R (4:30 pm - 5:30 pm) and by appointment
Homework problems
will also be assigned for every section but not collected. It is expected
that you will work on all of these suggested problems and this is
extremely important to be successful in the course. Questions on
homework should be brought up in or after class or during office
hours.
You can find the detailed (tentative) schedule for this class at Math213 (Fall2008). Also, please be
aware of the academic calendar for
important dates.
COURSE EVALUATION
Evaluation for the course will be based on the following criteria:
Quizzes
25%
Exams
45%
Final Exam
30%
TOTAL
100%
There will be five twenty minute quizzes during the semester (each
worth 5%), three semester exams
(worth 15% each).
There will be one comprehensive final exam
in this course worth 30%. The Final Exam
is
scheduled
to be on Thursday December 11, 2008 from 4:30 PM -- 7:15 PM.
Make-up exams may be possible only in the case of
documented
emergencies.
ACADEMIC INTEGRITY
All students will be expected to abide by the Honor Code: Student members of the George Mason
University community pledge not to cheat, plagiarize, steal, or lie in matters related to academic work
.
DISABILITY ACCOMODATION
Any student who, because of a disability, may require some special
arrangements in order to meet course requirements should contact the
instructor as soon as possible to make such accommodations as may be
necessary.