MATH 283-4
INTERMEDIATE
CALCULUS III
FALL SEMESTER (August 24 - December 5, 2009)
Instructor: Dr. A. Muleshkov, Associate Professor of Mathematics
Location:
TBE A107 Time:
Mo We 5:00 - 6:45 P. M.
Office:
CDC-1020 Office Phone: 895-0387 (Voice mail is available.)
Office
Hours: Monday and Wednesday 4:00 – 4:50 P. M.
Tuesday and Thursday 2:20
– 3:10 P. M.
E-mail address: muleshko@unlv.nevada.edu
Web site: http://www.scsv.nevada.edu/~muleshko/
Textbook: James Stewart, Essential Calculus Early
Transcendentals, 1st E Edition (Chapters 11, 10, 12 &
some of 13)
Prerequisite:
MATH 182 (minimal grade C) (C-
is not enough.)
The final grade for the
course is obtained from the total (max. 600 points) of the following:
--
weekly quizzes - 150 points
--
midsemester exam - 140 points
--
final exam (partially comprehensive) - 210 points
--
instructor’s discretion - 40 points
-- weekly homework -
60 points
(Grading
of the homework depends on success of request for funding for graders. If funding is not allowed, the homework will
not be graded, and the maximal total will be 540 points.)
There will be a
quiz (on the material covered in class during the previous week at the end of Wednesday’s
lecture) or a test (on Wednesday) every week with a few exceptions, e.g. the
last week. No calculators, other
electronic devices, notes, or textbooks are allowed to be used during the
examinations.
The homework (on
my Web site) for a section is due at the beginning of the lecture on the first
Wednesday after the section has been fully covered in class. All work must be shown to receive any
credit. A solution that includes only
the answer will receive 0 points. On the
other hand, the answer always needs to be given.
This
is a very serious course. Since MATH 283
is the 3rd and most difficult of the sequence MATH 181, MATH 182, and MATH 283,
the student who studies MATH 283 needs to know the material of the first two
courses as well as Precalculus, College Algebra, and Trigonometry very
well. For example, it is impossible to
study partial derivatives, gradients, etc. without good knowledge of
derivatives, to study limits, continuity, and extreme values of functions of
two or more variables without good knowledge of limits, continuity, and extreme
values of functions of one variable, to study multiple
integration without good knowledge of single integration. These are only a few examples of the
relationship of MATH 283 with the previous two Calculus courses. Actually, mastery of integration techniques
is most important for understanding the course.
Students are encouraged to review them extensively from the beginning of
the semester and seek the instructor's assistance if needed. The multidimensionality also makes MATH 283
much more difficult than MATH 181 and MATH 182.
Accordingly,
students should plan to allow sufficient time.
Regular attendance, prompt arrival, and taking elaborate notes are
strongly recommended; students who do not maintain these good habits do not
usually succeed in this course.
Knowledge of phone number of and keeping in touch with a classmate could
be very helpful. Participation in a
study group is even better.
In this class,
the textbook is only a tool. Very often,
methods that are stronger and/or easier than the ones given in the textbook are
going to be presented in class. Handouts
are essential part of this course. Some
of them are the result of several tens of years of effort and experience with
students’ difficulties. Timely learning
of the handouts could facilitate students' studies a lot.
Please keep this
syllabus for future reference. If you
have any questions or concerns about the issues raised here or other issues,
please come to my office hours.
P. S. If you have a documented disability that may
require assistance, you may need to contact Disability Services (DS) for
coordination in your academic accommodations. Disability Services is located
within Learning Enhancement Services (LES) in the Reynolds Student Services
Complex (SSC), Room 137. The telephone
number is 895-0866 / TDD 895-0652.