SPRING 2003 CALCULUS LAB MATH 2200L
INSTRUCTOR: Victoria Baramidze
OFFICE: 427G Boyd Graduate Studies
EMAIL: vbaramid@arches.uga.edu
PHONE: 542-2722
OFFICE HOURS: MWF, 11:15-12:15 or by appointment
Webpage for the course: www.math.uga.edu/~john/calclab/
OBJECTIVES FOR THE COURSE
· A student should be persistent, willing to make several
attempts on a problem, not quitting until he/she obtains satisfactory
results.
· A student should write a satisfactory report on each project.
· A student should work every one of the assigned projects.
· A student should actively participate in the class. In
particular, we expect each student to attend class regularly.
COURSE ASSIGNMENTS
You will have 9 projects to work on:
1. Welcome to Maple 1 ( January 16 ), 7%
2. Welcome to Maple 2 ( January 23 ) 7%
3. Limits and Spreadsheets ( February 6 ) 14%
4. Some interesting limits ( February 20 ) 14%
5. Definition of the derivative ( February 27 ) 8%
6. Tangents lines ( March 6 ) 8%
7. Newton's method (March 27 ) 14%
8. Bungee Jump ( April 10 ) 14%
9. Analysis of a graph ( April 24 ) 14%
There will not be any tests or final exam. Your grade in the course
will reflect your performance in the projects. No late work is accepted.
You are allowed to redo one lab only.
ATTENDANCE POLICY
A student may miss fewer than two classes without penalty. A student
who misses three or more classes that he/she does not make up will
have his/her grade lowered by one letter grade.
CALCULUS LAB MAKEUP POLICY
A student who misses a calculus lab should discuss with his/her
instructor the possibility of making up the class. If the instructor
agrees to allow a makeup class the student should arrange in advance
with an instructor of another section to allow him/her to attend
class as a makeup student. That instructor is under no obligation
to allow makeup students to attend class and will make his/her decision
upon the merits of the situation and the space, equipment, and time
available to handle this extra responsibility. Calculus Lab Makeup
forms will be provided when necessary.
The course syllabus provides a general plan for the course; deviations
may be necessary.
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