Math 100: Differential Calculus with Applications to Physical Sciences
and Engineering
Section: 91D
Winter Term 2, 2001
THE FOLLOWING MATERIAL DESCRIBES HOW THIS COURSE
WILL BE RUN.
YOU ARE RESPONSIBLE FOR UNDERSTANDING THIS INFORMATION
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Lecture times:
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Tue and Thu: 4:30-6:30pm
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Room:
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Math 203
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Instructor:
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Dr. Alexandra CHAVEZ-ROSS
e-mail:
phone number: 822-4371
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Office hours:
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Tue and Thu: 10:00-11:30am
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Room:
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Math 212
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Tutorials:
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There will be no tutorials for this course
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Grading:
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Final Exam: 50%
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2 Midterms: 15% each
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3 Quizzes: 20%
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Final exam:
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TBA
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Midterm exams:
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Thursday February 15, 2001.
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Tuesday March 20, 2001.
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Quizzes:
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Quiz 1: Tuesday January 16, 2001
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Quiz 2: Tuesday January 30, 2001
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Quiz 3: Tuesday March 6, 2001
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Text:
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Edwards & Penny, Calculus with Analytic Geometry, 5th Ed. All material
taught in the course is in the book. I will provide with handouts or online
notes otherwise.
Your rights and obligations
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Math Prerequisite: C+ in Principals of Math 12. This course is intended
to settle down the basis of differential calculus. Although a brief review of
the concepts required will be given, a good basis of high school math courses
is required.
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Homeworks: A list of exercises will be given at almost every lecture.
It is your responsibility to work on them, however quizzes will be based
on them.
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Quizzes: All quizzes will be based on the set of exercises given
in class. This is basically intended to help
you to prepare for each test. All quizzes will last 50 mins and will be
held within the lecture hours the dates specified above.
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Midterms: They will last for 2 hours within the lecture hours the days
specified above.
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Final exam: TBA.
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Important remark: No excuses will be accepted for not presenting
the whole of the material required for the total evaluation of this course.
Please bear this in mind, and if you are planning a holiday or other kind
of activity that may interfere during the term, you should
not be registering at all! For health related reasons the situations should
be discussed with the instructor. Medical documentation must be presented
in such cases.
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Classroom discipline: Since this has become an increasing problem
at university level, no considerations whatever will be observed from the
instructor. Whenever it is not possible for me to proceed with the lecture
fluently enough, I intend to leave the classroom and leave the rest of
the material to be learned that day to the students responsibility. Moreover,
once the instructor spots a person or group of persons disrupting the class,
they will be referred to the department's standard proceedings with such
matters.
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Academic dishonesty: A severe policy towards people caught cheating
(e.g. by copying exams or exposing a paper in a test or examination) will
be followed. This means that this practice will be vigorously prosecuted
and could seriously jeopardise your future academic career at UBC and beyond.
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Online notes: Some of these might be found on:http://www.ugrad.math.ubc.ca/coursedoc/math100/