Math 2000
Course Outline
Fall 2001
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Instructor:
Bill Briggs |
Office:
CU-Denver Building 611 |
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Phone:
303-556-4809 Email:
wbriggs@math.cudenver.edu |
Office
Hours: MW 9:00-10:00, M 11:30-12:30 in Science 130/132 or by arrangement |
|
Text:
Using and Understanding Mathematics,
Bennett and Briggs, Addison Wesley, 2nd edition |
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|
Course
web page: http://www-math.cudenver.edu/~wbriggs/2000f01/top.html Book
web page: http://www.aw.com/bennett-briggs |
|
Course Goals: Welcome to Math 2000, a
mathematics course designed specifically to give you an awareness of the role
that mathematics plays in today's society - in everything from
population crises to financial planning, from environmental issues to the
spread of diseases. In addition, the course has the goal of providing you with
some essential mathematical tools and restoring your confidence in your ability
to use those tools. If successful, this course should improve your quantitative
skills and prepare you for future courses, for careers, and for life itself!
Prerequisites: The mathematical
prerequisite for the course is that you have met the entrance requirements for
the university, namely three years of high school mathematics sometime in your
past. In addition, you must have a
calculator that can do at least basic arithmetic and exponents (cost less than
$15). You also should have an
active email account that you are able to use and you should know how to access
the Internet. This course has a web page on which you will find class
notes, assignments and solutions, and projects guidelines. Please make use of
this resource!
Reading: As liberal arts students,
it is safe to assume that you like to read! The course will cover roughly one
chapter every one or two weeks. Please read the text actively with a pencil in
hand, always before the material is covered in class! Use the margins of
the book to make notes. Stop to work the Time-Out
to Think problems and always answer the review questions at the end of each
unit.
Assignments: Mathematics is not a
spectator sport! No one learns mathematics without practice and discovery;
furthermore, that's how to have fun. The key to success in any mathematics
course is to do at least the minimum
assigned work, and to do it on schedule. There will be 10 - 12 regular assignments (approximately one
each week) that will vary in character; they will involve reading, writing,
short answers, calculations, and yes, story problems! Each assignment will have
a clearly marked deadline, and it must be observed; late assignments cannot be accepted without a legitimate explanation.
To compensate for unforeseen circumstances, two of the assignment scores will
be dropped in the grading. Please see the preface to the book for guidelines on
the presentation of solutions. All assignments must be written neatly or done
on a word processor, and they will be graded on spelling, grammar and
organization, as well as content.
Projects: A term project is required
of all students. The subject may be taken from a list of projects or may be of
your own choosing (with instructor approval). All projects must deal with
practical applications of mathematics in everyday life.
An outline and bibliography for the project
is due no later than October 10 and the final project is due no later
than December 5.
The
bibliography must contain at least three references or web sources. Projects
are typically 4-6 pages long. They must be
typed neatly with perfect spelling and grammar, fully documented, well
organized, and detailed in explanations and conclusions. You may work in groups
of no more than two people; everyone in a group gets the same grade. More
details on projects will be forthcoming.
Internet
Project:
You are responsible for submitting a two-page Internet project sometime during
the semester. It is due no later than December 5, but it is advisable to
complete it early in the semester. The simplest way to choose a topic is to use
one of the Web Projects that appear at the end of every unit of the book. The
book web page has specific links for each project. The project must give a
concise, well-written summary of the selected topic, including relevant tables
or graphs, and indicating all resources that you used.
Final exam: There will be a
comprehensive final exam during the final exam period (December 10 or 12). The
exam will be low-pressure, in-class, with open book and open notes allowed. For
this reason, you should become familiar with the book and make careful notes
either in the book or in a separate notebook. Sample exams and old exams appear
on the course web page.
Grading policy: Your final grade will be
determined as follows:
|
Graded
assignments (lowest two scores dropped) |
70% |
|
Internet
project Project |
5% 15% |
|
Final
exam |
10% |
Drops and incompletes: You have until the tenth
week of classes to drop the course with only the instructor's (but not a
Dean's) signature. The incomplete policy of the department and college is
strictly enforced: incompletes are given only in situations in which a student
who has been in good standing all semester, is prevented from completing a
course assignment (for example, the final exam) by circumstances beyond his/her
control (for example, hospitalization, death in the family.
Advice: I will do everything I can
to help you, work with you, and make this a meaningful course. But you must take
the course seriously and put in the necessary effort. If you spend from 10-12
hours per week on the course, turn in assignments on time, attend classes
regularly, and take advantage of office
hours, you will not only pass this course, but find it a beneficial
experience. So please decide early in
the semester whether you can give the course the time and energy that it needs.
If you can’t, then don’t even try because you will waste your time. If you can,
then welcome aboard and let’s get started!
Syllabus
|
Topic |
Unit |
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Informal fallacies |
1A |
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Sets and Venn diagram |
1C |
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Critical thinking |
1E |
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Units and currency |
2A |
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Unit conversions |
2B |
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Uses and abuses of percentages |
3A |
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Scientific notation and numbers in perspective |
3B |
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Number deceptions |
3E |
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Compound interest |
4A |
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Savings plans |
4B |
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Understanding statistical studies |
5A |
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Should you believe a statistical study? |
5B |
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Graphics in the news |
5C, 5D |
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Probability |
7A, 7B |
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Law of averages |
7C |
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Risk |
7D |
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Exponential growth |
8A, 8B |
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Selected topics: music, voting, apportionment,….. |
10B, 11A, 11C |