Contents:
Prerequisite (you must satisfy the
prerequisite!)
Work
Calculators
Exams and Grading
Goals
Course Supervisor: Dr. Warren Esty, 994-5354, Wilson 2-238 (East wing, South wall).
Required text: Precalculus, Fourth
edition, by Warren Esty. There is an optional solutions manual
available
from the bookstore with solutions to the odd-numbered problems. A
graphing
calculator is required. A TI-83, 84, 85, or 86 is
recommended,
but any brand or model that does not also do symbolic manipulations
will
do. We will use the TI-83 or TI-84 in class and we recommend them.
(The
TI-92 and TI-89 "symbolic manipulators" and similar models will not be
allowed on quizzes and exams).
Prerequisite.
Regardless
of what courses you have taken in high school, you must test into this
course (or have passed the Math 105 at MSU or have transfer credit
for an equivalent course from another university). You can test in
using
the Montana State University Mathematics Placement Test or with
sufficiently
high ACT (at least 25) or SAT (at least 570) math scores. Satisfying
any
one of these prerequisites is enough. Students who do not satisfy at
least
one of these prerequisites will be required to drop themselves from the
course.
Placement test: If you somehow
avoided
taking the placement exam, or want to take it again, you can take it in
Roberts Hall during scheduled hours the first week of class. Sooner is
better. You can start anytime the room is open as long as you allow
half
an hour to finish by closing time. You must show your photo ID.
Calculators
are permitted but not required. Yes, you can take the Placement Test
more
than once. If you don't place into this course, you may switch to
whichever
course you actually placed into.
Place: Roberts Hall 111
Times: first week of classes. Aug. 29 and Sept. 2-5 and Sept. 8
1:00-3:15 (You must finish by 4:00. No appointment needed, but it
may be busy.)
Bring: Picture ID (MSU One Card or driver's
licence). Calculator permited, but
not required, and not very useful
This course is primarily for students who wish to (eventually) take
Calculus, Math 181 or Math 175, for science and engineering (not Math
170,
Survey of Calculus, for business). In addition, it satisfies a
requirement
in Architecture*, Physical Therapy, Biomechanics, Computer Science,
Range Science, and
Exercise Physiology. If you are taking this to prepare for calculus and
you can do algebra and trig well, you should skip this course and take
calculus. Students who have taken rigorous high school Algebra II and
Trigonometry
courses are strongly encouraged to review a bit and take (or retake)
the
Placement Test. If the results are good, or if you have high SAT (at
least
610) or ACT (at least 27) math scores, you should proceed directly to
Calculus,
Math 181 or Math 175. If you are currently enrolled in Precalculus and
you place into Calculus, the Calculus course supervisor will help you
find
a slot in a section of calculus this term.
When you enter this course, Precalculus, you are expected
to be familiar with the methods of algebra, and almost all students
enrolled
will have studied some trig.
This is a university course designed for students with
ambition and drive who intend to take calculus and succeed at a
demanding
and rewarding field such as engineering, architecture, mathematics,
statistics,
physics,
chemistry, or other science.
* Architecture
students must take Math 160, Precalculus, or Math 181, Calculus for
Science and Engineering. Math 170, Survey of Calculus, is
not an option for Architecture. Math 181 is distinctly harder than Math
160, but the Department of Architecture takes this into account and
awards more credit toward admission into their program for a given
grade in Math 181 than they do for the same grade in Math 160.
Therefore, if you qualify for Math 181 (SAT 610 or up or ACT 27 or up),
you not only have permission to take Math 181, but also we
recommend you take Math 181 to get that extra credit, assuming you do
the work required to do well in it.
Work. This
course
requires a lot of work. You will do lots of homework,
participate
in class, take frequent quizzes, and take 3 unit exams and a two-hour
comprehensive final exam.
You are expected to study about two hours
outside of class for every class hour. Experience shows that most
students
who do well attend class regularly. [Here is a
page
on how to learn math efficiently and effectively.]
Conflicts. You
are
required to take all common-hour exams and the final exam at the
scheduled
hours (unless you have another exam or class scheduled at that hour, in
which case we will make arrangements). Any exceptions must be
approved
well in advance by the course supervisor (Dr. Esty, 994-5354), and
in no case will exceptions be made for two exams. In the event a
common-hour
exam is unavoidably missed for a reason approved well in advance by the
course supervisor, arrangements must be made with the course supervisor.
Course Letter Grades: A = outstanding, maybe the top 15%.
Excellent
prospects for success at calculus.
B = very good, significantly above average. Very good prospects for
success at calculus.
C = a lot of learning, average. With enough work, success at calculus
is likely.
D = some learning, but not enough to expect success at calculus.
F = little learning, no credit.
Note: "Learning" refers to skills and concepts newly acquired
in this course, not to prerequisite skills and concepts you already
gained
in prerequisite courses. Do not expect you can simply coast to a good
grade
by using your previous knowledge of Algebra II and Trig.
Goals. Do not be fooled! The
goal is to develop your ability to read, write, think, and do
mathematics
at the level required for success at calculus. The apparent content
(algebra and trig) may be vaguely familiar, but this course asks you to
learn it, and principles of mathematical language as well, in a new way
that will raise you to a far higher level of mathematical ability.
This course will help you
1) Learn (remember) the methods and facts of algebra so
well that you have them at your command (even without recent review)
2) Learn (remember) the methods and facts of trigonometry
so well that you have them at your command (even without recent review)
3) Learn how and when to use calculators and graphing
technology
4) Become good at word problems
5) Understand what you do
6) Learn to read symbolic mathematics fluently
(and, in the process,
learn how to learn math by reading it)
7) Learn to work abstractly with symbols and functions
(as comfortably as you now work with numbers)
8) Learn to explain (symbolically, and in English) key
general results
9) Learn to illustrate (with illuminating pictures) key
general results
10) Remember (with the help of symbols, English
explanations, and pictures) key general results
[What good does it do to have "taken" math if you don't remember
it?]
Behavioral Expectations
Montana State University expects all students to conduct themselves as honest, responsible and law-abiding members of the academic community and to respect the rights of other students, members of the faculty and staff and the public to use, enjoy and participate in the University programs and facilities. For additional information reference www2.montana.edu/policy/student_conduct/cg600.html
Academic Expectations