Math 142: Trigonometry and Analytic Geometry
Section XW: self-paced extended education class
Spring 2001
Instructor: B. Wagner
Office: 428 Carver
Phone: 515-294-1282
E-mail: math142x@math.iastate.edu
WWW: http://www.math.iastate.edu/wagner
Course homepage: http://www.math.iastate.edu/trig/sp/xs01
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TOPICS: Trigonometric functions and their inverses, solving triangles, trigonometric identities and equations, graphing, polar coodinates, complex numbers, standard equations of lines and conic sections, and parametric equations.
PREREQUISITES: Satisfactory performance on the math placement exam, two years
of high school algebra, one year of high school geometry, or enrollment in Math 140.
TEXTBOOK: Precalculus: Functions and Graphs, by Barnett, Ziegler, and
Byleen. Chapters 5, 6, most of 7, and 11 will be covered in the course, along with
supplementary material on circular motion and rotation of axes.
COURSE STRUCTURE: This combined section of Math 141-142 will operate as a
self-paced, web-based course with no formal lectures, offered through the Extended
and Continuing Education office.
Unit Exams: The course is divided into 9 units which you will have to complete consecutively. A detailed syllabus and directions for the completion of each unit will be given on the course website (see the Detailed Schedule page for Math 142). Instruction for each unit will be provided by readings from the textbook, homework problems from the textbook, and supplementary material available online and via CD-ROM. You must then take the Unit Exam to complete the unit (see the Unit Exams page for details).
Final Exams: There will also be one Trigonometry Final Exam after unit 6, and one Analytic Geometry Final Exam at the end of the course. However, this last exam is not comprehensive. See the Detailed Schedule page for the sections covered by each exam.
There will be deadlines imposed for the completion of each unit, and the deadline dates for the Trigonometry Final Exam and Analytic Geometry Final Exam are also fixed, but in all other respects you will be able to work at your own speed. Thus, depending on your background and workload, you may be able to proceed quickly through the course.
All graded exams are taken over the World Wide Web, and must be taken in the presence of a designated proctor. See the proctor instructions for details. However, you can take practice Unit Exams from home or anywhere else on the web.
GRADING:
|
Unit exams |
180 points (20 points each) |
|
Trigonometry Final Exam |
100 points |
|
Analytic Geometry Final Exam |
80 points |
|
85-100% |
A |
|
72-84% |
B |
|
60-71% |
C |
|
50-59% |
D |
AVAILABLE HELP: Extensive personal help will be available via a sophisticated
online tutoring system. This online help will be available most days and evenings
during the semester. The schedule and instructions are posted on the Online
Tutoring page. Additional advice and help resources are given on the Help
page.
IS THIS COURSE FOR ME? This course may be appropriate for some students, and
perhaps not for others. A student taking this course must be self-motivated and must
actively seek help when needed. The course may be especially beneficial for students
who have learned the material before and just need a review, and also for students
who are simultaneously taking Calculus. Students who have trouble learning in a large
lecture format may also benefit from this approach. Students who have never taken
trigonometry may find the usual in-class format a better choice, but even in this
case exceptionally self-motivated individuals should be able to take the self-paced
version.
This self-paced class has run four times so far, and it seemed to work well for most students, especially those who followed the study guidelines and did not fall behind schedule. You may be interested in grade comparisons between students in the self-paced class and students in the other sections of Math 142 in previous semesters.
USE OF CALCULATORS: A good graphing calculator is required. The calculator
must be able to do parametric plots in addition to usual plots of functions, and
should be able to solve equations numerically (i.e., find intersections of curves).