OAKTON COMMUNITY COLLEGE                     SYLLABUS                                                   Fall 2008

 

Instructor:  Professor Paul Boisvert  (Pronounced “BWA--VAIR”)          E-mail:      pboisver@oakton.edu           

Offices:     Des Plaines:  Room 2554       

Phone:       847-635-1935 (Voicemail--repeat name & phone # twice.)       Web Page: Google my name:  “Paul Boisvert”

Office Hours:     Mon:  10am – 11,  1 pm -2 pm       Tue/Th:    10:30am – 12:30pm        

                           Wed   10am – 11,  1 pm – 2:30       Other hours during week by appointment

                       

I.          Course Prefix       Course Number           Course Name                            Credit:          Lecture          Lab

      MAT                     149                     Precalculus                                 5                    5                 0

 

II.   Prerequisites: MAT 120 with a grade of C or better or an appropriate score on the Math Assessment Test.

 

III.         Course (catalog) Description: 

This course focuses on the study of functions including polynomial, rational, exponential, logarithmic and trigonometric functions. Additional topics include the conic sections, series, parametric equations, and polar equations. Use of technology is integrated throughout.

 

IV.        Learning Objectives:

            A.  Understand the concepts of relations and functions.

            B.  Understand the basic characteristics and graphs for the following functions:  polynomial, rational,

      exponential, logarithmic, trigonometric, and inverse trigonometric.

            C.  Apply algebraic techniques to trigonometric expressions, identities, and triangles.

D.  Understand the basic characteristics and graphs of the conic sections.

E.  Understand the concepts associated with vectors and their operations.

F.  Apply the concepts of sequences and series.

G.  Understand parametric equations.

H.  Understand polar equations.

I.   Use technology for graphing and evaluation functions:  1)  Generate the complete graph for the elementary functions.    2)  Solve equations involving elementary functions.

 

V.            Academic Integrity:  The very nature of higher education requires that students adhere to accepted standards of academic integrity.  Therefore, Oakton Community College has adopted a Code of Academic conduct and a Statement of Student Academic Integrity.   These may be found in the Student Handbook.  You may also find a summary of the Code of Academic Conduct in the College Catalog.  Among the violations of academic integrity listed and defined are:  cheating, plagiarism, falsification and fabrication, abuse of academic materials, complicity in academic dishonesty, falsification of records and official documents, personal misrepresentation and proxy, and bribes, favors, and threats.

It is the student’s responsibility to be aware of behaviors that constitute academic dishonesty.

Pursuant to the due process guarantees contained in the Policy and Procedures on Student Academic Integrity, the minimum punishment for the first offense for a student found in violation of the standards of academic integrity is failure in the assignment.  In addition, disciplinary record will be established and kept on file in the office of the Vice President for Student Affairs for a period of 3 years.

 

VI.        Outline of Topics:  (with approximate time guide)                                                                  Weeks                                                                                                                                                                     

Chapter P   Prerequisites:  Exponents, Radicals, Polynomials, Factoring, Complex Numbers,                   2

          Rational Expressions      

Chapter 1   Equations, Inequalities, and Modeling:  Equations in 1 and 2 Variables, Graphs, Lines,        1.5

                       Slopes, Quadratic Equations, Inequalities                                                             

Chapter 2   Functions and Graphs:  Functions, Graphs, Transformations, Symmetry,                              1.5

                       Operations, Inverses,

Chapter 3   Polynomial and Rational Functions: Quadratic Functions and Inequalities,                              2

                      Polynomial Functions, Zero Theorems, Theory of Equations, Graphs of Polynomials,

                      Rational Functions and Inequalities

Chapter 4   Exponential and Logarithmic Functions:  Exponential and Logarithmic Functions                   2.5

                      and Graphs, Rules of Logarithms, Equations and Applications

Chapter 5   The Trigonometric Functions:  Angles and Measurement, Sine and Cosine Functions,          1.5

                       Graphs, Other Trig Functions and Grapsh, Inverse Trig Functions, Right Triangle

                      Trigonometry

Chapter 6     Trigonometric Identities and Conditional Equations:  Identities, Equations,                           1.5       

                        Sum and Difference Identities, Multiple-Angle and Product-to-Sum Identities

Chapter 7     Applications of Trigonometry:  Law of Sines, Law of Cosines, Trig Form of Complex           2.5

                        Numbers, Polar Coordinates and Graphs, Vectors, Parametric Equations              

Chapter 10   Conic Sections: Parabolas, Circles, Ellipses, Hyperbolas, Nonlinear Equation Systems         1                                                

Chapter 11   Sequences, Series, and Combinatorics:  Arithmetic and Geometric Sequences and            0.5

                         Series, The Binomial Theorem

 

VII.       Methods of Instruction:  Lecture, Problem-Demonstration, and Student Problem-Solving

 

VIII.  Course Practices Required: (Note:  Minor changes to these policies may be made with 2 weeks advance notice.)

    1.  Homework Policy:  Homework consists mainly of problems that have answers in the back of the book (mainly Odd ones, some Even ones). You must CHECK EACH ANSWER to each problem, and, if you can't get it right, ask me about it next class.  Homework will only be collected on the class day after each Test, by which time you should have learned how to do every problem.  Test Problems are very similar to homework problems, so learning the homework is the best way to ensure you can do well on the tests.  Homework assignments are graded on a Credit/No Credit basis, with a check-mark indicating that Credit was received for the assignment. Credit is given if it looks like you have done almost all of the assignment satisfactorily, with the work and steps involved fully shown. The total check-marks received divided by the total number of assignments is your HW grade for the term, which can easily be 100% if you do all the assignments.

 

    2.   Missed Tests and Dropped Tests:  All tests must be taken.  If you miss the scheduled time for any reason, you must take a make-up test in the testing center within 1 week.  Check the time deadline for this makeup with me very carefully!  This make-up test will carry a 7% penalty the first time, and a 14% penalty if you miss a 2nd test.  No makeups for a third test missed—you will get a zero.  However, at the end of the term, a student’s lowest test score will be replaced by their (Final Exam score minus 10%), if that is higher than the lowest test score.  NOTE:  The 4th Test may have a shorter makeup period.

 

   3.  Attendance, Tardiness, and Leaving Early:  This is a college mathematics class, and will move at a fast pace and with comparable difficulty to such classes at 4-year colleges. It requires constant, serious effort and work by students.  Unless you are quite sick or have a legal obligation, missing any portion of class is a very bad idea!  If you have a problem with regularly attending the full, scheduled class times, you should probably drop the class. Do not fall behind the pace of this class. Do homework immediately when assigned, and study and review material every day or two. Letting even a few days go by when you don’t give this class your serious attention is a sure-fire recipe for a D or F on a test or for your final grade.

 

    4.  Questions and Extra Help:  Ask questions!  It’s the best way to learn. The more questions, the better every one learns. I love to answer questions, and can help the whole class learn more if you ask what’s on your mind. We will start every class with questions about Homework, so make sure you have done it, and are ready to ask about anything confusing you. For extra help, I’m available during office hours and by appointment to help you with material if you are not getting all your questions answered during class. If you are occasionally absent, or if a concept needs more explanation, please come and see me right away for help. Do Not Wait!  Also, getting help in the Tutoring Center is great—you can even do homework there.  But it doesn’t replace being in class!

 

IX.  Instructional Materials:  Required Textbook:  Precalculus, 4th Edition, by Dugopolski.  Addison Wesley,

        Boston, MA  2007.    Also required:  Graphing Calculator (TI-83 preferred, 82 or higher or similar ones are OK.)

 

X.         Methods of Evaluation:       4 Tests:               65%     2 hours each.  Given every 3 to 4 weeks.

                                                        Homework:          10%     Collected on the day of each test.     

                                                        Final Exam          25%     Comprehensive, covering almost all the material.

           

           Grading Scale:  A:  90-100%  (Excellent work, with very few and only trivial mistakes)

                                      B:  80-89%    (Good or above average work, with some minor mistakes)

                                      C:  70-79%    (Average work, with some minor and a few major mistakes)

                                      D:  60-69%    (Poor or below average work, with many minor and some major mistakes)

                                      F:    0-59%     (Unacceptable or failing work which does not show adequate understanding)

 

XI.       Other Course Information:  If you have a documented learning, psychological, or physical disability you may be entitled to reasonable academic accommodations or services.  To request accommodations or services, contact the ASSIST office in Instructional Support Services.  All students are expected to fulfill essential course requirements.  The college will not waive any essential skill or requirement of a course or degree program.              

                Important Dates: 

Sep 21:   Last day to withdraw and have course completely dropped from your record, or to change to Audit.

Oct 19:   Last day to withdraw with a “W”.  Students will receive a grade of A,B,C,D, or F if still enrolled on Oct. 20

Dec 15:   (Tuesday) Final Exam given in this class.  Last day of our class—but other classes may meet on Wed. the 16th.