Read this entire document very carefully. It contains all
the details on how the course
works and how you are graded.
General requirements for this course
Course Description
Prerequisites
Required Text
Academic adjustment for students with disabilities
Evaluation of students
Final grade
General requirements for this course
The fol lowing are a must to succeed in this course:
1) A working computer with good Internet connection that would allow you to
download
programs, send or receive e-mails (that includes a workable email address )
2) 8- 10 hours of available time every week (spread over 2 or 3 days) to read,
complete
as signments and solve problems for this course
3) There are no face-to-face meetings but diligence and self-discipline are
necessary to work
earnestly and at a regularly-paced schedule each week, and be prompt in meeting
deadlines
Course description
This course covers basic algebraic and trigonometric skills, graphing
algebraic and
transcendental functions and Analytic Trigonometry.
Prerequisites: Intermediate Algebra and Trigonometry (MAT 056) or the
equivalent with
department approval.
Required text
Precalculus, seventh edition; Roland E. Larson & Robert P. Hostetler;
Houghton Mifflin
Company, Boston, Massachusetts, 2004.
Academic adjustment for students with disabilities
Students with disabilities who require reasonable accommodations or academic
adjustments for
this course must contact the Office of Services for Students with Disabilities
(Room N769, 220-
8180). BMCC is committed to providing equal access to all programs and curricula
to all
students.
Requirement of students
Students should check for new announcements on a daily basis. Your
attendance to the class
session is based on the time that you log in to the course page (minimum two
times per week).
Students should read the relevant sections of the textbook and try to understand
the sample
problems given in each section. They should be prepared to work out the practice
problems in
the text, sample problems in the lecture notes, and solve the assignment
questions between
lectures to develop a better understanding of the material.
Always check for new assignments on a weekly basis.
Evaluation of students
Quizzes
There will be a lecture quiz at the end of each chapter. Study the chapter
material very
thoroughly before you attempt the quiz. Take all the chapter quizzes online in a
timely fashion.
A missed quiz will be recorded as a zero grade. You may do the quizzes as many
times as you
want before you submit the final result - each time, you will get instant
feedback from
Blackboard for your work. However, you must submit the quiz before the final
submission
deadline (date and time of submission is recorded precisely for each quiz).
Assignments
There will be a set off assigned homework problems each week. The due date for
these
assignments is very important. All the homework assignments need to be submitted
on or before
the due date. Solutions will be posted and the homework assignments will not be
accepted after
the solution is posted.
This class has the following kinds of assignments
1. Discussion questions
The discussion questions will be posted each week under the Discussion Board
button on the
main course menu. Before submitting your first discussion board, read about how
to submit
your discussion board by clicking here.
Post your first response to the discussion board by the first discussion board
deadline. Make
sure to read the posts by other students before the final deadline – you can use
their ideas,
thoughts, suggestions, etc. either to correct your own post or if you feel the
other student is
making an error to help guide your fellow classmates (without giving away
answers). Make
sure you respond to students’ and professor’s questions and comments on your
post.
2. Weekly assignments
Each week you will be assigned specific problems from your textbook. Before
submitting
your first homework assignment read the instructions for submitting the homework
carefully.
Finish all the online homework on time.
3. Technology assignments
Students are expected to do mathematical projects using technology either with a
graphing
calculator or computer software.
Examinations - Midterm and Final
The midterm and final exam will be online exams during the middle of the
semester and the final
week of the semester, respectively. The questions will be in Microsoft Word
format. There will
be a deadline for final submission by way of time and date for each exam.
Final Grade
The final grade will be will be determined in the following manner.
Student online participation - virtual attendance and online discussion (10%)
Lecture quizzes (20%)
Assignments - weekly homework (20%)
Technology assignment - projects (10%)
Midterm and Final (40%)
Outline of Topics
|
Review of Fundamental Concepts of Algebra |
|
A.1 |
Real Number and Their Properties |
A1- A10 |
|
A.2 |
Exponents and radicals |
A11- A22 |
|
A.5 |
Solving Equations |
A46- A49 |
|
A.6 |
Solving Inequalities in one Variable |
A60-A69 |
| |
|
Functions and Their Graphs |
| |
|
1.1 |
Rectangular Coordinates |
2-13 |
|
1.2 |
Graphs of Equations |
4-24 |
|
1.3 |
Linear Equations in Two Variables |
25-39 |
|
1.4 |
Functions |
40-53 |
|
1.5 |
Analyzing Graphs of Functions |
54-65 |
|
1.6 |
A Library of Parent Functions |
66-73 |
|
1.7 |
Transformations of Functions |
74-83 |
|
1.8 |
Combinations of Functions: |
|
|
|
Composite Functions |
84-92 |
|
1.9 |
Inverse Functions |
93-102 |
| |
|
Polynomial and Rational Functions |
| |
|
2.1 |
Quadratic Functions |
128-138 |
|
2.2 |
Polynomial Functions of Higher Degree |
139-152 |
|
2.3 |
Polynomial and Synthetic Division |
153-161 |
|
2.4 |
Complex Numbers |
162-168 |
|
2.5 |
Zeros of Polynomial Functions |
169-183 |
|
2.6 |
Rational Functions |
184-196 |
|
7.4 |
Partial Fractions |
533-538 |
| |
|
|
Midterm Exam |
|
| |
|
|
Exponential and Logarithmic Functions |
|
3.1 |
Exponential Functions and Their graphs |
218-228 |
|
3.2 |
Logarithmic Functions and Their Graphs |
229-238 |
|
3.3 |
Properties of Logarithms |
239-245 |
|
3.4 |
Exponential and Logarithmic Equations |
246-256 |
| |
|
|
Trigonometry |
|
| |
|
|
4.1 |
Radian and degree Measure |
282-293 |
|
4.2 |
Trigonometric Functions: The Unit Circle |
294-300 |
|
4.3 |
Right Triangle Trigonometry |
301-311 |
|
4.4 |
Trigonometric Functions of Any Angle |
312-320 |
|
4.5 |
Graphs of Sine and Cosine Functions |
321-331 |
|
4.6 |
Graphs of Other Trigonometric Functions |
332-342 |
|
4.7 |
Inverse Trigonometric Functions |
343-352 |
| |
|
|
Analytic Trigonometry |
|
| |
|
|
5.1 |
Using Fundamental Identities |
374-381 |
|
5.2 |
Verifying Trigonometric Identities |
382-388 |
|
5.3 |
Solving Trigonometric Equations |
389-399 |
|
5.4 |
Sum and Difference Formulas |
400-406 |
|
5.5 |
Multiple -Angles and Product-to Sum –Formulas |
407-418 |
|
Final Exam |
|