Syllabus-Winter
2009
CCBC,
Owings Mills Campus
MATH
083: Intermediate Algebra Section:
2C5
I.
Basic
Course Information
A.
Instructor: Debra Loeffler
B.
Semester: Winter 2009
C.
Office Location: E204F on Main Campus, Room 303 Owings Mills Campus
D.
Instructor’s contact information: dloeffler@ccbcmd.edu
E.
Math Department: 410-455-4251
F.
Instructor’s office hours: TR
G.
Pre-requisites: (ENGL 051 or ESOL 051 or LVE 1 or LVE
2 or LVE 3) and (RDNG 051 or LVR 1 or LVR2) and (MATH 082 or MATH 013 with a
grade of C or better) or (LVM2 or LVM 3 or LVM4 or LVM5) or a satisfactory
score on the math placement test.
II.
Course
Goals
A.
Learning outcomes as listed on the
official common course outline:
a.
Functions and Relations
i.
Introduce function notation
ii.
Identify the domain and range of
a function
iii.
Perform operations on functions
b. Quadratic
Functions
i.
Graph quadratic functions,
identifying domain and range using function notation
ii.
Solve quadratic equations using
the square root method, factoring, completing the square, and the quadratic
formula
iii.
Perform operations on complex
numbers
iv.
Solve quadratic equations
(including equations with complex number roots)
v.
Use optimization and simulation
methods
vi.
Solve radical equations
c.
Polynomial, Radical, and Rational
Functions and Equations
i.
Perform operations on polynomial
expressions and factor
ii.
Graph power and polynomial
functions, identifying domain and range and using function notation
iii.
Simplify radicals and expressions
with rational exponents
iv.
Perform operations on rational
expressions
v.
Solve rational equations
d. Exponential
and Logarithmic Functions and Equations
i.
Graph exponential functions,
identifying domain and range and using function notation
ii.
Graph logarithmic functions,
identifying domain and range and using function notation
iii.
Evaluate exponential and
logarithmic functions
e. Conic
Sections
i.
Graph parabolas and circles
ii.
Write equations of parabolas and
circles
B.
Objectives as listed on the official
common course outline:
a.
Identify functions and use
function notation
b. Determine
the domain and range of a function
c.
Factor, add, subtract, multiply,
ad divide functions
d. Graph
linear, quadratic, exponential and logarithmic functions
e. Solve
quadratic equations by (1) factoring, (2) completing the square, (3) the
quadratic formula, (4) graphing the function
f.
Solve applications of quadratic
equations
g. Perform
operations on radical expressions
h. Perform
operations on radical expressions
i.
Solve radical equations
j.
Simplify, factor, add, subtract,
multiply, and divide rational expressions
k. Solve
rational equations
l.
Recognize and graph conic
sections
C.
Rationale: Algebra is a branch of
mathematics which studies equations and the methods for solving these
equations. Algebra has evolved for more than 3000 years and has emerged as a
basic tool of modern science, social science, business, and technology. Algebra
is a foundation for al higher mathematics, including, but not limited to,
trigonometry, calculus, finite mathematics, probability and statistics. Algebra
teaches not only skills, but also thought processes that will be used again and
again in college level mathematics courses.
III.
Evaluation
A.
Requirements (papers, oral reports,
projects, quizzes, tests, final exams, etc.)
a.
Daily Quizzes
b.
3 Online Tests
c.
Final exam
B.
Instructor’s grading policy
a.
Daily Quizzes 50%
b.
Online Tests 30%
c.
Final exam 10%
C.
Instructor’s attendance policy:
a.
Students are expected to come to every
class. Children or other visitors are not allowed in class since it creates too
much of a distraction in the learning process.
b.
Please note the deadline for withdrawing from a
course or changing to an audit for the semester. Failure to officially withdraw
from a class you have stopped attending may result in an "F"
grade. There are no Audits for
Developmental Mathematic Courses.
IV.
Course
Procedures
A.
Materials (texts, equipment and
supplies): Intermediate Algebra by Charles McKeague
B.
Special procedures (includes policies
regarding classroom behavior, style of written assignments, retention of
papers, compiling of portfolios, availability of support services, etc.): I expect that everyone knows the rules of etiquette. Therefore, when
someone is talking, whether it is another student or the instructor, then no
one else should be talking. There are times when you will be working on a
problem together, and then normal “math” talk is permitted. I am responsible
for a good learning environment free of distractions for all students, so
therefore, if you are creating a distraction to learning, I will ask you to
leave the room. If I have to ask again,
you will leave and not return to class for the rest of the semester. No
Exceptions, No Excuses!
C.
Tentative list of dated assignments
a. Final
Exam will be Jan 29th in class from
D. Course
Repeat Policy: Policy on
Repeated Courses, page 194 of the 2004-2006 CCBC catalog states, “Students may
repeat a course only once without permission.
When a student repeats a course, only the higher grade is computed into
the Quality Point Average (QPA). All
grades will remain on the student’s transcript.
Before a student is permitted to register for the course for a third
time, the student must have the permission of the academic dean responsible for
the course. Before a student may repeat
a developmental course that he or she has failed twice, the student’s record
must be reviewed by a support team which will make recommendations regarding
enrollment.” Please note: The instructor does not have the authority to
grant permission to register for a third attempt at the course.
E.
Services for Student with Disabilities:
CCBC is committed to providing equal access to educational opportunities for
all students by arranging support services and reasonable accommodations for
students with disabilities. A student
with a disability may contact the appropriate campus office for an appointment
to discuss reasonable accommodations. An
appointment must be scheduled within a time period which allows staff adequate
time to respond to the special needs of the student. The student must provide the appropriate
office with proper documentation supporting the need for reasonable
accommodations.
For more information, contact:
CCBC Catonsville CCBC
Dundalk CCBC
Essex
410-455-6946 or 410-285-9808
or 410-780-6741
or
410-455-4163 (TTY) 410-285-9529
(TTY) 410-238-4601
(TTY)
F.
Code of Academic Integrity: For the College to make its maximum
contribution as an institution of high learning, the entire college community
must uphold high standards of integrity, honesty, and ethical behavior. In seeking the truth, in learning to think
critically, and in preparing for a life of constructive service, honesty is
imperative. Each student has a
responsibility to submit work that is uniquely his or her own, or to provide
clear and complete acknowledgement of the use of work attributable to
others. To these ends, the following
actions are expected of students:
·
Complete
all work on exams without assistance.
·
Follow
the professor’s instructions when completing all class assignments.
·
Ask
for clarification when instructions are not clear.
·
Report
to the instructor any unauthorized information related to an exam.
·
Provide
proper credit when quoting or paraphrasing.
·
Submit
only one’s own work.
Students who do not accept responsibility for the integrity of their own work
will experience sanctions, including a written reprimand, failure of the
assignment, failure of the course, and/or dismissal from the program. For repeat and extreme offenses, the College
reserves the right to suspend or expel students.
G.
Inclement Weather / Emergency Closing
Policy: In the event
that the college (or a specific campus) opens late due to weather-related or
other emergency conditions, classes will commence at the announced opening time
and resume the normal schedule thereafter for the remainder of the day. Faculty, students, and classified staff
should report to wherever they would normally have been at the announced
opening time. **
Students and faculty engaged in field placement programs (such as
internships, clinical placements, etc.) should discuss the handling of
emergency situations at the beginning of the placement period. Both the requirements of the program and the
safety of persons involved should be considered in planning a course of action
in those cases where students are expected to report to off-campus locations.
** For example, if you had a class that began at 9:35 and the college
opened at 10:00 because of snow, you would report to your 9:35 class at 10:00.
When the college closes because of severe weather or emergency conditions,
announcements of class cancellations are made on local radio and television
stations and the college website (www.ccbcmd.edu). Closings and delays will also be recorded on
the campus weather lines:
|
Catonsville |
410-455-4567 |
|
Dundalk |
410-282-6700 |
|
Essex |
410-780-6711 |
H.
Tutoring Services: Students are encouraged to seek help
from their instructors whenever they encounter academic difficulty (either
during scheduled office hours or by appointment). In addition, each campus offers free academic
support services. For more information, contact:
|
Campus: |
Office: |
Room: |
Phone: |
|
Catonsville |
Tutoring Services |
K 205 |
410-455-4420 |
|
Dundalk |
Tutoring Services |
CAR-530 |
410-285-9877 |
|
Essex |
Student Success Center |
A-307 |
410-780-6820 |
I.
Civility and Community Building
Expectations - Creating
a Culture of CARE© (Compassion,
Appreciation, Respect, Empowerment)
As
members of the CCBC community of learners, we are expected to act with respect,
honesty, responsibility and accountability. Each of us is expected to be aware of the
impact our behavior has on the community.
CCBC wishes for each learner to commit to the following actions:
• Become an active and engaged learner
• Celebrate the richness of our diversity
• Respect the campus and its code of conduct
• Practice empathy and compassion
• Promote the empowerment of others
J.
Major Religious Holiday Policy: Students not attending class because
they are observing major religious holidays shall be given the opportunity, to
the maximum extent possible, to make up, within a reasonable amount of time,
any academic work or tests they miss. Arrangements between the student and the
faculty member(s) for the student to make up missed assignments or tests
must be made in advance of the religious holiday, at the initiation of the
student.
K. Student
e-mail accounts: CCBC has joined the ranks of the very
few community colleges in Maryland who provide email accounts to all credit
students. Each student who is registered
in credit classes now has an email account and up to 5 Mb of storage in their
mail box. This account will not be
deleted even if the student graduates or leaves CCBC for any reason.
For information about the system and how students can
determine their email address, go the CCBC Home Page and click on “Student
Email”. From here students can find
their email address, get to an on-line user manual and access instructions on
how to forward the CCBC email to the system of choice (AOL, Comcast, Hot Mail,
etc.)
Following is a list of
sections that must be covered and will be included on quizzes, tests and the final exam.
Other sections may be covered as review or instruction at the
instructor’s discretion.
|
Topics |
|
Sections |
Problems |
|
Factoring |
5.4a |
To factor out the Greatest
Common Factor |
1-20 |
|
|
5.5a |
To factor a trinomial
of the form x2 + bx + c |
1-22 |
|
|
5.5b |
To factor ax2
+ bx + c |
29-52 |
|
|
5.6b |
To factor the
difference of two squares |
29-46 |
|
|
5.6c |
To factor the sum or
difference of two cubes |
79-98 |
|
|
5.7a |
To factor a variety
of polynomials |
1-4, 6, 8-11, 13-17, 19-24 |
|
|
5.8a |
To solve an equation
by factoring |
1-8, 15-16, 19-30 |
|
Functions |
3.5b |
Identify the domain
and range of functions |
1-10, 21-24 |
|
|
3.5c |
Determine if a
relation is a function |
11-20 |
|
|
3.6a |
Evaluate functions using
functional notation |
1-26, 33-40 |
|
|
3.7a |
To perform operations
on functions |
1-30 |
|
|
3.7b |
To find the
composition of two functions
|
31-36 |
|
|
|
Test #1 |
|
|
Rationals |
6.1a |
Reducing rational
expressions to lowest terms |
1, 2, 5-32 |
|
|
6.1b |
Find function values
for rational expressions |
3, 4, 57-64 |
|
|
6.3a |
To multiply and
divide rational expressions |
1-36, 61-64 |
|
|
6.4a |
To add or subtract
expressions with a common denominator |
11-18 |
|
|
6.4b |
To add or subtract
rational expressions |
25-64 |
|
|
6.5a |
To simplify a complex
fraction |
7-22, 27-34, 54-46 |
|
|
6.6a |
To solve a fractional
equation |
1-16 |
|
Radicals |
7.1b |
To simplify
expressions with rational exponents |
33-56 |
|
|
7.3a |
To simplify radical
expressions |
1-34 |
|
|
7.4a |
To add or subtract
radical expressions |
1-26 |
|
|
7.5a |
To multiply radical
expressions |
1-30 |
|
|
7.5b |
To divide radical
expressions |
49-86 |
|
|
7.6a |
To solve a radical
equation |
1-18 |
|
|
|
Test # 2 |
|
|
Complex |
7.7a |
Simplify complex
numbers |
1-8 |
|
Numbers |
7.7b |
Simplify powers of i |
9-14 |
|
|
7.7d |
To add or subtract a
complex number |
25-40 |
|
|
7.7e |
To multiply complex
numbers |
41-66 |
|
|
7.7f |
To divide complex
numbers |
67-78 |
|
Quadratic |
8.1a |
To solve a quadratic
equation by taking square roots |
1-16 |
|
Equations |
8.1b |
To solve a quadratic
equation by completing the square |
17-26, 31-44 |
|
|
8.2a |
To solve a quadratic
equation by using the quadratic formula |
1-14, 17-18, 23-26 |
|
|
8.5a |
Graph parabolas |
1-28 |
|
Circles |
10.1c |
To find the equation
of a circle and then graph the circle |
13-30 |
|
|
10.1b |
To write the equation
of a circle in standard form |
31-36 |
|
|
|
Test # 3 |
|
|
Exponential |
9.1a |
To evaluate an
exponential function |
1-8 |
|
and |
9.1b |
To graph an
exponential function |
9-16 |
|
Logarithmic |
9.3a |
Convert between
logarithmic and exponential forms |
1-24 |
|
Functions |
9.3c |
To graph a logarithmic
function |
37-44 |
|
********** |
|
FINAL EXAM --- 10% of course grade-Cumulative |
|