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Intermediate Algebra

Prerequisit
Math 125 or Math 126C or Math 127B or Math 128B or placement based on the
Math assessment process.

Textbook
Intermediate Algebra, 10th Edition, by Lial, Hornsby, McGinnis, Pearson, Addison
Westley, Inc., 2007.

Homework
Homework will be assigned daily. Completed homework must be submitted for credits
during the next class. I will use 20 minutes of class time to answer homework questions
before the class (so come to class early). You can turn in your homework ahead of time
but no late home work will be accepted.

Class
Work
You will be asked to do Class Work during every class. All class work will be done during
the class time. Class work can be done by yourself or group. All class work will be
collected at the end of the class and graded. I will not accept late class work.

Review
Exams
Review Exams (RE) are given after completion of a module. The RE testing time is
usually one hour.

Final Exam Final Exam date is on Friday, June 19, 2009 from 2:00 – 4:00 p.m.

ADA
Statement
The College is committed to provide educational accommodations for students with
disabilities upon the timely request by the student to the instructor. Verification of the
disability must be provided. Disability Support Services functions as a resource for
students and faculty in the determination and provision of the accommodations.

Attendance
Bonus
You should strictly adhere to the attendance policy as outlined in the college catalog. To
encourage your full attendance, 100 bonus points are awarded at the beginning of the
semester. Each absent 20 points will be deducted from the bonus.

Wait-Time
for Late
Arrival
In case the instructor does not arrive at the scheduled class starting time, students are required
wait in the class for 15 minutes (unless otherwise notified by Division). After fifteen minutes,
further notification from Division, students are free to leave without penalty for absence.

Grading
Policy
Your final course grade will be determined by your scores. The letter grade schedule
is listed in the following table.

MATH 131 – Intermediate Algebra
(CRN# 6860; Rm 319)
The score-point distribution is based on the following schedule:

Items Points Bonus/Deduction Points
Attendance (Bonus)   100
Absence of a class   -20
56 Homework 280  
25 Class Work 250  
4 Review Exams 400  
1 Final Exam 270  
TOTAL 1200  

 

Students
Responsibility
You are required to attend the class according to the college attendance policy. If you
miss 10% of the classes, you will be dropped from this class. However, it is still your
responsibility to withdraw by the deadline in order to see a W on your transcript rather
than an F.

No make-up quizzes or tests are given unless a valid documented emergency. If a student
misses a lecture, it is the student’s responsibility to understand the material. Students are
encouraged to read ahead before the class in order to better understanding the material.
Questions related to the course are always welcome during the class and my office hours.
Students are responsible of checking school calendars of course addition, dropping,
graduation, final exam etc. Students should follow the school rules and policies in
disciplines. Students having any question about class rules should ask Department for
assistance.

Any test following exactly same logics and patterns as others will be suspected as
cheating. A student who cheats can expect a zero for that test, a failing grade, reprimands
from Department, and record on your transcript.

Course
Description
This course focuses on functional analysis on quadratic, absolute, rational, radical,
logarithmic and exponential functions; solving equations and inequalities involving those
functions; solving systems of linear equations ; graphing of those functions; and learning
the skills of using scientific calculator and graphing calculator. Specific topics of the
course are:

Properties of Real Numbers: Define and use the terms: set, subset, natural
numbers, rational numbers , basic axioms of equality, the properties of real
numbers, and the prime and composite numbers.

Add, subtract, multiply and divide signed numbers.

Polynomials: Define the terms: exponent, base, power, coefficient , polynomial,
degree; be able to simplify polynomial expressions and exponential expressions and
exponential expressions; be able to factor quadratics, polynomial expressions, sum
and difference of cubes , and deal with factoring by grouping; be able to evaluate an
algebraic expression for given values of the variables.

Synthetic Division .

Fractions: Be able to add, subtract, multiply, divide, and simplify algebraic fractions ;
and to simplify complex fractions .

First-Degree Equations and Inequalities -One Variable: Solve linear equalities and
inequalities in one variable; "translate" verbal problems into mathematical sentences.

Exponents, Roots and Radicals : Use laws of exponents , perform algebraic operations
and simplify expressions including integral, fractional, negative and zero exponents;
use scientific notation; change from radical form to exponential form, and
conversely; change an algebraic expression containing radicals to simplest radical
form; add, subtract, multiply and divide complex numbers.

Second-Degree Equations - On Variable: Identify a quadratic equation and select a
method for solving it by extraction of roots, factoring, completing the square,
quadratic formula ; use the discriminant to determine whether roots of a quadratic
equation are equal, real, irrational, complex; solve an equation involving radical
expressions; form a quadratic equation for which the roots are given. Solve quadratic
inequalities.

Functions and Graphs II: Graph the set of points which an algebraic function
represents, after investigating domain and range; direct, inverse and joint
variation, translating word problem into equations and solving practical problems;
graph quadratic inequalities.

Simultaneous Systems: Solve two linear equations of two unknowns by graphing ,
linear combinations, substitutions and determinants; evaluate a second or third
order determinant; solve three first degree equations on three unknowns by linear
combinations and by determinants; solve a system of a linear and a quadratic
equation or two quadratic equations by substitution or linear combinations.

Exponential and Logarithmic Functions: Sketch an exponential or logarithmic
function; change an expression form logarithmic to exponential form, and from
exponential to logarithmic form; apply the three basic laws of logarithms; use 4-
place logarithm tables to multiply, divide, find roots, and find powers ; use linear
interpolation where needed; use logarithms in compound interest problems.

Learning
Objectives
1. Solve linear and nonlinear equations and inequalities by performing mathematical
operations on complex numbers, algebraic exponential and logarithmic
expressions.

2. Solve systems of linear equations and inequalities.

3. Describe and analyze the characteristics of different types of functions.

4. Solve mathematical application problems by applying critical thinking skills and
express the solution in oral or written form.

Performance
Objectives
Upon successful completion of this course, the student will be able to....

1. Solve linear equations and inequalities involving absolute value and find the
equation of a line from specified information.

2. Factor polynomials by grouping and factor the sum and difference of two cubes.

3. Use of the properties of rational and negative exponents to simplify expressions.

4. Perform the fundamental operations on rational expressions and complex
numbers.

5. Use the discriminant to determine the number and kind of solutions in a quadratic
equation.

6. Solve equations and inequalities which are quadratic or quadratic in form.

7. Solve problems involving direct and inverse variation.

8. Solve systems of linear equations in three variables by the elimination and
substitution
methods and by using Cramer's Rule.

9. Graph second-degree inequalities in two variables centered at the origin.

10. Solve nonlinear systems of equations in two variables using graphical and
algebraic methods.

11. Perform the fundamental operations on functions and graph a function and its
inverse.

12. Solve exponential and logarithmic equations and related application problems.

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