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May 24th

Syllabus of Intermediate Algebra

Course Title MATH 012: Intermediate Algebra
Term and Times Term Two, 2003–04 Mondays and Wednesdays 7:30–10:10 p.m.
Education Center Yokota Air Base
Faculty Member Frank Gualtieri
Contact 225-8922 or meet before or after class or during breaks
Required
Materials
Text Developmental Mathematics, Fifth Edition, Bittinger and
Beecher. Addison Wesley, 2000 (with Student's Solutions Manual )
or Introductory Algebra, 9th Edition, Bittinger. Addison-Wesley
1999 (with Student's Solutions Manual)
Scientific Calculator Bring a scientific calculator to every class
meeting. Beg, borrow or buy properties /convert-exponential-value-in.html">one for the term . You don't have to
have a graphing calculator, although if you pay the extra money
for one, you'll have a great tool. A calculator that costs ten to
twenty dollars will serve you well in MATH 012 and beyond.
Description

(Not open to students who have already successfully completed a higher-level
mathematics course. Does not apply toward degree requirements. Yields institutional
credit only.) Prerequisite: MATH 009 or an appropriate score on the placement test. A
study of problem- solving techniques in intermediate-level algebra. Numbers and
algebraic
properties, graphing skills, and applications drawn from a variety of areas
(such as statistics, computing, and discrete mathematics) are emphasized. Topics
include polynomials; factoring; exponents and their notation ; linear, quadratic, and other
equations; and inequalities. Students may receive credit for only one of the following
courses: MATH 012, MATH 101, MATH 101M, MATH 102, MATH 102M, MATH 199A,
or MATH 199M.
Course Introduction

MATH 012 is a developmental algebra course designed to equip students with a basic
mathematical proficiency and perspective needed in today’s world. Principles introduced
in introductory algebra (MATH 009) are expanded and further developed. Additional
topics are incorporated to provide the necessary foundational knowledge for the student
to successfully complete College Algebra (MATH 107).

The course also seeks to develop those attributes of an educated person which are not
purely mathematical but which are reinforced by the study of mathematics. Therefore
the course requires precise writing and speaking skills, reading comprehension, the
ability to organize tasks into a sequence of logical steps , and the ability to reason from
fixed principles. Within this developmental framework, there is a focus on understanding
mathematical principles and developing skills in simplifying algebraic expressions and
solving equations. Graphing is used as a tool for enhancing understanding of the
mathematical principles.
Objectives

Upon successful completion of this course, minimal objectives the student has achieved
include the following:

• Simplify and evaluate algebraic expressions including polynomial, fractional , and
radical expressions using algebraic procedures and order of operations .
• Solve linear, quadratic, fractional, and radical equations.
• Solve and graph linear inequalities, including those involving absolute value.
• Graph linear and quadratic equations in two variables by construction and/or
graphing utility.
• Determine equations for lines parallel and perpendicular to a given line through a
given point.
• Solve polynomial equations by the method of factoring.
• Solve simple systems of two linear equations algebraically and graphically.
• Solve inequalities in one or two variables .
• Apply these techniques to the solution of practical problems drawn from fields
such as mathematics, business, and the social, life, and physical sciences.
• Additional objectives may include:
• Solve equations reducible to quadratics .
• Evaluate functions and use function notation.
Attendance

Attend all meetings. If you miss a session, you must make arrangements with a
colleague to get all the notes, assignments, handouts and announcements from the
missed class. Before you miss an examination, be sure to get my signature on an
approval for a late examination; otherwise you might receive a zero, a penalty or a more
difficult test.
Work Load

UMUC-Asia expects you to spend about twelve hours on homework each week in order
to receive a satis factory grade . Depending on your background, study habits, and goals,
you might require more or less time. I encourage you to get a copy of the Student
Handbook from the UMUC office, and read and follow the advice in it.
Grading

Your grade will be based on two midterm examinations and one final examination, as
well as homework and quizzes. The 100 points for the course are awarded as follows:
exam #1: 25 points; exam #2: 25 points; final examination: 40 points; homework and
quizzes together: 10 points.
 
Point Total Grade
90 or more
80–89
70–79
60–69
59 or less
A
B
C
D
F

If you wish to withdraw, file the required paperwork in a timely manner.

Schedule

The following schedule is tentative and will change as necessary due to circumstances
that arise during the term. Your homework assignment comes in two parts. Part I is to
do, but not hand in, all the odd-numbered exercises that are located in the margins of
the sections that we cover before the meeting in which we plan to cover those sections.
Part II is to do all the odd-numbered exercises in the Exercise Sets at the ends of
the sections that we cover (for example, pp. 7–8 #1–59) and hand them in at the
beginning of the next class meeting after we cover those sections.
The chapter
and section numbers below are from Introductory Algebra. If you have Developmental
Mathematics, locate the corresponding material in that book.
 
Meeting Material
1 Chapter R: P realgebra Review . Chapter 1: Introduction to Real
Numbers and Algebraic Expressions.
2 Chapter 2: Equations and Inequalities. Hand in Chapter 1. Buy
graph paper and a ruler for next time.
3 Chapters 3 and 4: Graphs and Polynomials. Hand in Chapter 2.
4 Chapter 5: Factoring, Sections 1–5. Hand in Chapters 3 and 4.
Draw all graphs on graph paper using a ruler for all straight
lines, including the axes.
Optional assignment (for those who
need extra preparation for the test): Solve every odd-numbered
problem in the Summary and Review Exercises sections at the ends
of Chapters 1–4. Students who hand in this assignment prior to the
exam might be eligible for an extra-credit assignment if needed.
Students who do not hand in this assignment prior to the exam will
be ineligible for extra credit.
5 Midterm Exam 1 covering Chapters 1–5.5. Closed-book, closed
notes. Time limit 60 minutes. Bring blank paper, graph paper, pens
or pencils, calculator. Hand in Sections 5.1–5.5.
6 Chapter 5, Sections 6–8.
7 Chapter 6: Rational Expressions. Hand in Sections 5.6–5.8.
8 Chapter 6: Rational Equations. Hand in Sections 6.1–6.5.
9 Chapter 7: Graphs. Hand in Sections 6.6–6.9.
10 Chapter 8: Systems of Equations. Hand in Chapter 7. Optional
assignment (for those who need extra preparation for the test):
Solve every odd-numbered problem in the Summary and Review
Exercises sections at the ends of Chapters 5–8. Students who hand
in this assignment prior to the exam might be eligible for an extra-
credit assignment if needed. Students who do not hand in this
assignment prior to the exam will be ineligible for extra credit.
11 Midterm Exam 2 covering Chapters 1–8. Closed-book, closed
notes. Time limit 60 minutes. Bring blank paper, graph paper, pens
or pencils, calculator. Hand in Chapter 8.
12 Chapter 9: Radical Expressions covering sections 9.1–9.4.
13 Chapter 9: Radical Equations. Hand in Sections 9.1–9.4.
14 Chapter 10: Quadratic Equations. Hand in Sections 9.5–9.6.
15 Chapter 10. Hand in Sections 10.1–10.5. Bring a self-addressed
envelope, stamped (or marked “MPS”), for your grade slip. Optional
assignment (for those who need extra preparation for the test):
Solve every odd-numbered problem in the Summary and Review
Exercises sections at the ends of Chapters 9–10.
16 Final examination. Closed-book, closed notes. Time limit 150
minutes. Bring blank paper, graph paper, pens or pencils, calculator.
Hand in Sections 10.6–10.7.
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