This is a sample syllabus only. Ask your instructor for the official syllabus for your course.

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Integers, rational and real numbers, basic algebraic expressions, ratio, percent, solutions and graphs of linear equations, inequalities, polynomials, applications. Does not count for Bachelor's degree. CR/NC grading.

3 units credit.

None.

*Introductory and Intermediate Algebra *by Robert Blitzer, 4rd edition, with MyMathLab Access.

- 6 Scantrons (form 882-E)
- A scientific calculator
- graph paper

A schedule of class meetings, topics, assignments, due dates, exam dates, etc. will be provided by instructor. See your class syllabus.

Here is a sample outline for this course. Numbers refer to sections in the textbook.

- Week 1
- 1.8 Exponents and Order of Operations
- 2.1 Addition is a Function (the so-called "Addition Property of Equality")
- 2.2 Multiplication is a Function (the so-called "Multiplication Property of Equality")
- 2.3 Solving Linear Equations

- Week 2
- 2.4 Formulas and Percents
- 2.7 Solving Linear Inequalities
- 2.5 An Introduction to Problem Solving

- Week 3
- 2.6 Problem Solving in Geometry
- Review

- Week 4
- Exam
- 3.1 Graphing Linear Equations in Two Variables

- Week 5
- 3.2 Graphing Linear Equations Using Intercepts
- 3.3 Slope
- 3.4 The Slope-Intercept Form of the Equation of a Line

- Week 6
- 3.5 The Point-Slope Form of the Equation of a Line
- 4.1 Solving Systems of Linear Equations by Graphing

- Week 7
- 4.2 Solving Systems of Linear Equations by the Substitution Method
- 4.3 Solving Systems of Linear Equations by the Addition Method

- Week 8
- 4.4 Problem Solving Using Systems of Equations
- Review

- Week 9
- Exam
- 5.1 Adding and Subtracting Polynomials

- Week 10
- 5.2 Multiplying Polynomials
- 5.3 Special Products
- 5.4 Polynomials in Several Variables

- Week 11
- 5.5 Dividing Polynomials
- 5.6 Long Division of Polynomials; Synthetic Division
- 5.7 Negative Exponents and Scientific Notation

- Week 12
- 6.1 The Greatest Common Factor and Factoring By Grouping
- 6.3 Factoring Trinomials Whose Leading Coefficient Is Not 1

- Week 13
- 6.2 Factoring Trinomials Whose Leading Coefficient Is 1
- 6.4 Factoring Special Forms
- 6.5 A General Factoring Strategy

- Week 14
- 6.6 Solving Quadratic Equations By Factoring
- Review

- Week 15
- Exam
- Review

- Week 16
- Final Exam

The final exam is given at the date and time announced in the Schedule of Classes.

After completing MAT 003 students will

- Perform arithmetic with signed numbers and fractions.
- Translate sentences into equations with variables.
- Use the distributive law to transform expressions.
- Solve simple linear equations.
- Model realistic problems with simple linear equations.
- Solve small systems of linear equations.
- Graph linear equations and inequalities.
- Calculate slopes of lines and understand what they mean.
- Find an equation for the line given two points on the line, or one point and a slope.
- Translate applied problems involving geometry into computational problems involving a variable, and find the solution.
- Add, subtract, multiply, and divide polynomials
- Use and understand integer exponents (including negative exponents).
- Factor by grouping or patterns and factor trinomials.
- Solve quadratic equations by factoring.
- Verify solutions to applied problems.

Most instructors encourage the use of machines, calculators computers, phones etc., for analyzing data. The use of machines may be restricted during examinations or at certain other times. Ask your instructor for the policy in your class.

Students are not expected to be programmers or to know any particular computer language before starting this class. Instructors will expect students to be able to access information on the internet, for example MyMathLab, use calculators, and perhaps learn to use some other particular software with instruction. Basic skill in algebra and the use of mathematical symbols, order of operations etc., and the willingness to read and follow instruction manuals and help files will suffice.

Students' grades are based on homework, class participation, short tests, and scheduled examinations covering students' understanding of the topics covered in this course. The instructor determines the relative weights of these factors and the grading scale. See the syllabus for your particular class.

MAT 003 is a CR/NC class. You must earn 70% in the course to earn credit.

10% of grade | = Supplemental instruction |

10% of grade | = Assignments (class work, homework) |

10% of grade | = Quizzes |

45% of grade | = Exams (3 exams, 15% each) |

25% of grade | = Final Exam |

Classes meet on the dates and room announced in the official Schedule of Classes. This is a traditional, face-to-face class.

Attendance and participation are important to your success in this class. Students who skip classes generally fail. Ask your instructor for the attendance requirements in your particular class.

SI tutors will be available during class sessions to provide assistance for the students. SI tutors will conduct workshops on Fridays. Students are expected to attend the Friday workshops. During these sessions the SI tutor will review homework, give quizzes and prepare for upcoming lessons.

Research shows success in math class depends very much on two factors: the amount of time spent working on the material, and the student's beliefs about mathematics and what it means to understand and do mathematics. With this in mind, here are some suggestions:

- Be in class, every class, and be on time.
- Be prepared to participate in group work and discussions every day.
- Spend at least 1 hour every day, not including class time, working on homework assignments, and studying.
- Realize that success in mathematics is less about "ability" and more about willingness to think and to work hard to make sense of things.

**Assignments:**Class work assignments are given in class and the discussion about them help you prepare for homework. We encourage you to work with your classmates to complete assignments. The homework will help you prepare for lecture, quizzes and exams. Due dates for online assignments are
annouced online. Online assignments must be submitted by the due date for full credit, but they can be submitted at anytime for partial credit.

**Quizzes:** are drawn mostly from the homework. There will be no make ups for in-class quizzes or online review quizzes.

**Exams:** There will be 3 midterm exams, each worth 15% of your total grade. There will be no make-up exams. All exams are to be taken closed book, and closed notes. The final exam is cumulative and worth 25% of your grade.

Instructors may, or may not, choose to offer extra credit assignments. If extra credit assignments are offered they will be available to all students.

The mathematics department does not tolerate cheating. Students who have questions or concerns about academic integrity should ask their professors or the counselors in the Student Development Office, or refer to the University Catalog for more information. (Look in the index under "academic integrity".)

Cal State Dominguez Hills adheres to all applicable federal, state, and local laws, regulations, and guidelines with respect to providing reasonable accommodations for students with temporary and permanent disabilities. If you have a disability that may adversely affect your work in this class, I encourage you to register with Disabled Student Services (DSS) and to talk with me about how we best can help you. All disclosures of disabilities will be kept strictly confidential. Please note: you must register with DSS to arrange an no accommodation. For information call (310) 243-3660 or send an email message to dss@csudh.edu or visit the DSS website http://www4.csudh.edu/dss/contact-us/index or visit their office WH D-180

The most important rule for this class is RESPECT THE RIGHTS OF YOUR FELLOW STUDENTS. Therefore, no disruptive behavior will be permitted during class time; this includes but is not limited to coming to class late, leaving early, use of cell phones or other communication devices (such as the ringing of phones or alarms). All cell phones must remain out of sight.

Revision history:

Prepared by Edgar Perez, 7/23/2012. Earlier versions prepared by J. Wilkins 2/17/00, revised 7/7/01, 7/25/06 by G. Jennings, 08/28/08 by D. Post, 7/23/12 by E. Perez, 1/16/16 by C. Lochard and G. Jennings