Seattle Central Community College

Fall Quarter 2008

 

1262 MATH084_05

Algebra I

 

Monday—Friday

11:00—11:50AM

Room SAM200

Linked with

0657 ENGL&101 ATD

English Composition I

 

Monday—Friday

10:00—10:50AM

Room BE3196

Andrea Levy, Ed.D.

206-587-4082        Office: SAM214

ALevy@sccd.ctc.edu

http://seattlecentral.edu/faculty/alevy

 

Office Drop-in Hours

Daily 9AM—9:50AM or by appointment

 

Dr. Michael Faucette

206-587-2929          Office: BE4120

MFaucette@sccd.ctc.edu

 

Office Drop-in Hours

MTW 1PM—1:50PM

 

English 101 and Math 084 are linked courses. Students will find numerous connections between assignments in the two classes. Ultimately, this reinforces the idea that our learning is interconnected and encourages critical thinking from each class participant. Each student is responsible for preparing regularly for both classes.

 

 

 

Text

Required

Blitzer, R. (2008), Introductory Algebra for College Students, 5th Edition, Chapters 1-5

(can be acquired at the SCCC bookstore) (Sections 1.1-1.4, pp.1-53)

 

WAMAP: Online Homework Access

You will be registered automatically as a student in this class.

 Please use your ‘first name_ last name’ as your student name.

Your pass code is your student number with no dashes.

 

Course Goals

Imagination is more important than knowledge. Albert Einstein

 

The course goals are to:

(1) stimulate your imagination

(2) enhance your understanding of mathematics at a conceptual level

(3) demonstrate and communicate your knowledge to others

(4) develop and improve your self-assessment skills

(5) encourage critical thinking

(6) develop effective study and group skills

(7) apply quantitative reasoning to real world contexts

(8) master the use of a scientific calculator

 

Course Objectives

Listed here are the mathematical skills you should be able to demonstrate upon completion of this course:

 

1.         Demonstrate understanding of basic arithmetic skills

2.         Simplify and solve algebraic equations by combining like terms (this includes the appropriate use of the distributive, associative and commutative properties)

3.         Create and solve linear equations and inequalities from patterns and data tables

4.         Use numerous problem-solving techniques such as a sketch or diagram, data pattern/chart, guess & check, and logic to find solutions to problems requiring critical thinking

5.         Model data on the Cartesian coordinate system (for example: line graphs, bar graphs, and histograms) using appropriate scale and be able to explain why this is important

6.         Differentiate between the independent and dependent variables in Cartesian graphs and assign these distinctions to the variables described in the context of the problem

7.         Describe slope and rate of change, how these are related to graphs of lines, and what they represent in the context of the problem 

8.         Find the equation of any straight line using slope/intercept, point/slope, and standard forms of a line 

9.         Find the solution to systems of equations and be able to explain their solution in the context of the problem

 

Course Expectations

As a student in this course, you are expected to attend all class sessions, arrive on-time and be prepared for the daily lesson. Being prepared means that homework assignments are complete, and you have all the necessary supplies for full participation in the daily coursework, such as pencil, notebook paper, graph paper, straight-edge or ruler, scientific calculator, and composition book (journal).

 

Assessment

Tests and Quizzes

Much of the learning in this class is done through group work, therefore group tests and quizzes are used to assess your understanding. This does NOT mean that you will get a group grade. Test problems are complex and require an explanation of your reasoning. The testing format provides an opportunity to discuss your solution process with group members prior to writing solution processes in your own words. A correct answer to a problem is sufficient for a passing grade (which is a 75% or a 2.0); however, if you wish to earn a higher grade, you must clearly communicate your thinking and demonstrate your solution process. The group work is designed to hone your communication skills (this is a course objective). The individual write-up is how you provide evidence of your understanding for a formal assessment grade. This process will be explained in more depth and your questions will be answered prior to the first formal quiz or test.

 

Journal Entries/Course Reflection Papers

The development and improvement of your self-assessment skills is a course goal. The Course Reflection Papers are designed for you to provide evidence of your growth and achievement as compared with the course objectives. You will be submitting portions of this project at the end of each chapter. Expectations and scoring. Submit Paper on course Blog: http://fall2008math084.blogspot.com/

 

Small Group/Whole Class Activities

Communication is an important aspect of this class, therefore you are responsible for providing evidence that you understand the material presented. One way to do this is to fully participate in small group and whole class activities. The small group formats provide support to: (1) ease math anxiety, (2) learn to work collaboratively, (3) develop problem solving and critical thinking skills, and (4) clearly communicate your solution process to convince others that your answer is correct. Also, you will be expected to summarize and communicate your group’s findings to the whole class. The small group you will be working with to do class work will be the same people in your quiz/test group; therefore it is important to contribute your thinking, questions, and insights to the collective process.  As a productive group member it is your responsibility to listen carefully, provide positive feedback, ask clarifying questions rather than depend upon assumptions, and share your thinking, concerns, and critique of solution processes with one another. This will be explained and modeled at the beginning of the quarter.  

 

Homework

Completing and handing in homework on time is essential as it prepares you to be a full participant in the class activities.

 

Daily Assignment (Do NOT hand in):

-         Read through the assigned section

-         Work through but do not hand in the Warm-up exercises and the section examples

-         Try some of the odd numbered problems at the end of the section. Make sure to try out a couple from each of the different parts of the exercise section. Do as many of these as are necessary to feel comfortable with the procedures. Check your answers with those listed at the back of the book to check your understanding. If you are struggling with these, ask questions in class and get help at the tutoring center.

 

Hand-in Reading Response Questions:

When you think you understand the material in the section, neatly and clearly answer each of the reading response questions listed on the course calendar, providing evidence of what you understand and can do. Include questions from the on-line WAMAP homework that you need clarified.

You receive 10 participation points for handing in the reading response questions.

 

On-line assignment:

When you feel confident that you understand the material presented in the section and can perform the required skills then complete the WAMAP assignment. I strongly recommend that you do the assignment each night so that you are prepared for the daily in-class assignment.

 

Go to WAMAP: Online Homework Access, log in using your ‘first name’ _ ‘last name’ as your student name and your pass code is your student number (with NO dashes). Find the homework section you just studied. Open and complete the problems for the section. You can print the problems, work on them off-line (get help at the math lab, etc.), and then go back to the computer to submit your answers. If you are NOT satisfied with the grade you receive, you can ask for a new problem. Once an assignment is submitted, the grade you receive is recorded. On-line assignments can be completed ahead of time; however the final submission date is midnight before the quiz/test. After midnight, the problems can be worked on for reviewing for the test, but the grades will not be changed or recorded.

 

Daily in-class process

-         Put your reading response questions on the front table

-         Pick up your file folder and put away graded worked

-         Start working on the in-class problems listed on the board. The problems are chosen to represent the important concepts covered in the section.  Start working on the problem assigned to your group first.

-         When your group agrees to the solution process, have one person from the group put the solution steps on the board so that others in class can follow your solution process.

-         When your assigned problem is posted on the board, start working on the other problems. As your group completes the other problems, jot down your evaluation of the solutions posted on the board. This evaluation should include two things done well and one area to improve.

This process should only take 15—20 minutes of class time. In-class problems are posted on-line. It is a good idea to examine these problems before class. You will want to record problem solutions as we discuss them in class (if absent get notes from others in your group) as study guides for the quizzes and tests.

 

I will (1) share college announcements, (2) discuss the reading response questions handed in at the start of class, (3) take questions about procedures from the book and from the on-line homework, (4) ask for an explanation and peer evaluations of the work posted on the board, and (5) introduce the mathematics concepts and procedures for that evening’s homework.

 

Grading

The proposed grade distribution is 40% for class participation, reading response questions and on-line homework; and 60% for tests, mid-term/final project, and final exam.

·         Quizzes and tests are given weekly. Quiz problems are similar to the in-class problems worked on that week; while tests are cumulative, meaning that the test questions can be taken from any of the problems worked on in class. Quizzes are worth 50 pts, Tests are 100 pts. Since quizzes and tests are designed for working in groups, it is important that you make every effort to attend, arrive on-time, and be prepared. There are NO MAKE-UP tests or quizzes. The lowest quiz grade will be dropped and the lowest test grade can be replaced with the grade received on the final exam.

·        Journal Entries/Course Reflection Papers: 100pts (20pts for each to the 5 chapters) Self-Assess. http://fall2008math084.blogspot.com/

·        Final Exam: 100 pts, collection of problems similar to tests and quizzes covering the entire quarter. The final exam is a required test, however it will replace the lowest test grade received that quarter.

·        Participation: You will receive 10 points for each day that you attend class. Points are deducted if you arrive late or leave early, are not able to attend a session, and for disruptive and disrespectful behavior. The 10 attendance participation points cannot be made-up even for excused absences.  Also, an additional 10 participation points are earned if you hand in a reading response sheet for the section covered that day. If you are absent and want to receive the 10 points for the reading response sheet, then that must be submitted (email is fine) before the class session or upon your return to class. All reading response questions must be answered to earn full points. Do not copy “stuff’ from the book; rather put it into your own words.

·        On-line Homework (WAMAP) is worth 10 points.  The points given on-line are re-adjusted to a ten point scale.

 

If you feel that the grade distribution does not adequately reflect your understanding of the mathematics in this course, then I encourage you to make an appointment to discuss it with me during office hours. This must be done sometime before the last month of the quarter.

 

100 > 94% = 4.0 > 3.9 = A

93 > 90% = 3.8 > 3.5 = A-

89 > 87% = 3.4 > 3.2 = B+

86 > 84% = 3.1 > 2.9 = B

83 > 80% = 2.8 > 2.5 = B-

79 > 77% = 2.4 > 2.2 = C+

76 > 74% = 2.1 > 1.9 = C

73 > 70% = 1.8 > 1.5 = C-

69 > 67% = 1.4 > 1.2 = D+   

66 > 64% = 1.1 > 0.9 = D

63 > 60% = 0.8 > 0.7 = D-

60% >      = 0.7 >       = E

“NC” (No Credit) grades are NOT given under any circumstances. If you want to withdraw from the course, request a “W” grade before the published deadline. “I” (Incomplete) grades are only given in strict conformity with the college catalog. Specifically, a student must be in “good standing” to request an Incomplete.  For this course, “good standing” will mean, at a minimum, a current grade of at least 2.0. “I” grades can only be requested in situations and circumstances that are out of the control of the student. Please read the catalog for details. I reserve all rights about when and if an “Incomplete” will be issued. It is your responsibility to request and submit the signatures and paperwork required for “W” and “I” grades by the deadlines established by the college.

 


 

                                                                                          

Assistance

Late and Make-up Work

If you are unable to attend class contact me as soon as possible to explain the situation and discuss options. It is also important to notify your group members, as they will have to function without your input (you can also ask them to take notes during the classes that you cannot attend.)

 

Tutorial Assistance

I am available to help clarify or provide tutorial assistance. However, (since I have approximately 100 students each quarter) please discuss the problem with your group members first. Make an appointment to speak with me if your group members are unable to help you. I am also available to work with the whole group.

 

If you need tutoring assistance on a fairly regular basis, the math lab is in SAM106.

 

Individual Needs

For help with dealing with math or test anxiety, please make an appointment to talk with me. We can discuss your particular issues and devise a plan to help you be successful. Math and Test Anxiety Information Sheet.

 

Students with Disabilities Statement

Students with documented disabilities, who need course accommodations, have emergency medical information or require special arrangements for building evacuation should contact the instructor within the first week of class.

 

The instructor reserves the right to reasonably adjust this syllabus if deemed necessary and will make available written changes for students to add to this document.

 

Course Calendar

The Course Calendar is not fixed, but rather is a working document which may change as we progress through the material. I will inform you of any changes to the calendar as they arise.  

 

 

The homework site is at WAMAP: Online Homework Access

Full credit for WAMAP homework is only given

when responses are received before the day of the test.

 

Reading Response Questions are listed on the day they are due.

Write out the question and your response; provide evidence of your understanding.

 

WEEK 1

Section

Reading Response Questions

In-Class problems

Mon. Sept.22

Administrative stuff

File Folders/name plates

Intro course: syllabus/WAMAP/etc.

Introduce Chapter 1: (1) Demonstrate understanding of basic arithmetic skills

Tues. Sept.23

1.1 Variables & Math Models

(1) Explain in your own words and provide an example for each term or expression: evaluating expressions, equation, formula, mathematical model

(2) Clarify: What is the difference/similarity between a variable and a unit label? Why do you think they might get confused for one another?

Importance of expressing a complete thought in English and in math.

Journal Entry: Describe your comfort level working with fractions.

Weds. Sept.24

1.2 Fractions

(1) What is the difference between finding the factors of a number and doing prime factorization? Give examples.

(2) Explain the Fundamental Principal of Fractions and provide an example.

(3) Explain why you need to have like denominators when adding and subtracting, but do not when multiplying and dividing fractions.

(4) Clarify: In what types of applications would you add the numerators and the denominators of two fractions and when is this not appropriate?

Service Learning Explained

Thurs. Sept.25

1.3  Real Numbers

(1) How does the set of integers differ from the set of whole numbers?

(2) How does the set of rational numbers differ from the set of real numbers?

(3) If you are given any two real numbers, explain how to determine which is larger.

(4) Describe what is meant by the absolute value of a number, and provide an example.

(5) Clarify: What is a good way to help you remember how to read the inequality symbols?

Fri. Sept.26

1.4 Basic Rules of Algebra

(1) What does it mean to evaluate algebraic expressions? Provide an example.

(2) State the distributive property and provide an example.

(3) What does it mean to simplify an algebraic expression?

(4) Clarify: You can rearrange the letters in the word “conversation” to form the phrase “voices rant on.” From “total abstainers” we can form “sit not at ale bars.” What two algebraic properties do these transpositions (called anagrams) remind you of? Explain your answer.

Language changes in different situations

 

WEEK 2

Section

Reading Response Questions

In-Class problems

Mon. Sep.29

QUIZ 1.1-1.4

QUIZ REVIEW

WAMAP homework due by midnight prior to the quiz

Tues. Sep.30

Go over quiz

(1) Describe how the inverse property of addition a + (-a) = 0 can be shown on a number line. 

(2) Explain what you do to remember the rules for subtracting real numbers that have different signs and provide an example.

(3) Explain how to identify the terms of an algebraic expression and provide an example that has three terms.

(4) Clarify: Explain what you do to remember the rules for adding two numbers with different signs and provide an example.

1.5 Addition of Real Numbers

 

1.6 Subtraction of Real Numbers

Weds.

Oct.1

1.7 Multiplication & Division of Real Numbers

(1) Explain what you do to remember the rules for multiplying & dividing real numbers and provide examples.

(2) Explain how to find the multiplicative inverse of a number and provide an example.

(3) Clarify: Why is division by zero undefined?

(4) Show your steps for simplifying: 5 (3 y - 1) - (14 y - 2)

Thurs.

Oct.2

 

(field trip in ENGL&101)

1.8 Exponents & Order of operations

(1) Describe what it means to raise a number to a power.

(2) Clarify: Explain how -52 and (-5)2 are different and why.

(3) What is the order of operations agreement and why is it needed?

Introduce Chapter 2: (2) Simplify and solve algebraic equations by combining like terms (this includes the appropriate use of the distributive, associative and commutative properties)

Fri. Oct.3

Service Learning placement form approval is due

Review

Bring in your solutions to:

p.53 #25, p.80 #119, p.82 #141, p.104 #84 & 103

 

WEEK 3

Section

Reading Response Questions

In-Class problems

Mon. Oct.6

CH1 TEST

WAMAP homework due by midnight prior to the test

Turn in Course Reflection  Paper #1 and scoring rubric tomorrow

Tues. Oct.7

Go over CH1 test