Marcus McGuff

My office hours are posted on my home page here. I am also available for appointments at other times. Email me or call in advance to set up a time.

Text: Elementary Algebra, Concepts and Applications, 9th Edition, Bittinger & Ellenbogen (Custom Edition for Austin Community College, ISBN 1-269-37266-1 - this includes MyMathLab software)

This is the same book we are using in our "regular" classroom based lecture courses. We will be using MyMathLab software with it. You have the following options to get the book:

1. Buy a new copy of the book with the software included (ACC custom edition, Loose-leaf: ISBN 1-269-37266-1).
2. Buy a used or new copy of the book (be sure it is the 9th edition) and purchase the MyMathLab software online or a MyMathLab access kit separately. (See 3 below for instructions on how to buy the software.)
3. If you don't feel you need an actual printed copy of the textbook, you can just use the software by itself. All of the material in the book is available from inside the software, so you can read it on your computer. (Clearly, you can save some money this way, but don't forget this means you will not be able to carry your book around with you to work on your homework/studying. This is an important issue, so think about it carefully before you decide to go this route.) You can just purchase the MyMathLab software by itself online at pearsonmylabandmastering.com. (You will receive an email from me with your "Course ID" that you need to know to buy online by the first day of class, if you have submitted the first Orientation Form and taken the Elementary Algebra Pretest by then.)
4. If you are having financial aid problems (i.e., your financial aid money hasn't come in yet and you can't buy the book until that happens), you should also apply for a temporary access code. This will only give you a little bit of extra time (a week or two for you to get things straightened out), but it will allow you to get started working right away, which is really important if you want to do well in the course. You can also do this at the end of the process when you to pearsonmylabandmastering.com to purchase MyMathLab.

Either way, you will need to go to pearsonmylabandmastering.com to activate the software once you receive the Course ID from me via email. After registering, the last step will be to enter the access code that came with your book, pay for access via credit card or Paypal, or request temporary access. Please choose the correct option from the following screen to finish your registration:

IMPORTANT WARNING: If you buy a new book, the book is not returnable after you open the shrink-wrap covering the book. Please be sure you are in the correct course before you open this shrink-wrap. (See the Getting Started page for information on the Prerequisite Review for Elementary Algebra and the Elementary Algebra Pretest you should take before you break the shrink-wrap.) If you are unsure or you are having problems with your financial aid arriving in time, you should request Temporary Access through the software before buying an actual book.

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• Computer Requirements
• ACC email address (and you check it regularly)
• notebook paper for working problems at the computer and in your homework assignments
• pencils with erasers
• scientific calculator - An inexpensive scientific calculator, which you will need for the entire semester, especially during tests. If you already have a portable (battery-operated or solar) scientific, it should be fine. If you need to buy a calculator, they may be found at most grocery stores, office supply stores, or large discount stores. A graphing calculator is not allowed, however.
• rectangular coordinate graph paper
• some mailing envelopes
• materials provided at this web site that you may need to print out (see my sections on Handouts)

This course is a personal computer/internet course in which students work on software and in a textbook, participate in online discussions, do paper homework, and take paper-and-pencil tests in an ACC Testing Center.

C or better in Basic Math Skills, MATD 0330 or MATD 0332, or its equivalent knowledge, or appropriate score on the placement test. (See my page on Advising for details.)

Elementary Algebra is a course designed to develop the skills and understanding contained in the first year of secondary school algebra. Topics include review of operations on real numbers, graphing linear equations, variation, solving linear and quadratic equations, solving systems of linear equations, polynomials, factoring, and applications.

As with all developmental math courses, Elementary Algebra is designed to provide you with the mathematical foundation and personal confidence to enable you to use mathematics in your future life. This course is designed to prepare you for MATD 0390 Intermediate Algebra and the algebra-based courses which follow it. It also may provide you with sufficient preparation to be able to pass the math portion of the TASP test. It also offers you one way to prepare for MATH 1332 and 1342, after you have passed the math portion of the TSI test.

You should expect to spend anywhere from 12-20 hours per week on the course, working at least three different days during the week, doing paper homework, and preparing for and taking tests.

If you are continually caught up in the course according to the course calendar, keeping up with the class participation requirements (see below), and making at least B's on the homework and tests, then I do not require that you spend any certain amount of time on the course.

If you fall behind in the course or your homework/test grades fall below 70, I expect you to spend at least 8 hours on the software and 8 hours on other work in the course each week in order to remain enrolled. If you are more than one week behind, I may require you to spend even more time on the software or I may withdraw you from the course.

For some of you, this is a required developmental course. This means you have not satisfied the math portion of the TASP/THEA test and have been permitted to enroll in other credit courses only on the condition that you participate in this course. Consequently, I am required to keep track of your participation in the course. If you are "TSI mandated" (previously known as "TASP mandated"), you could be withdrawn from all of your ACC classes if you withdraw (or are withdrawn) from this course. If you fall more than a week behind and do not meet the minimum time commitment for the course (see immediately above) for more than one week, I may withdraw you from the course. If you have computer problems at home, you can do your work in the Learning Labs. When you arrive at the Learning Lab, ask specifically to use the PLATO (may also be called "Academic Systems") software and bring your login/password.

For more information, please read the important TSI/TASP notice below. (This notice appears in the course handout of all developmental math courses.)

TSI Warning for students who are not TSI complete**

Students who are not TSI complete in math are not allowed to enroll in any course with a math skill requirement.

All students are required to be "continually in attendance" in order to remain enrolled in this course. If this is the only developmental class you are enrolled in, and you withdraw yourself from this course or are withdrawn by your instructor, then:

a) You may be withdrawn from courses that you should not be enrolled in, such as any class with a math skill requirement.
b) You will have a hold placed on your registration for the following semester. The Hold will require that you register for the next semester in person with an advisor or counselor and that you work with the Developmental Math Advisor during that semester.
c) You will continue to face more serious consequences, up to being restricted to only registering for developmental courses, until you complete the required developmental math course or satisfy the TSI requirement in another way. More information can be found at https://sites.google.com/a/austincc.edu/math-students/choose/matd/tsi

** If you are unsure whether or not this warning applies to you, see an ACC advisor immediately.

Importance of Completing Developmental Course Requirements

The first steps to achieving any college academic goal are completing developmental course requirements and TSI requirements. The first priority for students who are required to take developmental courses must be the developmental courses. TSI rules state that students are allowed to take college credit courses, if they are fulfilling their developmental requirements. Because successful completion of developmental courses is so important, ACC will intervene with any student who is not successfully completing developmental requirements. This intervention can mean a hold on records, requiring developmental lab classes, working with the Dev Math Advisor, and monitoring during the semester

All of your tests and the final exam will be paper and pencil tests administered at one of the many ACC testing centers. (They will not be on the computer.) When you fill out the Online Orientation Forms, you will choose the testing center you will use for all of your tests. For each test, there will be a scheduled time period during which you must go to this testing center and take the exam (see the schedule for deadlines). (You are also required to keep working on new lessons in the material during that time.)

This is not a self-paced course. If you are working ahead and want to test early, please contact me at least one week before you want to take it to see if I can get the test to your testing center early. No make-ups or retests will be given, but, when I average grades at the end of the semester, I will use your Final Exam grade to replace the lowest grade on the previous tests if your Final Exam score is higher AND your Study Plan AND your homework grades are both at least 70% AND you have turned in all of your written homework packets. Questions about late tests are answered here.

Before you go to a Testing Center, read the rules at http://www.austincc.edu/testctr/

Be sure to pay careful attention to the hours of the Testing Center and the rules. Some of the testing centers are fairly crowded and so you may have to wait in line, especially if you go in the late afternoon or early evening. Do not wait until the last day to take the test and NEVER start a test if you don't have at least 1 1/2 hours available to take it before the Testing Center closes and you must leave. Allow more time if you are slow at working the problems in your homework.

I will post your grades in the online gradebook in MyMathLab. You may go over your tests with me during office hours in person or (in some cases) by telephone. Individual appointments outside of office hours are also possible, depending on my schedule. When reviewing the test, please have a copy of the problems on the relevant Test Review handy. I have found that trying to review tests via email doesn't work very well if you have missed more than about 15 or 20 points. The best thing to do is to come into my office so you can actually see what you did wrong, if this is at all possible. (I do not return graded tests to students in this course, so the only way for you to see exactly what you missed on the tests is to come and see me.)

Final Exam

Your final grade in this course will be determined by five components.

Grades will be assigned as follows based on your total course average:

• A : 90% or better with a grade of at least an 80 on the Final Exam.
• B : 80% - 89% with a grade of at least a 70 on the Final Exam.
• C : 70% - 79% with a grade of at least a 60 on the Final Exam.
• D : 60% - 69% with a grade of at least a 50 on the Final Exam
• F : Less than 60%.
• I : Incomplete Grades (I) will be given only in very rare circumstances.  Generally, to receive a grade of "I", a student must have taken all examinations, be passing, and after the last date to withdraw, have a personal tragedy occur which prevents course completion. An incomplete grade cannot be carried beyond the established date in the following semester. The completion date is determined by the instructor but may not be later than the final deadline for withdrawal in the subsequent semester.
• IP : In Progress Grades (IP) are also rarely given. In order to earn an "IP" grade the student must remain in the course, be making progress in the material, not have excessive absences, and not be meeting the standards set to earn the grade of C or better in the course. Students who  earn an IP grade must register and pay for the same course again to receive credit. Students who make a grade of IP should not go on to the next course with that grade.

Late Homework:

Late Tests:

MATD 0370 course learning outcomes.

Students will:

1. Perform operations involving integers, fractions, decimals, percents, signed exponents, scientific notation, ratios and proportions.
2. Solve problems involving geometric figures including perimeter, area, similarity, and the Pythagorean Theorem. Analyze,  interpret, and solve problems from line graphs, bar graphs, pictographs, and pie charts.
3. Use appropriate forms of linear equations to identify slope, intercepts, and to graph lines. Find linear equations from given points and graphs of lines. Find solutions to systems of two equations by graphing.
4. Solve applied problems by defining variables, writing equation(s), solving equation(s), and writing an answer to the question in context.   Problems requiring quadratic equations are included as well as problems requiring single linear equations and systems of linear equations.
5. Factor and perform operations to combine and/or simplify expressions and solve equations including numerical, some polynomial, and some rational expressions and equations.  Simplify some radical expressions.
6. Use mathematical language, symbols, and notation to communicate mathematical concepts, demonstrate reasoning, and solve problems.

The following objectives are listed in a sequence ranging from the simple to the more complex. As such, this document should not be viewed as a chronological guide to the course, although some elements naturally will precede others. These elements should be viewed as mastery goals which will be reinforced whenever possible throughout the course.

Overall objectives:

1. Students will feel a sense of accomplishment in their increasing ability to use mathematics to solve problems of interest to them or of use in their chosen fields.
2. Students will attain more positive attitudes based on increasing confidence in their abilities to learn mathematics.
3. Students will learn to understand material using standard mathematical terminology and notation when presented either verbally or in writing.
4. Students will improve their skills in describing what they are doing as they solve problems using standard mathematical terminology and notation.

1. Description and classification of whole numbers, integers, and rational numbers using sets and the operations among them

1. identify and use properties of real numbers
2. simplify expressions involving real numbers
3. evaluate numerical expressions with integral exponents

2. Polynomials

1. distinguish between expressions that are polynomials and expressions that are not
2. classify polynomials in one variable by degree and number of terms
3. simplify polynomials
4. add, subtract, multiply (including the distributive law), and divide polynomials (including division by monomials, but excluding long division)
5. factor polynomials in one or more variables (including factoring out the greatest common factor, factoring by grouping, factoring trinomials in which the leading coefficient is one, factoring trinomials in which the leading coefficient is not one, and factoring the difference of two squares)
6. understand and use the exponent laws involving integer exponents
7. convert numbers into and out of scientific notation and perform multiplication and division with numbers written in scientific notation

3. Solve linear equations in one variable involving integral, decimal, and fractional coefficients and solutions

4. Solve and graph linear inequalities

5. Application problems

1. write and evaluate linear expressions from verbal descriptions
2. solve application problems which lead to one of the following types of equations: linear equations in one variable, systems of two linear equations in two variables, quadratic equations, and rational equations with monomial numerators and denominators)
3. solve literal equations for a specified variable using addition and multiplication principles
4. use given data to estimate values and to evaluate geometric and other formulas
5. solve problems involving the Pythagorean theorem, similar triangles, and proportions

6. Linear equations in two variables

1. identify the relationship between the solution of a linear equation in two variables and its graph on the Cartesian plane
2. understand and use the concepts of slope and intercept
3. determine slope when two data points are given
4. graph a line given either two points on the line or one point on the line and the slope of the line
5. write an equation of a line given one point on the line and the slope of the line, or two points on the line
6. identify lines given in standard, point-slope, or slope-intercept forms and sketch their graphs
7. solve systems of linear equations

7. Quadratic equations

1. find solutions to quadratic equations using the technique of factoring and using the principle of square roots
2. recognize a need to use the quadratic formula to solve quadratic equations and solve quadratic equations by using the quadratic formula when  some  simplification of square roots is needed

8. Description and classification of irrational numbers

1. simplify  radical expressions
2. use decimal approximations for radical expressions

9. Rational expressions

1. determine for which value(s) of the variable a rational expression is undefined
2. simplify rational expressions containing monomials, binomials, and trinomials
3. multiply and divide rational expressions containing monomials, binomials, and trinomials
4. add and subtract rational expressions with like denominators and rational expressions with unlike denominators (only monomials and binomials that do not require factoring)

10. Geometry

1. understand the difference between perimeter and area and be able to use formulas for these appropriately
2. solve application problems involving angles and polygons

It is the student's responsibility to initiate all withdrawals in this course.  The instructor may withdraw students for excessive absences (4) but makes no commitment to do this for the student. After the last day to withdraw, neither the student nor the instructor may initiate a withdrawal. It is the responsibility of each student to ensure that his or her name is removed from the roll should he or she decide to withdraw from the class.  The instructor does, however, reserve the right to drop a student should he or she feel it is necessary. The student is also strongly encouraged to retain a copy of the withdrawal form for their records.

Students who enroll for the third or subsequent time in a course taken since Fall, 2002, may be charged a higher tuition rate, for that course. State law permits students to withdraw from no more than six courses during their entire undergraduate career at Texas public colleges or universities.  With certain exceptions, all course withdrawals automatically count towards this limit.  Details regarding this policy can be found in the ACC college catalog.

Please check the schedule page for the withdrawal deadline for the semester.

Students who withdrew or were withdrawn generally will not be reinstated unless they have completed all course work, projects, and tests necessary to place them at the same level of course completion as the rest of the class.

Classroom behavior should support and enhance learning. Behavior that disrupts the learning process will be dealt with appropriately, which may include having the student leave class for the rest of that day. In serious cases, disruptive behavior may lead to a student being withdrawn from the class. ACC's policy on student discipline can be found in the Student Handbook page 32 or on the web at: http://www.austincc.edu/handbook/

Clearly, since this is a distance learning course, there is no actual "classroom" per se, but this policy applies to use of the message boards, email, and other class-related activities.