# Prairie View A & M University

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1 Prairie View A & M University Semester: Spring 2016 Course Title: College Algebra Course Prefix: Math Course No.: 1113 Section No.: P02 CRN: Department of Mathematics College of Arts and Science Instructor Name: Marcia Brown-Palmer Office Location: WR Banks 301D Office Phone: Fax: Address: U.S. Postal Service Address: Prairie View A&M University P.O. Box 519 Mail Stop 2225 Prairie View, TX Office Hours: MWF 10:00 am 12: 00 pm Course Location: WR Banks RM 211 Class Meeting Days and Times: 8:00 am -8:50 am Catalog College Algebra (3-0) Credit 3 semester hours. Quadratic equations, systems of equations, Description: logarithms, exponential and logarithmic equations, binomial theorem, progressions, permutations, combinations, and probability. Prerequisites: Must have made at least a C in Math 0133 or a TSI Math Score of 350. Required Text: Three items are required: 1. The text either a paper copy or an electronic version, 2. WebAssign an online homework package, and 3. A scientific calculator such as TI-83, or TI-84. College Algebra, 9 th Edition; by Ron Larson ISBN: , Cengage, 2015 Access to Learning Resources: PVAMU Library: phone: web: University Bookstore: phone: web: Course Goals: The goals of this course are to enable the student to: Goal Alignment with Academic Program Alignment with Core Curriculum 1. Write definitions, recognize and use basic mathematical 1,2,3 1,2,3 concepts. 2. Simplify polynomial, radical, rational, exponential, and 3 3 logarithmic expressions. 3. Solve linear, quadratic, rational, radical, absolute value, 3 3

2 exponential and logarithmic equations with one variable. 4. Solve inequalities Solve systems of equations Graph polynomial, rational, exponential and logarithmic 1,2 1,2 functions. 7. Give an elementary function evaluation of polynomial, 1,2 1,2 rational, radical, absolute value, exponential and logarithmic functions. To include finding the domain and range, interval of increase and decrease composition, even, odd or neither, one-to-one, and inverse of functions. 8. Develop problem-solving skills. 1,2,3 1,2,3 Course Outcomes/Objectives At the end of this course, the student will: 1. Be able to demonstrate mastery of the course goals listed above. Course Requirements and Evaluation Methods This course will utilize the following instruments to determine student grades and proficiency of the learning outcomes for the course. Examinations All exams will consist of essay type written tests designed to measure knowledge of presented course material. The midterm exam and the final exam are to be done in class. Scientific calculators are allowed and a formula sheet will be provided. Homework All homework problems are to be done using WebAssign to enhance the understanding of the material. The publisher has supplements freely available online. Go to to register and do the homework. A 14-day grace period of non-purchase of WebAssign code is granted to all students. At the end of the grace period, students must purchase the WebAssign code (also called Class Key) for continued access of the program. The WebAssign code (Class Key) for this section is: pvamu Grading: The course grade will be determined using the following matrix. Grading Matrix Instrument Total Pretest (given during 1 st week of class) 2.5% Homework online (WebAssign) 20% Exam 1 online (WebAssign) Exam 1 or Exam 2 Exam 2 online(webassign) 12.5% Midterm Exam (Exam 3) In class 20% Exam 4 online (WebAssign) Exam 4 or Exam 5 Exam 5 online (WebAssign) 12.5% Posttest online (e-course) 2.5% Attendance 5% Final Examination In class 25% Total: 100% 2

3 Midterm grades will be computed as follows: Midterm score = where = is the sum of the weights through midterm. Course average will be computed as follows (sum of the weights = 1): Grade Determination: The final scores will be rounded up and letter grades will be assigned as follows: A = %; B = 80 89%; C = 70 79%; D = 60 69%; F = 0 59% Make-up Policy: Any missed exam for which a make-up is necessary requires prior approval by the Department Head. Course Procedures All classes will begin and end on time. There will be no early dismissal or unapproved cancellation of classes. Students will be treated with respect and a good record of class attendance will be maintained. University Rules and Procedures Disability statement (See Student Handbook): Students with disabilities, including learning disabilities, who wish to request accommodations in class should register with the Services for Students with Disabilities (SSD) early in the semester so that appropriate arrangements may be made. In accordance with federal laws, a student requesting special accommodations must provide documentation of their disability to the SSD coordinator. Academic misconduct (See Student Handbook): You are expected to practice academic honesty in every aspect of this course and all other courses. Make sure you are familiar with your Student Handbook, especially the section on academic misconduct. Students who engage in academic misconduct are subject to university disciplinary procedures. Forms of academic dishonesty: 1. Cheating: deception in which a student misrepresents that he/she has mastered information on an academic exercise that he/she has not mastered; giving or receiving aid unauthorized by the instructor on assignments or examinations. 3

4 2. Academic misconduct: tampering with grades or taking part in obtaining or distributing any part of a scheduled test. 3. Fabrication: use of invented information or falsified research. 4. Plagiarism: unacknowledged quotation and/or paraphrase of someone else s words, ideas, or data as one s own in work submitted for credit. Failure to identify information or essays from the Internet and submitting them as one s own work also constitutes plagiarism. Nonacademic misconduct (See Student Handbook) The university respects the rights of instructors to teach and students to learn. Maintenance of these rights requires campus conditions that do not impede their exercise. Campus behavior that interferes with either (1) the instructor s ability to conduct the class, (2) the inability of other students to profit from the instructional program, or (3) campus behavior that interferes with the rights of others will not be tolerated. An individual engaging in such disruptive behavior may be subject to disciplinary action. Such incidents will be adjudicated by the Dean of Students under nonacademic procedures. Sexual misconduct (See Student Handbook): Sexual harassment of students and employers at Prairie View A&M University is unacceptable and will not be tolerated. Any member of the university community violating this policy will be subject to disciplinary action. Attendance Policy: Prairie View A&M University requires regular class attendance. Excessive absences will result in lowered grades. Excessive absenteeism, whether excused or unexcused, may result in a student s course grade being reduced or in assignment of a grade of F. Absences are accumulated beginning with the first day of class. Student Academic Appeals Process Authority and responsibility for assigning grades to students rests with the faculty. However, in those instances where students believe that miscommunication, errors, or unfairness of any kind may have adversely affected the instructor's assessment of their academic performance, the student has a right to appeal by the procedure listed in the Undergraduate Catalog and by doing so within thirty days of receiving the grade or experiencing any other problematic academic event that prompted the complaint. Technical Considerations for Online and Web-Assist Courses Minimum Hardware and Software Requirements: Pentium with Windows XP or PowerMac with OS 9 56K modem or network access Internet provider with SLIP or PPP 8X or greater CD-ROM 64MB RAM Hard drive with 40MB available space 15 monitor, 800x600, color or 16 bit Sound card w/speakers Microphone and recording software Keyboard & mouse Netscape Communicator ver or Microsoft Internet Explorer ver. 5.0 /plug-ins Participants should have a basic proficiency of the following computer skills: Sending and receiving 4

5 A working knowledge of the Internet Proficiency in Microsoft Word Proficiency in the Acrobat PDF Reader Basic knowledge of Windows or Mac O.S. Netiquette (online etiquette): Students are expected to participate in all discussions and virtual classroom chats when directed to do so. Students are to be respectful and courteous to others in the discussions. Foul or abusive language will not be tolerated. When referring to information from books, websites or articles, please use APA standards to reference sources. Technical Support: Students should call the Prairie View A&M University Helpdesk at for technical issues with accessing your online course. The helpdesk is available 24 hours a day/7 days a week. For other technical questions regarding your online course, call the Office of Distance Learning at or Communication Expectations and Standards: All s or discussion postings will receive a response from the instructor within 48 hours. You can send anytime that is convenient to you, but I check my messages continuously during the day throughout the work-week (Monday through Friday). I will respond to messages during the work-week by the close of business (5:00 pm) on the day following my receipt of them. s that I receive on Friday will be responded to by the close of business on the following Monday. Submission of Assignments: Assignments, Papers, Exercises, and Projects will distributed and submitted through your online course. Directions for accessing your online course will be provided. Additional assistance can be obtained from the Office of Distance Learning. Discussion Requirement: Because this is an online course, there will be no required face to face meetings on campus. However, we will participate in conversations about the readings, lectures, materials, and other aspects of the course in a true seminar fashion. We will accomplish this by use of the discussion board. Students are required to log-on to the course website often to participate in discussion. It is strongly advised that you check the discussion area daily to keep abreast of discussions. When a topic is posted, everyone is required to participate. The exact use of discussion will be determined by the instructor. It is strongly suggested that students type their discussion postings in a word processing application and save it to their PC or a removable drive before posting to the discussion board. This is important for two reasons: 1) If for some reason your discussion responses are lost in your online course, you will have another copy; 2) Grammatical errors can be greatly minimized by the use of the spell-and-grammar check functions in word processing applications. Once the post(s) have been typed and corrected in the word processing application, it should be copied and pasted to the discussion board. 5

6 MATH 1113 College Algebra Weekly Outline Week Topics 1 Introduction to WebAssign, Pretest 1.1 Graphs of Equations 1.2 Linear Equations in One Variable Modeling with Linear Equations 1.4 Quadratic Equations and Applications Complex Numbers 1.6 Other Types of Equations Exam 1 online: Wed. Feb. 3 and Thu Feb. 4 Covers Linear Inequalities in One Variable 1.8 Other Types of Inequalities 2.1 Linear Equations in Two Variables Functions 2.3 Analyzing Graphs of Functions Exam 2 online: Wed. Feb. 17 and Thu Feb. 18 Covers A Library of Parent Functions 2.5 Transformation of Functions Combination of Functions: Composite Functions 2.7 Inverse Functions 8 Review, Midterm exam (Exam 3) in class (Covers Chapters 1 and 2) Wed March 9, and Thu March 10 9 Spring Break Quadratic Functions and Models 3.2 Polynomial Functions of Higher Degree Polynomial and Synthetic Division 3.4 Zeros of Polynomial Functions Rational Functions and Asymptotes 4.2 Graphs of Rational Functions Exam 4 online: Wed. March.30 and Thu March 31 Covers Exponential Functions and Their Graphs 5.2 Logarithmic Functions and Their Graphs Properties of Logarithms 5.4 Exponential and Logarithmic Equations Exam 5 online: Wed. April 13 and Thu April 14 Covers Exponential and Logarithmic Models 6.1 Linear and Nonlinear Systems of Equations 6.2 Two-Variable Linear Systems 16 Posttests, Review Comprehensive Final exam NOTE: All online exams are to be done in WebAssign. This means lectures (or reviews) will proceed normally in the classroom on exam days except for the midterm and the final exams. So no lecture time is sacrificed for testing. 6

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