BackCollege Algebra Syllabus and Course Overview Study Guide
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Course Overview and Structure
Introduction to College Algebra
College Algebra (MATH 1314) at Texas A&M University-San Antonio is designed to provide students with a comprehensive understanding of algebraic concepts and their applications. The course covers fundamental topics such as polynomial, rational, radical, exponential, and logarithmic functions, as well as systems of equations, matrices, sequences, series, probability, and conic sections. The course aims to develop critical thinking, communication, and quantitative skills through mathematical modeling and problem-solving.
Credit Hours: 3 credits
Prerequisites: High School Algebra II (grade C or higher) or placement; passing TSIA Math score
Required Materials: Online access code for College Algebra by Robert F. Blitzer (8th edition) with MyMathLab
Calculator Policy: Scientific non-graphing, non-programmable calculator required (TI-30XS recommended)
Grading Policy and Course Requirements
Assessment Components
The grading policy is structured to evaluate students through homework, quizzes, tests, and a comprehensive final exam. All assignments are completed online via MyMathLab, and strict deadlines are enforced.
Homework: 15% (multiple attempts allowed, no late submissions)
Weekly Quizzes: 15% (three attempts per quiz, highest score counted)
Two Tests: 50% (25% each, proctored exams)
Final Exam: 20% (comprehensive, may replace lowest test grade)
Grade Scale: 90–100% = A; 80–89% = B; 70–79% = C; 60–69% = D; Below 60% = F
Student Learner Objectives
Key Learning Outcomes
Upon completion of the course, students will be able to:
Demonstrate understanding of properties of functions, including domain, range, operations, compositions, and inverses.
Recognize and apply polynomial, rational, radical, exponential, and logarithmic functions, and solve related equations.
Interpret and apply graphing techniques.
Evaluate all roots of higher degree polynomial and rational functions.
Recognize, solve, and explain systems of linear equations using matrices.
List of Topics Covered
Major Topics and Sections
The following topics are included in the course curriculum:
Solving linear equations and applying models
Complex numbers
Solving quadratic, rational, and radical equations
Solving linear and compound inequalities
Solving absolute value equations and inequalities
Distance formula and circles
Functions and their graphs
Linear functions and slope
Transformations of functions and graphing
Combinations and compositions of functions
Inverse functions
Quadratic functions and graphing
Polynomial functions and graphing
Zeros of polynomial functions
Rational functions and graphing
Introduction to polynomial and rational inequalities
Direct, inverse, and combined variation
Exponential and logarithmic functions
Properties of logarithms: solving exponential and logarithmic equations
Applications with log and exponential functions
Systems of linear and non-linear equations and matrices
More on solutions of systems of linear equations
Properties of matrices
Introduction to sequences and series
Course Policies and Expectations
Attendance and Participation
Regular participation and attendance are essential. Students must attend live online lectures or watch recorded sessions. Assignments are due weekly, and failure to complete work will result in a lower participation grade.
Absence is defined as not attending an online lecture or not watching the recorded session.
Work ahead on assignments; extensions are not granted.
Instructor is available for help by appointment via email.
Academic Support and Resources
University Support Services
Texas A&M University-San Antonio offers a variety of support services for students, including:
Disability Support Services for reasonable accommodations
Academic Learning Center for free tutoring
Student Counseling Center for mental health support
Jaguar Writing, Language, and Digital Composing Center for writing and language assistance
Food pantry and CARE report for meeting basic needs
Military Affairs for veterans and active-duty military personnel
Religious Observances accommodations
Six-Drop Rule for course withdrawals
Statement of Harassment and Discrimination
Pregnant/Parenting Student accommodations
Emergency Preparedness
JagE Alert System
In the event of an emergency, students, staff, and faculty can receive notifications via text message and email. Registration and updates are available online. The SafeZone App is recommended for emergencies.

Academic Integrity
Policy on Generative AI and Academic Misconduct
All work submitted must be generated by students themselves. Use of generative AI tools (e.g., ChatGPT) or hiring others to complete assignments is strictly prohibited and considered academic dishonesty. Students are expected to exhibit honesty and integrity in all academic pursuits.
Students’ Rights and Responsibilities
Summary of Rights and Responsibilities
Right to participate in a free exchange of ideas
Right to participate in all university activities free from discrimination
Right to personal privacy
Right to a fundamentally fair disciplinary process
Responsibility to respect the rights and property of others
Responsibility to comply with university rules and laws
Responsibility to recognize the impact of actions on the university community
Responsibility to check university email for updates
Summary Table: Course Grading Policy
Graded Element | Percentage | Notes |
|---|---|---|
Homework | 15% | Completed on MyMathLab, multiple attempts allowed |
Weekly Quizzes | 15% | Three attempts per quiz, highest score counted |
Two Tests | 50% | 25% each, proctored exams |
Final Exam | 20% | Comprehensive, may replace lowest test grade |
Additional Info
For detailed explanations of algebraic concepts, students should refer to the College Algebra textbook by Robert F. Blitzer and utilize MyMathLab resources, including video presentations and PowerPoint slides. The syllabus provides a comprehensive overview of course structure, expectations, and university resources, but does not include specific mathematical content or worked examples. For exam preparation, students should focus on the listed topics and objectives.