This course is designed for those students who do not have the necessary background in basic algebra or are in need of a thorough review of basic algebra. Topics include: apply the properties of real numbers, use the order of operations for real numbers, solve linear equations and inequalities, solve application problems involving linear equations, graph linear equations and inequalities with the slope intercept form of an equation, determine equations of lines given specific information, solve systems of linear equations by means of graphing and simple substitution only, solve application problems involving systems of linear equations, perform operations with polynomials, division of algebraic expressions involving exponents should be limited to monomials, simplify algebraic expressions involving exponents. This course cannot be used to satisfy degree requirements. Code 1 course fee.

This is a mathematical course for liberal arts students. This course is a study of some of the fundamental concepts in mathematics. Topics include: sets, probability, logic systems of numeration, groups, and mathematical systems. Applications of these topics in various fields of study are included in the course. Code 1 course fee.

An introductory level course for non-mathematics majors who need or desire a working knowledge of statistics. This course is oriented towards all fields in which statistics finds applications. Topics include: summarizing data, probability, normal and binomial distributions, hypothesis testing, confidence intervals and correlation. Code 2 course fee.

Introduction to Data Science will provide students with data literacy skills in order to understand techniques in data manipulation, visualization, and interpretation. This project-based course will allow students to utilize a toolkit of statistical software to perform data science methods. Code 2 course fee.

This course is designed for students in a variety of fields for which a conceptual undersatnding of college algebra topics is appropriate. Continuous and discrete functions will be studied from graphical, numerical, verbal, and algebraic perspectives with applications to diverse disciplines. Topics will include linear, quadratic, polynomial, exponential, logarithmic absolute value, radical, and rational functions and their application. This course will NOT satisfy the prerequisite for Precalculus courses. Code 1 course fee.

This course is intended for students pursuing the pre-calculus track who need to improve their elementary algebra skills while also developing a thorough understanding of the more difficult algebraic concepts necessary for MATH 191 or MATH 195. The course topics include: polynomial, exponent, radical, and rational expressions; linear, absolute value, and quadratic equations and inequalities; rational and radical equations; graphing techniques; systems of linear and non-linear equations and inequalities; conic sections; relations and functions. Students cannot earn graduation credits for both MATH 161 and MATH 165. Code 1 course fee.

This course is intended for students pursuing the precalculus track who have demonstrated competency in high school algebra but need to strengthen their mastery of algebraic concepts for Precalculus. Topics include equations/inequalities, functions and graphs (polynomial, radical, rational, exponential, and logarithmic), and systems of equations/inequalities. Prior Algebra II skills are strongly recommended for this course. Students can only receive credit for one of the following courses: Math 161, Math 165 or Math 166. Code 1 course fee.

This is a mathematics course for liberal arts students. The topics covered include solving linear functions and inequalities, graphing, matrices with applications, and linear programming including the Simplex Method. Computers and/or graphing calculators will be utilized by the students. Code 2 course fee.

Polynomial, rational, exponential and logarithmic functions are studied from an algebraic, analytic and graphical perspective. Functions, the Fundamental Theorem of Algebra, complex numbers, mathematical modeling and other algebraic concepts are studied. Students who receive credit for Math 191 and/or Math 192 cannot also receive credit for Math 195. Code 1 course fee.

This course is a continuation of MATH 191. It includes the study of trigonometric functions and their inverses, trigonometric identities and equations and complex numbers from an algebraic, analytical, and graphical perspective. Additional topics include determinants sequences and series, analytic geometry and mathematical induction. Students who receive credit for Math 191 and/or Math 192 cannot also receive credit for Math 195. Code 1 course fee.

This accelerated course is designed for Mathematics, Science, Computer Science and/or Engineering majors or any student who wishes to be ready for Calculus I in one semester. It will cover equations and inequalities including absolute value, polynomial rational, radical, trigonometric, inverse trigonometric, logarithmic and exponential functions, analytic trigonometry, analytic geometry, polar coordinates and parametric equations. Students who receive credit for MATH 195 cannot also receive credit for MATH 191 and/or MATH 192. Code 1 course fee.

This course prepares students for the study of Calculus. Critical thinking skills will be developed by analyzing various topics from algebraic, analytic, and geometric perspectives. Precalculus includes equations and inequalities, relations and functions, polynomial and rational functions, exponential and logarithmic functions, trigonometric functions, inverse trigonometric functions, trigonometric identities and equations, applications of trigonometry, systems of equations, and complex numbers. Additional topics include polar coordinates, parametric equations, sequences and series. Technology will be utilized throughout the course. Code 1 course fee.

This is an accelerated review of algebraic, geometric, and trigonometric topics for the highly motivated student. Critical thinking skills will be developed through the study of polynomial, rational, trigonometric, logarithmic, and exponential functions and their graphs from algebraic, analytic, and geometric perspectives. Other topics to be studied are system of equations and inequalities, matrices and determinants, sequences and series, and mathematical induction. Technology and mathematical modeling will be utilized throughout the course. Code 1 course fee.

This course is a study of limits and continuity, differentiation formulas for algebraic trigonometric, inverse trigonometric, exponential and logarithmic functions, higher order derivatives, mean value theorem, applications of the derivative including related rates, maximum-minimum; graphing L'Hospital's Rule; antiderivates; the definite integral; integration using substitution; applications of the integral to evaluation of area; alternate definition of the natural logarithmic function. Code 1 course fee.

A study of applications of the integral including area, volume, arc length, surface area, work; techniques of integration; improper integrals; infinite sequences and series; Taylor and Maclaurin series with applications; parametric equations; polar coordinates. Code 1 course fee.

This course is a study of multi-dimensional analytic geometry, vectors and vector functions; derivatives with applications; multiple integrals with applications; vector calculus including Greens Theorem and Stokes Theorem. Code 1 course fee.

This course is recommended for engineering, computer science, and Mathematics majors. The topics include: sets, logic, proofs, combinations, probability, graph theory and Boolean algebra. Code 1 course fee.

This course covers topics in linear algebra, including systems of linear equations, Gaussian Elimination, matrices and determinants, vector spaces, linear transformations, eigenvalues, eigenvectors, and applications. Code 1 course fee.

This course includes the following topics: modeling and solving first-order differential equations and higher-order differential equations, both linear and non-linear, solution of differential equations by power series and Laplace transforms, matrices and determinants, Fourier series, and an introduction to partial differential equations. Code 1 course fee.