The main objective of this course is to help the student in understanding the basic concepts of calculus on the one hand, and to develop the skills needed for using calculus as a viable tool to solve problems that arise in the study of business and economics. Topic covered include, limits, types of functions (polynomial, rational, exponential and logarithmic), their derivatives, anti-derivatives and their various applications.

This course builds strong basic mathematics skills that are required for studying undergrad mathematics. This course is particularly important to students, whose mathematical skills are not sufficiently developed at high school levels. This course covers materials that include algebraic operations, radical and rational expression, equalities and in-equalities, functions and analytic geometry, special types of functions (linear, quadratic, inverse, polynomial, rational, exponential, logarithmic,and trigonometric), solution to equations, and identities involving some types of functions.

This course is an introduction to the theory and application of ordinary differential equations and the

Laplace transform. The main objective is for the student to develop competency in the basic concepts and

master certain solution methods. Topics covered include linear and nonlinear first order equations; higher

order linear differential equations; undetermined coefficients method; variation of parameters method;

Cauchy-Euler equation; Laplace transform; linear systems solution; solution by series method.

This course introduces the basic concepts of mathematical analysis used in science and engineering. The course teaches an introduction to differential and integral calculus. Topics include limits; the derivative; rates; the mean-value theorem; max-min problems; the integral and the fundamental theorem of integral calculus; areas, and average values.

This course is a continuation to Calculus I. The course covers basic mathematical analysis and tools, widely used in more sophisticated mathematics-based tools in various areas. The topics include Integration techniques, applications of integration like volumes by disk and cylindrical shells methods, Arc length and area of a surface of revolution, parametric equations and polar coordinates, conic sections, infinite sequences and series.

This course provides an introduction to linear algebra topics. Emphasis is placed on the development of abstract concepts and applications for vectors, systems of equations, matrices, determinants, vector spaces, multi-dimensional linear transformations, eigenvectors, eigenvalues, diagonalization and orthogonality. Upon completion, students should be able to demonstrate understanding of the theoretical concepts and select and use appropriate models and techniques for finding solutions to linear algebra-related problems with and without technology