Topics include sequences, differences, linear and nonlinear difference equations, systems of difference equations, numerical solutions of linear and nonlinear equations, analytical techniques for solving linear systems using linear algebra, up through eigenvalues and eigenvectors, and an introduction to projections and regression with vectors. Applications from many fields are studied and the role of mathematical modeling is a central focus. Formal computer labs are a part of the course each week, with spreadsheets being the primary software employed. This course satisfies a general liberal arts requirement for all students and the mathematics requirement for business majors. A first course in calculus for the student of the social, behavioral, and life sciences.
Emphasis is on the use of technology to solve real-world problems.
A continuation of MA 121 to the integral calculus. Methods of integration, with strong emphasis on applications to economics, physics, geometry, and biology. Differential equations and Taylor series are introduced. This is the first in a series of four, one-semester, integrated mathematics courses. The focus in the first semester is on finite-difference equations in dynamical systems, derivatives and antiderivatives, and an introduction to differential equations including phase line analysis, stability of equilibrium, slope fields, and separation of variables.