About this program

The Bachelor of Science in Applied Mathematics teaches you how to use math to solve real problems. You’ll study areas like statistics, modeling and computing. You learn how math works in science, business and technology. The program helps you build strong thinking and problem-solving skills. It prepares you for careers in data analysis, research, or tech — or for graduate school if you want to keep going.

Program Curriculum and Requirements

What you can do

Employment Opportunities

A Bachelor of Science in Applied Mathematics degree prepares you for careers such as:

Actuaries,Computer Programmers, Computer Systems Analysts, Kindergarten and Elementary School Teachers, Mathematicians, Network and Computer Systems Administrators, Postsecondary Teachers, Mathematicians and Statisticians

Program Scope

The B.S. in Applied Mathematics follows the primary aim of applied mathematics: to elucidate scientific concepts and to describe and predict phenomena through the use of mathematics. The applied mathematician is at once a mathematical specialist and a systems analyst whose task is to confront complex, real-world problems with mathematical analysis. In business and industry the applied mathematician has opportunities to utilize both background and training in solving problems of a practical nature. To do so, one must know the mathematical theories involved and have an appreciation for the specific science or technology that provides the source of the problem.

Program Learning Outcomes

Upon completion of the Bachelor of Science in Applied Mathematics a student will be able to:

  1. Develop basic programming skills and use of various software such as Mathematica, Matlab, SAS, and R; apply these skills to solve problems in optimization, applied linear algebra, differential equations, and statistical inference.
  2. Formulate and analyze mathematical conjectures, construct proofs in sound mathematical English, and use these skills to write proofs of statements in linear algebra, abstract algebra, and analysis.
  3. Develop practical insights in modeling real-world phenomena using a model toolbox of (partial) differential equations, optimization, applied analysis and linear algebra, and use numerical methods to obtain solutions in probing such models.
  4. Communicate effectively to a variety of audiences using oral, written, and visual modes.

 

Admissions and Aid

Ready to take the next step? SFSU makes it simple to apply and get the support you need.