Mathematics Learning Outcomes

Students who successfully complete the requirements for the Mathematics Major progress from a computational and algorithmic understanding of mathematics to a deeper understanding of mathematical reasoning through problem-solving techniques, proof-writing methods, abstraction of concrete concepts, and generalization of abstract concepts.

This progression addresses the eight learning outcomes below which are embedded and assessed in the courses offered in this program. Furthermore, students are expected to meet the following benchmarks during their studies as Mathematics Majors:

• maintain a 2.0 GPA or higher in their courses;
• acquire competence in foundational mathematics and statistics courses;
• explore at least one advanced topic in mathematics of their own choosing; and
• successfully complete a capstone project in MA 410 Seminar in Mathematics.

Learning Outcomes

Graduates of the Mathematics Program:

1. Solve problems at various levels and in various contexts;
2. Learn how to read, understand, and formulate the definitions of mathematical concepts;
3. Cultivate how to read and analyze mathematical statements;
4. Apply logical deduction and acquire mathematical reasoning through writing formal mathematical proofs;
5. Work with ideas and approaches representing the breadth of mathematical sciences, ranging from continuous to discrete and theoretical to applied;
6. Explore ethical considerations of the study and application of mathematics;
7. Apply a variety of technological tools, such as computer algebra systems and computer programming languages; and
8. Effectively communicate mathematical concepts and reasoning in written reports and oral presentations.