Mathematics

Upon graduation, post-baccalaureate students will have:

• A mastery of quantitative and problem-solving skills.
• A deeper understanding of basic mathematics and how to use quantitative reasoning in a variety of settings.
• The necessary background to pursue a master's degree in Mathematics or Applied Mathematics

Upon graduation, M.S. students will have:

• A mastery of fundamental knowledge in a broad range of mathematical areas.
• A deeper understanding in at least one particular subfield of mathematics and/or related fields
• The ability to solve problems and communicate solutions and concepts clearly and in rigorous mathematics language.
• M.S. students who have chosen the "Thesis Option" will demonstrate an ability to present and defend research work in oral, written, and graphic forms

> The Doctor of Philosophy of Mathematics student will demonstrate an ability to develop a research proposal and carry out independent research

> Upon graduation, Ph.D. students will:

• Demonstrate understanding of the theoretical foundations and computational techniques of their subject and will be able to apply these concepts and tools to solve a wide variety of problems in at least one area of specialization within mathematics.
• Have an in-depth understanding and mastery of the literature in at least one particular subfield of mathematics. Applied mathematicians will also demonstrate mastery of their area of application.
• Demonstrate an ability to present and defend research work in oral, written and graphic forms.
• Demonstrate the ability to conduct a classroom and grade undergraduate work.
• Demonstrate the ability to work effectively as team members.
• Demonstrate an understanding of their professional and ethical responsibilities and appreciation of the impact of mathematics in the social context.