Learning Outcomes
Foundational Knowledge
Students will apply the principles and methods of differential calculus to both theoretical and applied problems. Depending on their chosen coursework, students will either apply the techniques of integral calculus to both theoretical and applied problems; or they will apply the topics of deductive logic, mathematical proof, discrete structures, and graph theory to different applications (including computer science).
Breadth of Application
Students will demonstrate the ability to apply advanced mathematical principles and constructs to solve problems from three additional from the fields of applied mathematics, pure mathematics, or mathematical knowledge for teaching.
Mathematical Reasoning
Students will judge the validity of arguments, formulate and test conjectures, and analyze and construct concise mathematical proofs.
Mathematical Problem Solving
Students will utilize advanced mathematical problem-solving strategies to applied problems. This includes the ability to apply mathematical concepts and models, to select appropriate strategies, and to carry out solutions.
Mathematical Communication
Students will express complex mathematical ideas orally and in writing using appropriate mathematical symbols and terminology.