Mathematics, B.S.
Program overview
The Bachelor of Science in Mathematics program provides students with a rigorous and versatile foundation in mathematical theory, analytical thinking, and problem-solving. Mathematics is the language of science, technology, and innovation, and the ability to think quantitatively and logically is increasingly valuable in today’s data-driven world.
Students in the program explore a wide range of mathematical topics—from foundational concepts in calculus and linear algebra to advanced areas such as probability, abstract mathematics, and applied analysis. Along the way, they develop strong skills in reasoning, pattern recognition, and analytical problem-solving that are essential in both scientific research and professional careers.
The program prepares students for graduate study in mathematics and related fields, as well as careers in areas such as data science, finance, technology, engineering, research, and education. Mathematics also complements many other disciplines, making it an excellent foundation for interdisciplinary work.
PROGRAM REQUIREMENTS
PROGRAM REQUIREMENTS
Calculus I
Calculus II
Calculus III
Linear Algebra
Differential Equations I
Advanced Calculus I
Advanced Calculus II
Modern Algebra
Probability Theory
Senior Seminar
PROGRAM LEARNING OBJECTIVES
PROGRAM LEARNING OBJECTIVES
PLO 1: Demonstrate proficiency with the techniques and applications of single and multivariate calculus. In particular, students will be able to find limits, derivatives, and integrals of various functions.
PLO 2: Solve first order differential equations and higher order linear differential equations.
PLO 3: Understand and write mathematical proofs, producing arguments that are logically and mathematically correct.
PLO 4: Use probability and statistics to find the likelihood of events and to find the mean and standards deviation of various probability distributions.
PLO 5: Use matrices to solve systems of linear equations and to study vector spaces and linear transformations.
PLO 6: Understand, identify, and prove facts about algebraic structures, such as groups, rings, and fields.
CURRICULUM HIGHLIGHTS
CURRICULUM HIGHLIGHTS
The B.S. in Mathematics curriculum provides students with a strong foundation in both theoretical and applied mathematics. Students begin with the core sequence of Calculus I, II, and III, where they develop essential skills in mathematical analysis, modeling, and problem-solving. These courses introduce the fundamental principles that support advanced study in mathematics, science, and technology.
As students progress, courses such as Linear Algebra and Differential Equations deepen their understanding of mathematical structures and dynamic systems, which are widely used in fields such as engineering, physics, economics, and data science. Advanced coursework, including Advanced Calculus I and II and Modern Algebra, allows students to explore higher-level mathematical theory and develop rigorous analytical reasoning.
Students also study Probability Theory, gaining insight into mathematical models used in statistics, risk analysis, and decision-making. The program culminates with a Senior Seminar, where students integrate their knowledge, explore advanced topics, and engage in discussion and analysis of mathematical ideas.
Together, these courses help students develop strong analytical, logical, and quantitative skills that prepare them for graduate study and careers in mathematics, science, technology, finance, and education.
CAREER OPPORTUNITIES
CAREER OPPORTUNITIES
📊 Data Analyst or Data Scientist – You will analyze data, identify patterns, and help organizations make data-driven decisions.
💰 Financial or Investment Analyst – You will evaluate financial markets, assess risk, and guide investment strategies.
💻 Software Developer or Systems Analyst – You will design algorithms, build software systems, and solve complex technical problems.
📈 Actuary – You will use mathematical models and statistics to assess risk for insurance and financial institutions.
📉 Statistician – You will collect and interpret data to inform research, policy, and business decisions.
🏦 Quantitative Analyst (Quant) – You will develop mathematical models used in banking, finance, and trading.
🧠 Operations Research Analyst – You will use mathematical optimization to improve organizational efficiency and logistics.
🎓 Mathematics Educator – You will teach mathematics at the secondary or postsecondary level and inspire future generations of problem-solvers.