Cameron University

What you'll study

Coursework centers on foundational and advanced mathematical topics and the skills needed to apply them. Key areas and student learning outcomes include:

• Fundamentals: conceptual mastery of algebra, geometry, trigonometry and calculus.
• Advanced algebra: application of major concepts from higher-level algebra courses.
• Differential equations: analysis of ordinary differential equations and their behavior.
• Proofs and rigor: construction of mathematically rigorous and logically correct proofs.
• Mathematical modelling: formulation of models for real-world situations.
• Technology: use of computational tools to investigate, understand and apply mathematical ideas.
• Problem solving: integration of concepts from multiple areas (algebra, geometry, trigonometry, calculus) to analyze and solve problems.

Entry requirements

The course page lists degree plans and catalog descriptions but does not specify admissions criteria. Prospective students should consult Cameron University's admissions information for standard undergraduate entry requirements and any programme-specific prerequisites.

Career prospects

Graduates gain analytical and logical skills valued across industry and government. The programme’s emphasis on modelling, problem solving and statistics makes it relevant to roles in quantitative analysis, actuarial work, data-related occupations, scientific research support, education and business functions that rely on mathematical reasoning.

Scholarships & funding angle (general)

The source does not specify scholarships for this programme. Applicants should explore university-wide undergraduate scholarships, departmental awards in mathematics or statistics, and external funding opportunities such as merit-based scholarships and discipline-specific grants.