hero-angle-alpha hero-angle-beta icon-rss-square icon-instagram icon-rss icon-facebook icon-facebook-square icon-facebook-official icon-twitter icon-twitter-square icon-google-plus icon-google-plus-square icon-linkedin icon-linkedin-square icon-pinterest icon-pinterest-square icon-youtube icon-youtube-square icon-youtube-play icon-search icon-gift icon-graduation-cap icon-home icon-bank icon-envelope icon-envelope-square Cabrini Logo Cabrini Logo icon-chevron-right icon-chevron-left category academics category athletics category just for fun category service and mission category living on campus category profiles category advice category activities and events Cabrini University logo with crest
Return Home

Students who graduate with a degree in Mathematics are prized for their ability to reason effectively, think logically, and solve problems rationally. 

When you major or minor in Mathematics at Cabrini, you will develop quantitative and analytical skills that are in demand in every industry.

 

Contact Information

John F. Brown, PhD
Chair, Department of Mathematics
610.902.8468
jbrown@cabrini.edu

Mathematics Program Details

As an integrated program of study, the Mathematics major incorporates both applications and
theory. You will receive solid grounding in critical, creative, and logical problem
solving. Plus, you will be encouraged to study your own special mathematics
interests: You can major in Mathematics or Mathematics and Secondary Education (dual degree).

Classes are small—the average class is about 12 students—led by faculty with advanced degrees. 

Employment Outlook

The ability to reason effectively, think logically, and solve problems rationally, as well as quantitative and analytical skills—skills developed as a Mathematics major—are the foundation for successful continued education and careers in such fields as:

  • Business
  • Finance
  • Education
  • Industry
  • Law

Program Highlights

  • Major or minor option
  • Small classes led by faculty with advanced degrees
  • Solid grounding in critical, creative, and logical problem solving

Skills Learned

  • Understand single and multivariable calculus, the foundation courses for higher-level mathematics
  • Understand mathematical structures and operations and their properties
  • Construct clear and concise proofs and possess an understanding of the theoretical underpinnings of mathematical concepts
  • Develop an awareness of the many areas of applications of mathematics
  • Use mathematics as a tool in problem solving and the modeling of physical phenomena
  • Analyze numerical data and draw logical conclusions
  • Solve multistep problems using sequential reasoning and critical thinking
  • Communicate mathematical ideas in written form clearly to others
  • Demonstrate a familiarity with technological tools used in mathematics