Weber State University
   

Mathematics

Revised 11/15/01

Student Learning Outcomes

Mathematics students should enjoy resources that are sufficient for achieving their goals.  While obtaining mathematical knowledge, they should also have a reasonable freedom in the choice of their courses.
 
The education of a student is a cooperative effort between the student, many faculty in different disciplines, and other university community members such as advisors, librarians, administrators, etc.  The Mathematics Department controls only one aspect of this effort, namely the teaching of mathematics.  However, this document states overall desirable learning outcomes for students of mathematics.
 
  • Mathematics majors should gain a substantive knowledge and comprehension of the major ideas in the core areas of their fields of study.
    • Pure Mathematics:  The main topics are modern and linear algebra and analysis of real-valued functions.
    • Applied Mathematics:  The main topics are numerical and statistical analysis, linear algebra, mathematical modeling and differential equations.
    • Mathematics Teaching:  The main mathematical topics are the ones contained in mathematics courses required for certification.  Mathematics teaching majors should also learn effective approaches for teaching mathematics.
  • All mathematics majors should learn a fundamental set of skills that will enable them to succeed in an ever changing world.
    • Problem Solving & Independent Learning:  They should be adequately trained to apply their mathematical knowledge in both familiar and new situations.  They should also be able to seek new knowledge to help in those endeavors.
    • Technology:  They should learn to use appropriate technology, such as computers, as an aide in investigating mathematical problems and teaching.
    • Communication:  They should learn to successfully communicate mathematical ideas and solutions of problems with others at the appropriate level.
  • Students pursuing Mathematics minors, Mathematics Teaching minors, or Elementary Mathematics Endorsements should be able to effectively apply appropriate mathematical ideas and/or teaching approaches in their field.
  • Mathematics service courses should meet the overall varied needs of client departments.  Students in these courses should obtain the required mathematical knowledge.

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