MAS 2948 Service Learning Field Study I . . . . . 1-3(Variable)
Placement in community agency or other social organizational setting related to field of study. Supervision by faculty and agency. Students and faculty "customize" courses to fit a full range of services that are available in the setting. Student must be able to draw correlation between the discipline and field study. Journal and reflective experience paper are required. With the agreement of the student's faculty sponsor, a minimum of 4-6 hours per week must be done at the field site per semester hour of credit.

MAS 3105 Linear Algebra . . . . . 3(3,0)
Vectors and vector spaces, linear transformations, matrices, determinants. Prerequisite: MAC 2312.

MAS 3948 Service Learning Field Study II . . . . . 1-3(Variable)
Placement in community agency or other social organizational setting related to field of study. Supervision by faculty and agency. Students and faculty "customize" courses to fit a full range of services that are available in the setting. Student must be able to draw correlation between the discipline and field study. Journal and reflective experience paper are required. With the agreement of the student's faculty sponsor, a minimum of 4-6 hours per week must be done at the field site per semester hour of credit.

MAS 4156 Vector Analysis . . . . . 3(3,0)
Vector algebra and calculus; line, surface and volume integrals, theorems of Green, Gauss and Stokes. Prerequisite: MAC 2313.

MAS 4203 Number Theory . . . . . 3(3,0)
Divisibility properties of integers, number-theoretic functions, Diophantine equations, theory of congruencies and selected topics, such as continued fractions. Prerequisite: MHF 3202.

MAS 4301 Abstract Algebra . . . . . 3(3,0)
Concepts of basic algebraic structures set, group, ring, integral domain and field. Prerequisite: MHF 3202.

MAS 5107 Matrix Theory . . . . . 3(3,0)
Canonical forms of matrices, similarity, quadratic forms. Prerequisite: MAS 3105.

MAS 5311 Topics in Algebra . . . . . 3(3,0)
Theory of rings, polynomial rings and fields. Definition and examples of rings, homorphism, ideals and quotient rings. Field of quotients of integral domain. Euclidean rings, polynomials over fields and rings. Extension fields, zeros of polynomials. Prerequisite: MHF 3202 or MAS 3105.

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