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Course Criteria
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3.00 Credits
This course is the third of four sequential semester courses which addresses calculus for mathematics, science and engineering majors. Course includes sequences, infinite series, power series, Taylor's Theorem, conics and parametric equations, polar coordinate system, vectors and geometry of space, vector-valued functions and the use of computational tools. Prerequisite: MAT 2318.
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3.00 Credits
This course is the fourth of four sequential semester courses which addresses calculus for mathematics, science and engineering majors. Course examines the functions of several variables, partial derivatives, gradients, directional derivatives, maxima and minima, multiple integration, line and surface integrals, Green's Theorem, Divergence Theorems, Stokes' Theorem, applications and the use of computational tools. Prerequisite: MAT 3316.
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3.00 Credits
Topics covered in this course include divisibility properties of the integers, primes, congruencies, Diophantine equations, and primitive roots. Prerequisite: MAT 2317.
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3.00 Credits
This course presents Euclidean and non-Euclidean geometry from a modern perspective. Topics include congruence, parallelism, similarity, measurements, constructions, solid geometry, ratio, proportion, the parallel postulate, and an overview of non-Euclidean geometries. Direct and indirect proofs will also be studied. Prerequisite: MAT 2337.
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3.00 Credits
This course covers theory and application of algorithms for numerical computation, approximation, interpolation, numerical differentiation and integration, solution of linear and ordinary differential equations. Prerequisites: CSC 1311 and MAT 2316. (Cross-listed with CSC 3340)
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3.00 Credits
This course introduces the basic algebraic properties of groups, rings, and fields. Prerequisites: MAT 2316 and MAT 2337. (Cross-listed with CSC 3341)
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3.00 Credits
This course is a continuation of MAT 3342, Algebraic Structures I. Topics include normal subgroups, quotient groups, direct sums, Abelian groups, rings, integral domains, fields, ideals and maximal ideals, quotient rings, homomorphisms, polynomial extensions of rings, divisibility on commutative rings, and factorization of polynomials. Prerequisite: MAT 3341.
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3.00 Credits
This course develops the techniques used in linear programming such as the simplex method and the duality method. Linear programming techniques will be applied in the solution of transportation problems, industrial problems and problems in economic theory. Prerequisites: MAT 2316 and CSC 1311.
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1.00 - 6.00 Credits
This course provides an opportunity for mathematics majors at the junior and senior level to work on an independent project with the guidance of a faculty member. The project may consist of a combination of review of research, a research project, or a research paper. Topics covered in this course are not offered in formal courses. This course may be repeated if a student has not earned the maximum of six semester hours. This course is limited to junior and senior mathematics majors and subject to the approval of the instructor and chair.
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3.00 Credits
(See the course description for the Cooperative Education course number 3391.)
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