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Course Criteria
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3.00 Credits
Selected topics in mathematics. Cannot be applied to a mathematics major. Prerequisite: Quantitative competency. (1 or 2).
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3.00 Credits
An informal weekly meeting of department faculty and majors to discuss items of current interest. It will include individual research and oral presentation of material. May be retaken once when a different topic is offered. Prerequisite: MATH 231. (1 credit)
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3.00 Credits
Theories and methods for teaching mathematics at the middle school or secondary level. Topics include cooperative learning, classroom management, and creative teaching ideas. Consideration of current math technology and curriculum standards. Required of mathematics majors in WheTEP, prior to student teaching. Prerequisite: Acceptance to WheTEP. (2).
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3.00 Credits
Vector algebra, properties of transformations, curves and surfaces, line, surface, and volume integrals, Green's, Stokes', and the divergence theorems. Prerequisite: MATH 232. (2 credits)
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3.00 Credits
An introduction into the theory, methods of solution, and selected applications of ordinary differential equations. Topics include first order equations, second order linear equations with constant coefficients, numerical analysis of ordinary differential equations, Laplace Transforms, series solutions, and systems of differential equations. Prerequisite: MATH 232. (2-4 credits)
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3.00 Credits
Basic algebraic properties of groups, rings, and fields. Euclidean construction problems. Prerequisite: MATH 245 or consent of instructor.
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3.00 Credits
Basic and advanced topics selected from sets and logic, Boolean algebra, functions, algorithms, relations and recursion, combinatorics, graph theory, nature of proof, number theory and cryptography. Prerequisite: MATH 231 or consent of instructor.
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3.00 Credits
Derivation of the properties of continuity, differentiability, integrability, and convergence by use of the limit concept and basic axioms of the real number field. Prerequisite: MATH 232 and 245, or consent of instructor.
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3.00 Credits
Selected topics from finite, affine, projective, Euclidean and non-Euclidean geometry from both the axiomatic and transformation approaches. Prerequisite: MATH 245. Alternate years. Offered 2008-09.
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3.00 Credits
Discrete and continuous probability including conditional probability. Independence and Bayes' Theorem. Expected value, variance, and moments of a random variable. Distributions, methods for identifying distributions, and the Central Limit Theorem. Statistical hypothesis testing, errors, correlation, regression equations, and analysis of variance. Prerequisite: MATH 232.
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