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Course Criteria
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3.00 Credits
Informal development of geometry. Recommended for pre- service elementary teachers and for elementary and secondary in-service teachers. May not be used for a degree offered by the Department of Mathematics or in the twelve hour content block of the Secondary Education MA Degree program for students with mathematics certification in grades 7-12.
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3.00 Credits
Students will work in teams to construct mathematical models of various real-world situations. Problems to be modeled will be drawn from diverse areas of application and will use a wide range of undergraduate mathematics.
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3.00 Credits
Statistical skills for biological/biomedical research, with emphasis on applications. Experimental design/survey sampling, estimation/hypothesis testing procedures, regression, ANOVA, multiple comparisons. Implementation using statistical software such as SAS, BMDP.
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3.00 Credits
Basic theory of probability and statistics, odds from Bayes' theorem for transfer evidence, likelihood ratio, population and statistical genetics, statistical issues in paternity testing and mixtures, and presenting evidence. Admission to MS program in Forensic Science, or permission.
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3.00 Credits
Finding statistical models to represent various time depen- dent phenomena and processes; coverage of a variety of fore- casting techniques, with an emphasis on adaptive, regression ,and Box-Jenkins procedures.
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3.00 Credits
The number system, limits, sequences, partial differentia- tion with applications, maxima and minima of functions of several variables. Theory of definite integrals, multiple integrals, line and surface integrals, improper integrals, infinite series.
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3.00 Credits
The number system, limits, sequences, parital differentia- tion with applications, maxima and minima of functions of several variables. Theory of definite integrals, multiple integrals, line and surface integrals, infinite series.
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3.00 Credits
First course in topology. Basics of point-set topology: metric and topological spaces, continuity, connectedness, compactness, products, quotients. Surfaces and simplicial complexes, Euler characteristics.
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3.00 Credits
Direct and iterative methods for numerical solution of linear systems of equations. Eigenvalues and eignevectors. Error analysis and norms. Related topics.
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3.00 Credits
The theory and technique of numerical computation involving the difference calculus, the summation calculus, interpola- tion methods, solution of systems of equations, and methods of solution of ordinary differential equations.
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