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Course Criteria
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3.00 Credits
An introduction to the fundamental concepts of contemporary mathematics with topics selected from: sets and logic, numbers theory, geometry, graph theory, topology, probability, combinatorics, algebraic structures, consumer finance, and linear programming. Not open to students who have taken any MTH course except MTH 01.
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3.00 Credits
Basic notions of number representation, matrix arithmetic, logic, set theory, combinatorial analysis and graph theory are studied and algorithmic solutions to problems involving these topics are formulated in program design language. Prerequisite of MTH 3 or the equivalent is required.
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3.00 Credits
This course develops understanding of concepts underlying the school mathematics curriculum focusing on problem solving, communication, reasoning, multiple representations, and making connections in and out of mathematics. Content includes numbers and numeration, basic arithmetic operations and algorithms, divisibility, prime factorization, integers, and rational numbers.
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3.00 Credits
Content includes review of rational numbers, proportional reasoning, decimals, percent, probability, statistics, geometry as shape, transformations, symmetry, and measurement. Prerequisite of MTH 15 is required.
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3.00 Credits
The development of problem solving strategies is based on a variety of problems. Prerequisites of MTH 15 and 16 are required.
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3.00 Credits
This course is an informal approach to geometry that stresses material from metric and nonmetric geometry related to the geometry of current elementary school programs.
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3.00 Credits
This course is directed toward understanding and interpreting numerical data. Topics covered include: descriptive statistics, regression, correlation, sampling techniques and elements of inferential statistics. Cannot be taken for credit by any student who has completed or is currently taking MTH 23, MTH 41/BIO 141 or MTH 8. Not open to students who have taken MTH 8, 23, 41 or BIO 141.
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3.00 Credits
This course covers connectives, truth tables, arguments, quantifiers in addition to the meaning of proof and valid proof, mathematical induction, set operations, properties of relations, equivalence relations, functions, 1-to-1, on to, 1-1 correspondence and mathematical systems. Prerequisite of MTH 8 is required.
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4.00 Credits
This course covers linear and non-linear first order differential equations, homogeneous and nonhomogeneous equations of higher order, power series and the methods of Frobenius, Laplace transforms, separation of variables and Fourier series. Prerequisite of MTH 9 is required.
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3.00 Credits
This course is an introduction to linear algebra that stresses applications and computational techniques. Topics covered include matrices, systems of linear equations, determinants, vector spaces and linear transformations, eigenvalues and eigenvectors. Prerequisite of MTH 8 is required.
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