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This course is designed to promote mathematical literacy among liberal arts students and to prepare students for GSR 104. The approach in this course helps...
This course covers basic operations with algebraic expressions, solving equations in one variable, linear equations and their graphs, linear inequalities, exponents, multiplying and dividing polynomials,...
This course covers rational expressions, systems of linear equations in two variables, radicals, and complex numbers, quadratic equations, graphs of quadratic functions, exponential and logarithmic...
This course is designed to achieve mathematical literacy among liberal arts students. It includes the mathematics, critical thinking, and problem-solving skills needed to make informed...
Basic concepts of probability and statistics, and applications to the sciences, social sciences, and management. Probability, conditional probability, Bayes Formula, Bernoulli trials, expected value, frequency...
This course provides a survey of the algebra topics necessary for Calculus. Topics covered include the analysis of graphs of basic functions, transformations of graphs,...
This course covers the basic trigonometry needed for Calculus. Topics covered include angles, radian and degree measure, terminal points, coterminal angles, trigonometric functions and graphs,...
This course emphasizes the meaning and application of the concepts of functions. It covers polynomial, rational, exponential, logarithmic and trigonometric functions and their graphs, trigonometric...
Number systems, set theory, functions, combinatorics, algorithms and complexity, and graph theory. Applications to computer science are emphasized.
This is an introductory course in probability and statistics for science and information technology students. It covers basic concepts of probability and statistics, frequency distributions,...
This course emphasizes the applications of the following topics in Business and Social Sciences: Functions and their graphs, exponential and logarithmic functions, limits and continuity,...
Limit processes, including the concepts of limits, continuity, differentiation, the natural logarithm and exponential functions, and integration of functions. Applications to physical problems will be...
This course is the first part of a two-semester course sequence with MAT 172. This course is designed for prospective early childhood and elementary school...
This course is the second part of a two-semester course sequence with MAT 171. This course is designed for prospective early childhood and elementary school...
Special topics in the discipline, designed primarily for freshmen. Students may enroll in 195 Special Topics multiple times, as long as the topics differ.
Applications of integration, inverse functions, and hyperbolic functions. Techniques of integration, sequences, series of numbers and functions, and Taylor series.
Vectors, partial derivatives, multiple integrals, line integrals, Green's Theorem, the Divergence Theorem, and Stokes Theorem. Applications to physical problems will be given.
A study of functional principles and proof techniques. Topics will include statements, consequence, proof, sufficient and necessary conditions, contraposition, induction, sets, relations, functions, cardinality, divisibility,...
This course will introduce the concepts, theories, and applications of biostatistics to biological, medical, and public health research. It will cover descriptive statistics, concepts of...
Special Topics in the discipline, designed primarily for sophomores. Students may enroll in 295 Special Topics multiple times, as long as the topics differ.
This course covers the fundamental concepts of vector spaces, linear transformations, systems of linear equations, and matrix algebra from a theoretical and a practical point...
This course is the first part of a two-semester sequence with MAT 314, with a focus on basic probability. It covers descriptive statistics, sample spaces...
This course is the second part of a two-semester course sequence with MAT 313, with a focus on applied statistics. It covers basic statistical concepts,...
A survey of the history of mathematics from antiquity through modern times.
Ordinary differential equations of first-order and first-degree, high order linear ordinary differential equations with constant coefficients, and properties of solutions.
A study of properties of integer numbers. Divisibility of integers, primes and greatest common divisors, congruencies, Euclidean algorithm, Euler Phi-function, quadratic reciprocity and integer solutions...
This is an introductory course in cryptography. It covers classical cryptosystems, Shannon's perfect secrecy, block ciphers and the advanced encryption standard, RSA cryptosystem and factoring...
This course covers linear programming, the simplex algorithm, duality theory and sensitive analysis, network analysis, transportation, assignment, game theory, inventory theory, and queuing theory.
Numerical differentiation, integration, interpolation, approximation of data, approximation of functions, iterative methods of solving nonlinear equations, and numerical solutions of ordinary and partial differential equations.
Special topics in the discipline, designed primarily for juniors. Students may enroll in 395 Special Topics multiple times, as long as the topics differ.
A survey of Euclidean, non-Euclidean, and other geometries. The emphasis will be on formal axiomatic systems.
This course covers statistical techniques with applications to the type of problems encountered in real-world situations. These topics include categorical data analysis, simple linear regression,...
An axiomatic treatment of groups, rings, and fields that bridges the gap between concrete examples and abstraction of concepts to general cases.
This is an introductory course in complex analysis. The algebra of complex numbers, analytic functions, contour integration, Cauchy integral formula, theory of residues and poles,...
This course will help students prepare for their future careers. Students may choose to either work in the classroom with a mathematics instructor, for example...
This course is the first part of a two-semester course sequence with MAT 456. This course covers a theoretical approach to calculus of functions of...
This course is the second part of a two-semester course sequence with MAT 455. This course covers a theoretical approach to calculus of functions of...
Special topics in the discipline, designed primarily for seniors who are majors or minors. Students may enroll in 495 Special Topics multiple times, as long...
Intensive supervised study and research on topics of the student's selection.
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