CRN	10472	Distribution	E
Course No.	MATH 107 Q Course
Title	Topics in Geometrical Math
Professor	Ethan Bloch
Schedule	Tu Th 10:00 am - 11:20 am PRE 128

Geometrical mathematics involves many topics other than traditional Euclidean geometry. This course explores various topics from semester to semester and may include some, but not all, of the following: symmetry, groups, frieze and wallpaper patterns, graphs, surfaces, knots, and higher dimensions.

CRN	10401	Distribution	E/G
Course No.	MATH 110 Q Course
Title	Precalculus
Professor	Robert Vivona
Schedule	Mon Wed 3:30 pm - 4:50 pm ROSE 108

A course for students who intend to take calculus and need to acquire the necessary skills in algebra and trigonometry. The concept of function is stressed, with particular attention given to linear, quadratic, general polynomial, trigonometric, exponential, and logarithmic functions. Graphing in the Cartesian plane and developing the trigonometric functions as circular functions are included. This class makes extensive use of the TI-82 graphing calculator.

CRN	10087	Distribution	E/G
Course No.	MATH 111 Q Course
Title	Calculus of One Variable
Professor	Ethan Bloch
Schedule	Tu Th 3:00 pm - 4:50 pm ROSE 108

An introduction to the basic ideas of differentiation and integration in one variable. Topics include limits, techniques of differentiation, definite integrals, the fundamental theorem of calculus, and applications.

CRN	10088	Distribution	E/G
Course No.	MATH 114 Q Course
Title	Multivariable Calculus
Professor	Lauren Rose
Schedule	Tu Th 1:30 pm - 3:20 pm HEG 106

This course will start with a review of definite integration and introduce several important techniques of integration. Several applications of the definite integral will be discussed. To begin the study of multivariable calculus we will discuss the basic geometry of vectors in two and three dimensional Euclidean space. From there the topics covered will include: graphs of multivariable functions including contour maps, partial differentiation and the gradient, the chain rule, multiple integration, and change of variables.

CRN	10089	Distribution	E
Course No.	MATH 125 Q Course
Title	Statistics and Probability
Professor	Matthew Deady
Schedule	Mon Wed 8:30 am - 9:50 am ROSE 108

This course focuses on mathematical methods used in designing and analyzing the results from experiments in the sciences, particularly biology and chemistry. Among topics covered are elementary probability and statistics, fitting and hypothesis testing, characteristics of frequency distributions, regression analysis, and propagation of uncertainties. Learning computer methods of statistical analysis will be a central aim of the course.

CRN	10090	Distribution	E/G
Course No.	MATH 211 Q Course
Title	Introduction to Ordinary Differential Equations
Professor	Ranny Bledsoe
Schedule	Mon Wed 1:30 pm - 3:20 pm ROSE 108

This course is both an introduction to ordinary differential equations as well as the final course in our three semester Calculus sequence. The course is organized around methods for solving ordinary differential equations, and incorporates ideas from Calculus as needed (such as sequences and series). Topics include first and second order differential equations, Laplace transforms and series solutions.

CRN	10091	Distribution	E
Course No.	MATH 331 Q Course
Title	Linear Algebra
Professor	Lauren Rose
Schedule	Tu Th 10:00 am - 11:50 am ROSE 113

This course gives an introduction to the theory of abstract vector spaces. The concept of a vector space is often useful when studying physical phenomena. Topics covered will include linear independence and dependence, bases and dimension, linear transformations, eigenvalues, eigenvectors, diagonalization, inner product spaces, and orthogonality.

CRN	10402	Distribution	E
Course No.	MATH 334 Q Course
Title	Advanced Topics in Algebra and Combinatorics
Professor	Lauren Rose
Schedule	Mon Wed 1:30 pm - 2:50 pm HEG B10

This course will cover a selection of topics from algebraic combinatorics and computational algebra. Possible topics include convex polytopes, simplicial complexes, multivariate splines, hyperplane arrangements, and Groebner bases. Topic for this semester: Convex Polytopes