An introduction to the fundamentals of informatics for students in a broad array of disciplines. Fundamentals of computer science, including programming, operating systems, database management, and networking will be covered. Not accepted as credit towards a degree in computer science.
A continuation of ITA 102 and an introduction to readings of selected Italian works. Further development of listening, speaking, reading and writing.
A course in first semester Japanese language.
A course in third seemster Japanese language.
An interdisciplinary approach to the people, culture and development of the Latin American republics. Attention will be concentrated on significant aspects of the indigenous peoples, geography, economic processes, gender roles, social structures and politics of Latin America, with special attention paid to value structures and value conflicts. Musical, literary and artistic expression in Latin America will also be introduced. Team taught, with a course coordinator from the LAS faculty.
An extension of ENG/EDC 513, this course will include examination and evaluation of published materials designed for teaching English to speakers of other languages. Students will create individualized teaching materials and gain practical experience in applying the methods and using their own materials. Prereq: ENG/EDC 513 or consent of instructor. Provides ENG Major Elective credit and ENG minor credit. Same as ENG/EDC 514.
A standard course. Includes trigonometric functions, identities, multiple-angle formulas, laws of sines and cosines, and graphs of trigonometric functions. This course is not available to persons who have received credit for any mathematics course of a higher number with the exception of MA 113, 123, 132 and 162. Credit not available by special examination.
A course in plane and solid geometry designed to give middle school mathematics teachers the knowledge needed to teach a beginning geometry course. Cannot be counted toward the mathematics minor or major.
Topological spaces, products, quotients, subspaces, connectedness, compactness, local compactness, separation axioms, convergence.
A continuation of MA 671 to include the Riemann Mapping theorem, Dirichlet problem, multiple valued functions, Riemann surfaces and applications.
