Credit Course Schedules

Mathematics - Summer 2024

Term Definitions

In Person
Classes meet in person on campus; specific days/times/location
Online - Asynchronous
Classes meet fully online; no specific days/times/locations
Online - Synchronous (Zoom)
Classes meet via Zoom or other resource; specific days/times
Hybrid - Online Asynchronous & Online Synchronous (Zoom)
A portion of the classes meet synchronous via Zoom or other resource and a portion is asynchronous online; there will be some specific days/times
Hybrid - Online & In-person
A portion of the classes meet in person on campus and a portion is asynchronous or synchronous online; there will be some specific days/times/locations
Hybrid - Online Asynchronous & In Person
Classes meet in both asynchronous online and in-person modes; specific meeting times and locations for in-person portions of classes are listed with each course
Hybrid - Online Synchronous (Zoom) & In Person
Classes meet in both synchronous online (Zoom) and in-person modes; specific meeting times and locations are listed with each course
Hyflex
Combines online and face-to-face instruction. Students may participate in different ways: online - synchronous, online - asynchronous, face-to-face, or as a flexible learner (student has a degree of choice as to how they participate each week).
Flex
Flex courses may provide students with the opportunity to meet in-person on campus, on the synchronous days and times already scheduled, if conditions allow.
Imputed credits
Imputed credits are developmental courses for students who need to prepare themselves for college-level work. They count toward financial aid requirements but do not count toward earned college credits or GPA.
Interactive TV
Classes are taught live from one campus location and broadcast to one or more additional campus locations. Cameras and microphones at all sites allow faculty and learners to see and talk with each other.
Problem Solving w/Mathematics — 3043
MAT 1500 – 3 credits
Christopher P. Reisch

Students will develop problem solving skills through a detailed study of topics such as financial mathematics, linear and exponential modeling, and geometry, in concert with specific problem solving strategies such as drawing diagrams, making systematic lists, looking for patterns, identifying sub-problems, and working backwards. Solution presentations and communication are emphasized. Prerequisite: any developmental MAT course or eligibility for any college-level MAT course. Prerequisite/Corequisite: ENG 1510. J fall, spring; C fall, spring; Online fall, spring. Institutional Course Syllabus

May 20 – Jul 1 TBD
Elementary Statistics — 3045
MAT 1540 – 3 credits
Ashley R. Hnatyszyn

Students will investigate various topics in both descriptive and inferential statistics including measures of central tendency and spread, graphical analysis of data, probability, random sampling, correlation and regression, hypothesis testing and confidence intervals. Practical applications are emphasized throughout the course. A significant part of the course is taught in a laboratory setting using a software package such as Minitab. Prerequisite: MAT 0550 or MAT1210 (or higher) or as determined by college placement. J fall, spring; C fall, spring; Online fall, spring. Institutional Course Syllabus

May 20 – Jul 1 TBD
Calculus/Analytic Geometry I — 3048
MAT 1710 – 4 credits
Erin J. Zeiders-Weber

Students will study the fundamental concepts of calculus. Topics include an introduction to analytic geometry, functions, limits and continuity, and derivatives and integrals and their applications. An approved graphing calculator is required. A computer algebra system such as DERIVE is incorporated into the course. Prerequisite: MAT 1600 or high school precalculus or equivalent. Institutional Course Syllabus

May 20 – Jul 1 TBD
Calculus/Analytic Geometry II — 3049
MAT 1720 – 4 credits
Jonathan A. Anderson

Students will further their study of calculus. Topics include applications of the definite integral such as volume, surface area and arc lengths, logarithmic and exponential functions, trigonometric and hyperbolic functions, techniques of integration, polar coordinates, parametric equations, improper integrals, and sequences and series including power series and Taylor series. An approved graphing calculator is required. A computer algebra system such as DERIVE is incorporated into the course. Prerequisite: MAT 1710. Institutional Course Syllabus

Jul 8 – Aug 15 TBD