Sample curricula across K-12, syllabi, lesson plans and experiential learning activities can assist educators in augmenting their current curriculum content and student learning experiences. These resources promote and support the teaching of American history through a lens that includes the significant contributions and experiences of African-Americans. Material is organized by grade level to match the conceptual, social-emotional and development needs of students. In some cases, downloadable materials are available. A variety of field trips in support of experiential learning involving historical sites across the state are listed. Contact information for arranging a visit is provided.
1.) Theory Learning Goals:
a.) Understanding theoretical perspectives in academic administration, finance and management including the Microtechnique constructions TORI and noesis as well as some organizational principles from General System Theory Squared, GST2, (GST2 by Lindblom). The course is in exploration of complex systems thinking (Microtechnique) (in The Psychology of Administration and Management and includes elements from The Psychology of Consciousness for the purposes of hypothesis foundation and elements from General System Theory Squared (GST2) for method.
b.) Assessment and appraisal of Microtechnique scholarly research and writing in areas of psychology.
2.) Learning Goals:
a.) General application of psychological theory in Microtechnique management.
b.) Reflection on application of Microtechnique theory and design methodology in theoretical research and action research including practical investigation of ideas, norms, and change strategies in Management.
The traditional approach to geospatial analysis is the intuitive technique. In order to improve analysis, relatively uncomplicated methods exist to help intelligence analysts structure their analysis. These structured methods, which can be applied to a broad range of problems, provide a scientific-like and demonstrable approach to analysis that can enhance the intelligence analyst objectivity. Structured methodologies do not replace the subjective insight of the intelligence analyst. Instead, the intent is to use a logical framework to illustrate and capitalize on intuition, experience, and judgment. A structured methodology provides a traceable and repeatable means to reach a conclusion. Significant for us, structured methods have significant value in that they can be taught. Structured methodologies are severely neglected in the geospatial realm. This course teaches the theory and practice behind a structured analytic method designed for geospatial intelligence, with particular emphasis given to selecting and applying appropriate analysis techniques to create and test hypotheses. Students will assess the various connotative biases and spatial fallacies that interfere with sound spatial thinking. Students also appraise basic analysis techniques including imagination, diagnostic, and challenging & reframing.
This course covers American Government: the Constitution, the branches of government (Presidency, Congress, Judiciary) and how politics works: elections, voting, parties, campaigning, policy making. In addition weęll look at how the media, interest groups, public opinion polls and political self-identification (are you liberal or conservative, Democrat or Republican or something else?) impact politics and political choices. Weęll also cover the basics in economic, social and foreign policy and bring in current issues and show how they illustrate the process.
In this class we will practice skills in reading, analyzing, and writing about fiction, poetry and drama from a select sampling of 20th Century American Literature. Through class discussion, close reading, and extensive writing practice, this course seeks to develop critical and analytical skills, preparing students for more advanced academic work.
This course includes materials on AI programming, logic, search, game playing, machine learning, natural language understanding, and robotics, which will introduce the student to AI methods, tools, and techniques, their application to computational problems, and their contribution to understanding intelligence. The material is introductory; the readings cite many resources outside those assigned in this course, and students are encouraged to explore these resources to pursue topics of interest. Upon successful completion of this course, the student will be able to: Describe the major applications, topics, and research areas of artificial intelligence (AI), including search, machine learning, knowledge representation and inference, natural language processing, vision, and robotics; Apply basic techniques of AI in computational solutions to problems; Discuss the role of AI research areas in growing the understanding of human intelligence; Identify the boundaries of the capabilities of current AI systems. (Computer Science 405)
MATH&148 is a calculus course for business students. It is designed for students who want a brief course in calculus. Topics include differential and integral calculus of elementary functions. Problems emphasize business and social science applications. Translating words into mathematics and solving word problems are emphasized over algebra. Applications are mainly business oriented (e.g. cost, revenue, and profit). Mathematical theory and complex algebraic manipulations are not mainstays of this course, which is designed to be less rigorous than the calculus sequence for scientists and engineers. Topics are presented according to the rule of four: geometrically, numerically, analytically, and verbally. That is, symbolic manipulation must be balanced with graphical interpretation, numerical examples, and writing. Trigonometry is not part of the course.
Introductory survey of quantitative methods (QM), or the application of statistics in the workplace. Examines techniques for gathering, analyzing, and interpreting data in any number of fieldsĺÎĺ from anthropology to hedge fund management.
This course begins with a review of algebra specifically designed to help and prepare the student for the study of calculus, and continues with discussion of functions, graphs, limits, continuity, and derivatives. The appendix provides a large collection of reference facts, geometry, and trigonometry that will assist in solving calculus problems long after the course is over. Upon successful completion of this course, the student will be able to: calculate or estimate limits of functions given by formulas, graphs, or tables by using properties of limits and LĺÎĺ_ĺĚĺ_hopitalĺÎĺ_ĺĚĺ_s Rule; state whether a function given by a graph or formula is continuous or differentiable at a given point or on a given interval and justify the answer; calculate average and instantaneous rates of change in context, and state the meaning and units of the derivative for functions given graphically; calculate derivatives of polynomial, rational, common transcendental functions, and implicitly defined functions; apply the ideas and techniques of derivatives to solve maximum and minimum problems and related rate problems, and calculate slopes and rates for function given as parametric equations; find extreme values of modeling functions given by formulas or graphs; predict, construct, and interpret the shapes of graphs; solve equations using NewtonĺÎĺ_ĺĚĺ_s Method; find linear approximations to functions using differentials; festate in words the meanings of the solutions to applied problems, attaching the appropriate units to an answer; state which parts of a mathematical statement are assumptions, such as hypotheses, and which parts are conclusions. This free course may be completed online at any time. It has been developed through a partnership with the Washington State Board for Community and Technical Colleges; the Saylor Foundation has modified some WSBCTC materials. (Mathematics 005)
This course is an introduction to the calculus of functions of several variables. It begins with studying the basic objects of multidimensional geometry: vectors and vector operations, lines, planes, cylinders, quadric surfaces, and various coordinate systems. It continues with the elementary differential geometry of vector functions and space curves. After this, it extends the basic tools of differential calculus - limits, continuity, derivatives, linearization, and optimization - to multidimensional problems. The course will conclude with a study of integration in higher dimensions, culminating in a multidimensional version of the substitution rule.
This contemporary calculus course is the third in a three-part sequence. In this course students continue to explore the concepts, applications, and techniques of Calculus - the mathematics of change. Calculus has wide-spread application in science, economics and engineering, and is a foundation college course for further work in these areas. This is a required class for most science and mathematics majors.Login: guest_oclPassword: ocl
This contemporary calculus course is the second in a three-part sequence. In this course students continue to explore the concepts, applications, and techniques of Calculus - the mathematics of change. Calculus has wide-spread application in science, economics and engineering, and is a foundation college course for further work in these areas. This is a required class for most science and mathematics majors.Login: guest_oclPassword: ocl
Topics in this course include transcendental functions, techniques of integration, applications of the integral, improper integrals, l'Hospital's rule, sequences, and series.
This course is an introduction to contemporary calculus and is the first of a three-part sequence. In this course students explore the concepts, applications, and techniques of Calculus - the mathematics of change. Calculus has wide-spread application in science, economics and engineering, and is a foundation college course for further work in these areas. This is a required class for most science and mathematics majors.Login: guest_oclPassword: ocl
This course is an introduction to differential and integral calculus. It begins with a short review of basic concepts surrounding the notion of a function. Then it introduces the important concept of the limit of a function, and use it to study continuity and the tangent problem. The solution to the tangent problem leads to the study of derivatives and their applications. Then it considers the area problem and its solution, the definite integral. The course concludes with the calculus of elementary transcendental functions.
This course is organized around seven projects and a capstone assignment. Each project includes readings, quizzes, and discussions about concepts and tools in cartography and visualization. Throughout the course, students complete “mile marker” assignments that are designed to help them progress toward the capstone assignment. Through the course projects, students confront realistic problem scenarios that incorporate such skills and concepts as creating symbolization schemes, coordinate systems and map projections, creating isoline and other terrain representations, interpolation, classification schemes, multivariate representation and representation of data uncertainty. Those who successfully complete the course are able to design and produce effective reference and thematic maps using GIS software and can interpret and critique maps and related information graphics.
Wisconsin CTE WISELearn ProjectThis resource includes links to 4 on-demand training session for MindTap, the onlie learning solution for CTE courses and specifically, tools for Marketing, Finance (Accounting), and Business courses.View all WISELearn Cengage resources here.
This course is designed to equip you with the tools to succeed during your college career. Simply attending school for many years is no guarantee that you have a clear understanding of the specific strategies needed to get what you want out of college. This course will provide the opportunity for you to learn and practice methods that will assist you in identifying and reaching your academic and career goals.