Iola.math.vt.edu is a subdomain of vt.edu, which was created on 1987-11-18,making it 37 years ago. It has several subdomains, such as osp.vt.edu nli.tlos.vt.edu , among others.
Description:Feb 24 Neuroscience innovator to show how technology can enhance memory and attention Feb 24 Virginia Tech paleontologists identify 1 billion-year-old green seaweed fossils ancestors to modern land...
Discover iola.math.vt.edu website stats, rating, details and status online.Use our online tools to find owner and admin contact info. Find out where is server located.Read and write reviews or vote to improve it ranking. Check alliedvsaxis duplicates with related css, domain relations, most used words, social networks references. Go to regular site
HomePage size: 17.813 KB |
Page Load Time: 0.182245 Seconds |
Website IP Address: 198.82.185.39 |
Introduction to Matrix Algebra – Bringing basics of matrix algebra to the STEM undergraduate ma.mathforcollege.com |
Appreciative Inquiry Commons - The Appreciative Inquiry Commons aicommons.champlain.edu |
JMAP HOME - Free resources for Algebra I, Geometry, Algebra II, Precalculus, Calculus - worksheets, mail.jmap.org |
Mrs. Grieser's Algebra Wiki: WikiGrieser / FrontPage mrsgalgebra.pbworks.com |
Abstract Algebra: Theory and Applications (A Free Textbook) abstract.ups.edu |
Armadillo: C++ library for linear algebra & scientific computing arma.sourceforge.net |
Lintech: linear motion, linear slides, ...-Openfos lintechs.openfos.com |
Iola High School - Home ihs.usd257.org |
Abstract Algebra: Theory and Applications (A Free Textbook) abstract.pugetsound.edu |
dy/dan » Algebra: The Supplement algebra.mrmeyer.com |
Algebra.Com's Help wiki.algebra.com |
Q-Linear Imaging (Q-Linear Ltd) – All Photos Works by Ken A allphotos.qlinearimaging.com |
Inquiry Oriented Linear Algebra - IOLA https://iola.math.vt.edu/ |
About the Team - IOLA - Inquiry Oriented Linear Algebra https://iola.math.vt.edu/team.php |
A Typical Day - IOLA https://iola.math.vt.edu/typicalday.php |
Publications - IOLA https://iola.math.vt.edu/publications.php |
IOLA - Related Projects https://iola.math.vt.edu/related.php |
NSF Information - IOLA https://iola.math.vt.edu/nsf.php |
Request Access - IOLA https://iola.math.vt.edu/requestaccess.php |
Overview for Task 1 of the Magic Carpet Ride ... https://iola.math.vt.edu/media/unit1/docs/u1t1.pdf |
Contact Us - IOLA https://iola.math.vt.edu/contact-form.php |
Date: Fri, 28 Feb 2020 21:55:30 GMT |
Server: Apache |
X-Powered-By: PHP/5.3.3 |
Set-Cookie: PHPSESSID=g5rp4gqp1cqfmsa2dpo7k6hoi2; path=/ |
Expires: Thu, 19 Nov 1981 08:52:00 GMT |
Cache-Control: no-store, no-cache, must-revalidate, post-check=0, pre-check=0 |
Pragma: no-cache |
Keep-Alive: timeout=5, max=100 |
Connection: Keep-Alive |
Transfer-Encoding: chunked |
Content-Type: text/html; charset=utf-8 |
charset="utf-8"/ |
content="width=device-width, initial-scale=1.0" name="viewport"/ |
content="" name="description"/ |
content="" name="author"/ |
Ip Country: United States |
City Name: Blacksburg |
Latitude: 37.2532 |
Longitude: -80.4347 |
Team Resources Typical Day VideosNSF Publications Related Projects Sign in Request Access Welcome to IOLA! What is Inquiry-Oriented Linear Algebra? The Inquiry-Oriented Linear Algebra (IOLA) project focuses on developing student materials composed of challenging and coherent task sequences that facilitate an inquiry-oriented approach to the teaching and learning of linear algebra. The project has also developed instructional support materials to help instructors implement the IOLA tasks in their classrooms. What is Inquiry? We think about inquiry both in terms of what students do and what instructors do in relation to student activity. On the one hand, students learn mathematics through inquiry as they work on challenging problems that engage them in authentic mathematical practices. On the other hand, instructors engage in inquiry by listening to student ideas, responding to student thinking, and using student thinking to advance the mathematical agenda of the classroom community [1,2]. This approach to inquiry is closely aligned with the principles of inquiry-oriented instruction [3] and is compatible with how Inquiry-Based Learning ( IBL ) is characterized [4,5]. The IOLA Student Materials At present, three units and one bridging sequence comprise the IOLA student materials: Unit 1: Linear Independence and Span [6] Bridging Sequence on Systems of Equations and Row Reduction Unit 2: Matrices as Linear Transformations [7] Unit 3: Change of Basis, Diagonalization, and Eigentheory [2] All materials focus on developing deep conceptual understanding of particular mathematical concepts and how the concepts relate to each other. Each unit is composed of a sequence of four tasks. The units are independent from each other in the sense that an instructor could use one without using another; however, if an instructor chose to use all three plus the bridging material, the majority of topics that one would expect to address in an introductory level linear algebra course in R n would be explored. The IOLA Instructor Support Materials The IOLA website aims to make research-based task sequences more accessible to instructors interested in an inquiry-oriented approach to teaching linear algebra. For each task, three main components comprise the instructor support materials: Learning Goals and Rationale : Addresses how the task contributes to meeting instructional goals and what kinds of thinking are meant to be evoked, leveraged, or challenged; Student Thinking : Elaborates ways in which students might think about or approach the task, answers/strategies they will likely develop, and difficulties they are likely to have; and Implementation : Includes suggestions for implementing the task, what kinds of discussion topics might be most productive, and what types of student ideas that instructors should anticipate. The instructor support materials also contain a lesson overview, editable task sheets for students’ use, implementation video clips, homework suggestions for after the lesson, and a discussion board for website users to leave comments or questions for the IOLA team. Classroom Motivation Up View details » Donec id elit non mi porta gravida at eget metus. Fusce dapibus, tellus ac cursus commodo, tortor mauris condimentum nibh, ut fermentum massa justo sit amet risus. Etiam porta sem malesuada magna mollis euismod. Donec sed odio dui.A Typical Day We realize that this approach to instruction is new for many people, so we encourage users to check out our Typical Day page. This resource highlights various classroom interactions (small group work, whole class discussion, partner talk, and telling) that together help foster a productive inquiry-oriented class environment. Our approach to whole class discussion relies on both the students and the instructor playing active roles. The Typical Day page provides five goals for productive whole class discussions and detailed suggestions of how to foster it. Realistic Mathematics Education The IOLA materials are guided by the instructional design theory of Realistic Mathematics Education (RME) [8]. A central tenet of RME is that mathematics is first and foremost a human activity. IOLA is guided by the two RME heuristics of guided reinvention and emergent models. The notion of guided reinvention emphasizes the active role an instructor plays in utilizing student ideas and justifications to move forward the mathematical development of the class. The notion of emergent models emphasizes that classroom endeavors should support students in developing models of their mathematical activity that can in turn be used as models for subsequent mathematical activity. In keeping with these heuristics, we have developed task sequences that are based on realistic starting points and are designed to support students in making progress toward a set of mathematical learning goals. In IOLA, students’ activity evolves toward the reinvention of formal notions and ways of reasoning about the mathematics initially investigated. Research-Based Curriculum These units are a product of our research over the last decade in the teaching and learning of linear algebra, which has been grounded in the design-based research paradigm of classroom-based teaching experiments [9,10]. This involves a cyclical process of (a) investigating student reasoning about mathematical concepts and (b) designing and refining tasks that leverage students’ mathematical ideas towards accomplishing the desired learning goals [11]. See the Publications page for some of our findings regarding how students think about concepts in linear algebra. Citations [1] Rasmussen, C., & Kwon, O. (2007). An inquiry oriented approach to undergraduate mathematics. Journal of Mathematical Behavior, 26 , 189-194. [2] Zandieh, M., Wawro, M., & Rasmussen, C. (2017). An example of inquiry in linear algebra: The roles of symbolizing and brokering. PRIMUS, 27 (1), 96-124. [3] Kuster, G., Johnson, E., Keene, K., & Andrews-Larson, C. (2017). Inquiry-oriented instruction: A conceptualization of the instructional principles. PRIMUS. DOI 10.1080/10511970.2017.1338807 [4] Ernst, D. C. , Hodge, A., & Yoshinobu, S. (2017). What is Inquiry-Based Learning? AMS Notices, 64 (6), 570-574. [5] Rasmussen, C., Marrongelle, K., Kwon, O. N., & Hodge, A. (2017). Four goals for instructors using Inquiry-Based Learning. Manuscript submitted for publication. [6] Wawro, M., Rasmussen, C., Zandieh, M., Sweeney, G. F., & Larson, C. (2012). An inquiry-oriented approach to span and linear independence: The case of the magic carpet ride sequence. PRIMUS , 22 (8), 577-599. [7] Andrews-Larson, C., Wawro, M., & Zandieh, M. (2017). A hypothetical learning trajectory for conceptualizing matrices as linear transformations. International Journal of Mathematical Education in Science and Technology, 48 (6), 809-829. [8] Freudenthal, H. (1991). Revisiting mathematics education . Dordrecht, The Netherlands: Kluwer Academic Publishers. [9] Cobb, P. (2000). Conducting teaching experiments in collaboration with teachers. In A. E. Kelly & R. A. Lesh (Eds.), Handbook of research design in mathematics and science education (pp. 307-330). Mahwah, NJ: Lawrence Erlbaum Associates. [10] Wawro, M., Rasmussen, C., Zandieh, M., & Larson, C. (2013). Design research within undergraduate mathematics education: An example from introductory linear algebra. In T. Plomp, & N. Nieveen (Eds.), Educational design research – Part B: Illustrative cases (pp. 905-925). Enschede, the Netherlands: SLO. [11] Gravemeijer, K. (1994). Educational development and developmental research. Journal for Research in Mathematics Education, 25 (5), 443-471. How to Cite the IOLA Materials To cite the IOLA materials, please use the following citation: Wawro, M., Zandieh, M., Rasmussen, C., & Andrews-Larson, C. (2013). Inquiry oriented linear algebra: Course materials. Available at http://iola.math.vt.edu. This...
This Registry database contains ONLY .EDU domains. The data in the EDUCAUSE Whois database is provided by EDUCAUSE for information purposes in order to assist in the process of obtaining information about or related to .edu domain registration records. The EDUCAUSE Whois database is authoritative for the .EDU domain. A Web interface for the .EDU EDUCAUSE Whois Server is available at: http://whois.educause.edu By submitting a Whois query, you agree that this information will not be used to allow, enable, or otherwise support the transmission of unsolicited commercial advertising or solicitations via e-mail. The use of electronic processes to harvest information from this server is generally prohibited except as reasonably necessary to register or modify .edu domain names. Domain Name: VT.EDU Virginia Polytechnic Institute and State University Distributed Information Systems 40 Pointe West Commons Suite 6 Blacksburg, VA 24061 USA Domain Admin Communications Network Services 1770 Forecast Dr Blacksburg, VA 24061-0506 USA +1.5402316460 admin-poc@cns.vt.edu Phil Benchoff Virginia Polytechnic Institute and State University Communications Network Servi Andrews Information Systems Building 1770 Forecast Dr Blacksburg, VA 24061-0506 USA +1.5402316460 benchoff@vt.edu NOMEN.CNS.VT.EDU AUTH2.DNS.COGENTCO.COM AUTH1.DNS.COGENTCO.COM CLATURE.CNS.VT.EDU Domain record activated: 18-Nov-1987 Domain record last updated: 22-Dec-2023 Domain expires: 31-Jul-2024