This Module provides an overview of accommodations for students with disabilities (est. completion time: 1 hour).

The second in a two-part series, this Module describes interventions that can increase initial compliance to teacher requests as well as interventions that can be implemented to decrease disruptive and noncompliant behaviors.

Course Description:

In this course, participants will focus on creating engaging materials for their courses. Different forms of engagement will be explored and content created that is relevant to the courses that they teach.

Learning Outcomes:

Create engaging discussion forums. (LO1)
Design new content for current courses. (LO2)
Investigate new forms of media to engage students. (LO3)

This paper speaks about Arabic and the problem of diglossia. In the paper, the author discusses the place of Arabic in the world of languages. The author also speaks about some of the aspects that make Arabic a difficult language to learn for speakers of Indo-European languages and discusses the problem of diglossia in modern Arabic. Ultimately, he makes a proposal on a possible way to teach Arabic that directly addresses the diglossia issue.

This course provides knowledge and skills in supporting STEM (Science, Technology, Engineering and Math) infusion throughout Out-of-School (OST) environments. Educators learn to support STEM skill development through active, engaging, and fun approaches to each topic, while aligning to the MA-CF and engaging best practices such as ULD and TC/PBL.

This strategy will support teachers to learn about the importance of making time to connect with families to form a partnership in support of their children. This approach can help teachers to form positive connections with students and their families, and maintain a holistic/asset-based perspective about each student.

Welcome to the UnboundEd Mathematics Guide series! These guides are designed to explain what new, high standards for mathematics say about what students should learn in each grade, and what they mean for curriculum and instruction. This guide, the first for Kindergarten, includes three parts. The first part gives a “tour” of the standards for Counting & Cardinality using freely available online resources that you can use or adapt for your class. The second part shows how Counting & Cardinality relate to classification of objects in Kindergarten (K.MD.B). And the third part explains where Counting & Cardinality is situated in the progression of learning in Grades K-2. Throughout all of our guides, we include a large number of sample math problems. We strongly suggest tackling these problems yourself to help best understand the methods and strategies weÂ’re covering, and the potential challenges your students might face.Â

This Module examines the ways in which culture influences the daily interactions that occur across all classrooms and provides practice for enhancing culturally responsive teaching (est. completion time: 1 hour).

This Module discusses the importance of differentiating three aspects of instruction: content, process (instructional methods), and product (assessment). It explores the student traits—readiness level, interest, and learning preferences—that influence learning (est. completion time: 3 hours).

This Module offers an overview of young children who are dual language learners. Further, it highlights the importance of maintaining children and families’ home language at the same time they are learning a new or second language, discusses considerations for screening and assessing these children, and identifies strategies for supporting them in inclusive preschool classrooms (est. completion time: 1 hour).

Un dels racons de la sessió 4 va ser fer un Kahoot per grups. Per a realitzar aquesta activitat, vam fer servir el projector de l'aula i una tauleta. D'aquesta manera, el grup el podia dur a terme. En aquest cas, els grups van estar formats per la mestra de manera heterogènia, per tal que es poguessin ajudar els uns als altres. Si més no, l'alumne amb TEA utilitzava la seva pròpia tauleta.

t is increasingly clear that the shapes of reality – whether of the natural world, or of the built environment – are in some profound sense mathematical. Therefore it would benefit students and educated adults to understand what makes mathematics itself ‘tick’, and to appreciate why its shapes, patterns and formulae provide us with precisely the language we need to make sense of the world around us. The second part of this challenge may require some specialist experience, but the authors of this book concentrate on the first part, and explore the extent to which elementary mathematics allows us all to understand something of the nature of mathematics from the inside.

The Essence of Mathematics consists of a sequence of 270 problems – with commentary and full solutions. The reader is assumed to have a reasonable grasp of school mathematics. More importantly, s/he should want to understand something of mathematics beyond the classroom, and be willing to engage with (and to reflect upon) challenging problems that highlight the essence of the discipline.

The book consists of six chapters of increasing sophistication (Mental Skills; Arithmetic; Word Problems; Algebra; Geometry; Infinity), with interleaved commentary. The content will appeal to students considering further study of mathematics at university, teachers of mathematics at age 14-18, and anyone who wants to see what this kind of elementary content has to tell us about how mathematics really works.

The “Flipped Classroom” model of instruction has generated discussion around the world of education. Numerous articles have been written documenting experiences surrounding this method of teaching. The one piece that has been missing from this discussion is a sound framework to design a “Flipped” course using proven design principles. Instructional Design provides a proven framework to design all types of instruction and these principles can be used to design a “Flipped” course.

Welcome to the UnboundEd Mathematics Guide series! These guides are designed to explain what new, high standards for mathematics say about what students should learn in each grade, and what they mean for curriculum and instruction. This guide, the first for Grade 8, includes three parts. The first part gives a “tour” of the standards in the first two clusters of the Geometry domain (dealing with congruence, similarity and the Pythagorean Theorem) using freely available online resources that you can use or adapt for your class. The second part shows how these standards relate to other concepts in Grade 8. And the third part explains where congruence, similarity and the Pythagorean Theorem are situated in the progression of learning from the elementary grades to high school.

Over the last hundred years, researchers have discovered an enormous amount about how people learn and how best to teach them. Unfortunately, much of that knowledge has not yet been translated into common classroom practice, while many myths about education have proven remarkably persistent.

This Module, first in a series of two, overviews data-based individualization and provides information about adaptations for intensifying and individualizing instruction. Developed in collaboration with the National Center on Intensive Intervention at American Institutes for Research and the CEEDAR Center, this resource is designed for individuals who will be implementing intensive interventions (e.g., special education teachers, reading specialists, interventionists) (est. completion time: 3 hours).

This open textbook is designed for and by undergraduate Interdisciplinary Studies students, with a special concentration on rethinking interdisciplinary education in a digital age.

The International Journal of STEM Education is a multidisciplinary journal in subject-content education that focuses on the study of teaching and learning in science, technology, engineering, and mathematics (STEM). It is being established as a brand new, forward looking journal in the field of education. As a peer-reviewed journal, it is positioned to promote research and educational development in the rapidly evolving field of STEM education around the world. The International Journal of STEM Education provides a unique platform for sharing research regarding, among other topics, the design and implementation of technology-rich learning environments, innovative pedagogies, and curricula in STEM education that promote successful learning in Pre K-16 levels including teacher education. We are also interested in studies that address specific challenges in improving students’ achievement, approaches used to motivate and engage students, and lessons learned from changes in curriculum and instruction in STEM education. The journal encourages translational STEM education research that bridges research and educational policy and practice for STEM education improvement.

Launching Digital Writing in the Elementary Classroom tells the stories of seven teachers who were willing to take risks and venture into new territory by integrating technology into their workshops in meaningful ways.

This book will help you to understand elementary mathematics more deeply, gain facility with creating and using mathematical notation, develop a habit of looking for reasons and creating mathematical explanations, and become more comfortable exploring unfamiliar mathematical situations.

The primary goal of this book is to help you learn to think like a mathematician in some very specific ways. You will:

• Make sense of problems and persevere in solving them. You will develop and demonstrate this skill by working on difficult problems, making incremental progress, and revising solutions to problems as you learn more.

• Reason abstractly and quantitatively. You will demonstrate this skill by learning to represent situations using mathematical notation (abstraction) as well as creating and testing examples (making situations more concrete).

• Construct viable arguments and critique the reasoning of others. You will be expected to create both written and verbal explanations for your solutions to problems. The most important questions in this class are “Why?” and “How do you know you're right?” Practice asking these questions of yourself, of your professor, and of your fellow students.

Throughout the book, you will learn how to learn mathematics on you own by reading, working on problems, and making sense of new ideas on your own and in collaboration with other students in the class.