The first handbook to explore the field of Teaching English to Speakers of Other Languages in elementary and secondary education (K-12) The number of students being educated in English has grown significantly in modern times — globalization, immigration, and evolving educational policies have prompted an increased need for English language learner (ELL) education. The Handbook of TESOL in K-12 combines contemporary research and current practices to provide a comprehensive overview of the origins, evolution, and future direction of Teaching English to Speakers of Other Languages at the elementary and secondary levels (K-12). Exploring the latest disciplinary and interdisciplinary issues in the field, this is a first-of-its-kind Handbook and contributions are offered from a team of internationally-renowned scholars. Comprehensive in scope, this essential Handbook covers topics ranging from bilingual language development and technology-enhanced language learning, to ESOL preparation methods for specialist and mainstream teachers and school administrators. Three sections organize the content to cover Key Issues in Teaching ESOL students in K-12, Pedagogical Issues and Practices in TESOL in K-12 Education, and School Personnel Preparation for TESOL in K-12. Satisfies a need for inclusive and in-depth research on TESOL in K-12 classrooms Presents a timely and interesting selection of topics that are highly relevant to working teachers and support staff Applies state-of-the-art research to real-world TESOL classroom settings Offers a balanced assessment of diverse theoretical foundations, concepts, and findings The Handbook of TESOL in K-12 is an indispensable resource for undergraduate and graduate students, researchers and scholars, and educators in the field of Teaching English to Speakers of Other Languages in elementary and secondary education.

There are many questions about the mathematical preparation teachers need. Recent recommendations from a variety of sources state that reforming teacher preparation in postsecondary institutions is central in providing quality mathematics education to all students. The Mathematics Teacher Preparation Content Workshop examined this problem by considering two central questions: What is the mathematical knowledge teachers need to know in order to teach well? How can teachers develop the mathematical knowledge they need to teach well? The Workshop activities focused on using actual acts of teaching such as examining student work, designing tasks, or posing questions, as a medium for teacher learning. The Workshop proceedings, Knowing and Learning Mathematics for Teaching, is a collection of the papers presented, the activities, and plenary sessions that took place.

What does it mean to know mathematics? How does meaning in mathematics education connect to common sense or to the meaning of mathematics itself? How are meanings constructed and communicated and what are the dilemmas related to these processes? There are many answers to these questions, some of which might appear to be contradictory. Thus understanding the complexity of meaning in mathematics education is a matter of huge importance. There are twin directions in which discussions have developed—theoretical and practical—and this book seeks to move the debate forward along both dimensions while seeking to relate them where appropriate. A discussion of meaning can start from a theoretical examination of mathematics and how mathematicians over time have made sense of their work. However, from a more practical perspective, anybody involved in teaching mathematics is faced with the need to orchestrate the myriad of meanings derived from multiple sources that students develop of mathematical knowledge. This book presents a wide variety of theoretical reflections and research results about meaning in mathematics and mathematics education based on long-term and collective reflection by the group of authors as a whole. It is the outcome of the work of the BACOMET (BAsic COmponents of Mathematics Education for Teachers) group who spent several years deliberating on this topic. The ten chapters in this book, both separately and together, provide a substantial contribution to clarifying the complex issue of meaning in mathematics education. This book is of interest to researchers in mathematics education, graduate students of mathematics education, under graduate students in mathematics, secondary mathematics teachers and primary teachers with an interest in mathematics.

Lesson study is a popular professional development approach in Japan whereby teachers collaborate to study content, instruction, and how students solve problems and reach for understanding in order to improve elementary mathematics instruction and learning in the classroom. This book is the first comprehensive look at the system and process of lesson study in Japan. It describes in detail the process of how teachers conducted lesson study--how they collaborated in order to develop a lesson, what they talked about during the process, and what they looked at in order to understand deeply how students were learning. Readers see the planning of a mathematics lesson, as well as how much content knowledge the teachers have. They observe students' problem solving strategies and learn how Japanese teachers prepare themselves to identify those strategies and facilitate the students' discussion. Written for mathematics teachers, educational researchers, school administrators interested in teachers' professional development, and professional developers, this landmark volume provides an in-depth understanding of lesson study that can lead to positive changes in teachers' professional development and in teaching and learning in the United States.

Bright, humorous and engaging, Marcet's best-selling 1805 book was designed to introduce women to scientific ideas.

This book focuses on the talk of science classrooms and in particular on the ways in which the different kinds of interactions between teachers and students contribute to meaning making and learning. Central to the text is a new analytical framework for characterising the key features of the talk of school science classrooms. This framework is based on sociocultural principles and links the work of theorists such as Vygotsky and Bakhtin to the day-to-day interactions of contemporary science classrooms. *presents a framework, based on sociocultural theory, for analysing the language of teaching and learning interactions in science classrooms *provides detailed examples and illustrations of insights gained from applying the framework to real science lessons in Brazil and the UK. *demonstrates how these ways of thinking about classroom talk can be drawn upon to inform the professional development of science teachers. *offers an innovative research methodology, based on sociocultural theory, for analysing classroom talk. *expands upon the ways in which sociocultural theory has been systematically applied to analysing classroom contexts. This book offers a powerful set of tools for thinking and talking about the day-to-day practices of contemporary science classrooms. It contains messages of fundamental importance and insight for all of those who are interested in reflecting on the interactions of science teaching and learning, whether in the context of teaching, higher degree study, or research.

Este volumen presenta los informes finales de los siete grupos de la tercera promoción de la Maestría en Educación Matemática de la Facultad de Educación de la Universidad de los Andes. Cada grupo escogió un tema de las matemáticas escolares sobre el que realizó un ciclo de análisis didáctico a lo largo de los dos años del programa. Los temas escogidos fueron los siguientes: rotación, distancia entre dos puntos, función constante, lineal y afín, espacios muestrales estocásticos, probabilidad condicional, función exponencial creciente y principio de multiplicación. En los capítulos de este libro, se presentan ejemplos del análisis didáctico en la práctica. Presentan de manera detallada un ciclo completo del procedimiento. Son el fruto de un trabajo sistemático en el que los grupos analizaron en profundidad su tema, se basaron en esa información para fundamentar, diseñar y justificar su unidad didáctica, y recogieron y analizaron la información que surgió de la implementación para evaluarla y mejorarla. Estos resultados son una muestra del trabajo que realizan grupos de profesores en formación como indagación sistemática sobre su propia práctica y la hacen pública.