How to use cooperative learning in the mathematics class.

Grade level: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, p, e, i, s, t.

In this book, author and veteran teacher John D. Strebe offers a wide selection of student engagement strategies for math teachers in grades K-12. Strebe shares his class-tested ideas in a clear and spirited voice, with his devotion to the teaching profession and his students apparent on every page. Motivate your math students using the strategies in this book, gleaned from Strebe’s 38 years of teaching experience. Engaging Mathematics Students Using Cooperative Learning shows teachers how to create a climate in which students learn and work respectfully in teams, and in which they strive to improve their math skills together. Additionally, many of the engagement strategies can be applied in classrooms of other subjects. With invaluable ideas to help students remain engaged for longer time periods, this book is especially helpful for teachers instructing in a block schedule.

58 activities to supplement and enrich the regular mathematics curriculum.

Written by a seasoned teacher, researcher and teacher educator with over two decades of teaching experience, the goal of this book is to support teachers in developing tools for effective group work in their secondary mathematics classrooms. Effective group work engages children’s own thinking and allows them to work together to understand a concept. It can also address problems that often arise in typical mathematics instruction by providing a framework for teachers to create engaging learning environments. The book outlines ways to choose tasks, help students adjust to new ways of approaching schoolwork, and discusses the types of status problems that can impede the most earnest attempts at collaborative learning. This practical, useful book introduces tested tools and concepts for creating equitable collaborative learning environments that supports all students and develops confidence in their mathematical ability.

Engaging Structures Activities Grades 35.

Offering first-hand insights from the early originators of Cooperative Learning (CL), this volume documents the evolution of CL, illustrating its historical and contemporary research, and highlights the personal experiences which have helped inspire and ground this concept. Each of the chapters in Pioneering Perspectives in Cooperative Learning foregrounds a key approach to CL, and documents the experiences, research, and fruitful collaborations which have shaped and driven their development. Contributions from leading scholars include Aronson, Davidson, Kagan, Johnson & Johnson, Schmuck, the Sharans, Slavin and Madden, as well as retrospective pieces on the work of Deutsch and Cohen. These chapters detail the historical development of cooperative learning, cooperation versus competition, and cover major approaches including the jigsaw classroom; complex instruction; the learning together model, and several more. Chapters include qualitative, personal, and retrospective accounts, whereby authors outline the research and theory which underpins each approach while highlighting practical strategies for classroom implementation. This text will primarily be of interest to professors, researchers, scholars, and doctorial students with an interest in the theory of learning, educational research, and educational and social psychology more broadly. Practitioners of CL with an interest in varied forms of small group learning and classroom practice, as well as those interested in the history and sociology of education, will also benefit from the volume.

This rich resource of cooperative-learning activities in algebra will give you just what you need to meet NCTM standards and learning outcomes. Along with step-by-step procedures, suggested materials, a time frame for activities, and notes on effective group strategies, you'll find teacher directions and worksheets for each student group. Answers and NCTM standards correlations are included.