Download Free Engaging Mathematics Students Using Cooperative Learning Book in PDF and EPUB Free Download. You can read online Engaging Mathematics Students Using Cooperative Learning and write the review.

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.
In February, 1996, representatives of departments of education and major teacher education colleges in 39 states, the District of Columbia, the U.S. Virgin Islands, and the U.S. Department of Defense met at the National Academy of Sciences in Washington, D.C. to identify and discuss issues surrounding the preparation and credentialing of science teachers. Central to this symposium were the criteria identified by the National Science Education Standards for effective science teaching and effective professional development for science teachers. This synopsis is intended to encourage reflection by participants and their colleagues at the state level on the issues identified, reactions to those issues from a variety of perspectives, and strategies for addressing those issues as outlined by others. Responses include: (1) "The Need for Scientifically Literate Teachers" (Bruce Alberts); (2) "The Need for Reform in State Policy" (William Randall); (3) "The Need for Reform in Teacher Preparation Programs" (Robert Watson); (4) "Implications of the Standards for Teacher Preparation and Certification" (Pascal Forgione); (4) "Response to Dr. Forgione" (Angelo Collins); (5) "The Standards: A Guide for Systemic Reform" (Rodger Bybee); (6) "The Standards: A Guide for Professional Development" (Susan Loucks-Horsley); (7) "The Montana Systemic Teacher Education Preparation Project" (Robert Briggs and Elizabeth Charron); (8) "The Louisiana Collaborative for Excellence in the Preparation of Teachers" (Kerry Davidson, William Deese, Linda Ramsey, and Carolyn Talton); (9) "The Connecticut Science Education Assessment Program" (Michal Lomask and Raymond Pecheone); (10) "Reflections on Pre-service Education and Teachers' Needs" (William Badders and Celeste Pea); (11) "Response to the Teachers' Comments" (Arthur Wise); (12) "A Science Educator's Perspective on Teacher Education" (Paul Kuerbis); (13) "The Role of Undergraduate Science Courses in Teacher Preparation" (Patricia Simpson); (14) "A Principal's Perspective on the K-12 School's Role in Preparing Teachers" (Mary Ann Chung); (15) "A Perspective on the State's Role: Motivation and Policy" (William Randall); (16) "Concern, Collaboration, Coordination, and Communication" (Jane Butler Kahle); (17) "Response to Dr. Butler Kahle from the State Perspective" (Terry Janicki); and (18) "Closing Remarks and Challenge for Next Steps" (Virginia Pilato). (ASK)
Organized by intelligence area, this resource provides more than 200 new and enhanced strategies to help teachers increase students’ motivation and transform them into active learners.
This volume focuses on two related questions that are central to both the psychology of mathematical thinking and learning and to the improvement of mathematics education: What is the nature of arithmetic expertise? How can instruction best promote it? Contributors from a variety of specialities, including cognitive, developmental, educational, and neurological psychology; mathematics education; and special education offer theoretical perspectives and much needed empirical evidence about these issues. As reported in this volume, both theory and research indicate that the nature of arithmetic expertise and how to best promote it are far more complex than conventional wisdom and many scholars, past and present, have suggested. The results of psychological, educational, and clinical studies using a wide range of arithmetic tasks and populations (including "normally" and atypically developing children, non-injured and brain-injured adults, and savants) all point to the same conclusion: The heart of arithmetic fluency, in general, and the flexible and creative use of strategies, in particular, is what is termed "adaptive expertise" (meaningful or conceptually based knowledge). The construction of adaptive expertise in mathematics is, for the first time, examined across various arithmetic topics and age groups. This book will be an invaluable resource for researchers and graduate students interested in mathematical cognition and learning (including mathematics educators, developmental and educational psychologists, and neuropsychologists), educators (including teachers, curriculum supervisors, and school administrators), and others interested in improving arithmetic instruction (including officials in national and local education departments, the media, and parents).
Grade level: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, p, e, i, s, t.
Resources for Teaching Discrete Mathematics presents nineteen classroom tested projects complete with student handouts, solutions, and notes to the instructor. Topics range from a first day activity that motivates proofs to applications of discrete mathematics to chemistry, biology, and data storage. Other projects provide: supplementary material on classic topics such as the towers of Hanoi and the Josephus problem, how to use a calculator to explore various course topics, how to employ Cuisenaire rods to examine the Fibonacci numbers and other sequences, and how you can use plastic pipes to create a geodesic dome. The book contains eleven history modules that allow students to explore topics in their original context. Sources range from eleventh century Chinese figures that prompted Leibniz to write on binary arithmetic, to a 1959 article on automata theory. Excerpts include: Pascal's "Treatise on the Arithmetical Triangle," Hamilton's "Account of the Icosian Game," and Cantor's (translated) "Contributions to the Founding of the Theory of Transfinite Numbers." Five articles complete the book. Three address extensions of standard discrete mathematics content: an exploration of historical counting problems with attention to discovering formulas, a discussion of how computers store graphs, and a survey connecting the principle of inclusion-exclusion to Möbius inversion. Finally, there are two articles on pedagogy specifically related to discrete mathematics courses: a summary of adapting a group discovery method to larger classes, and a discussion of using logic in encouraging students to construct proofs.
Given the prevalence of student diversity, schools are struggling to find ways to help with the implementation of CCSS. With the wide range of student learning styles, socioeconomic backgrounds and life experiences, one key to meeting this challenge is the use of Universal Design for Learning (UDL). Originally developed to address the instructional needs of students with disabilities, UDL is now being embraced as an answer to creating learning environments where all students, regardless of their individual differences, can meet the CCSS. Designed for classroom teachers, this guide provides practical strategies and best practices for utilizing UDL as a means to help students successfully access and achieve the CCSS.

Best Books