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What exactly do your students need to know by the end of each unit of mathematics study throughout the school year? This practical resource empowers teacher teams to collectively plan for and deliver highly effective units of study in grades 6-8. The authors clearly outline how to generate essential learning standards, create a team unit calendar, identify prior knowledge, and complete many other essential collaborative tasks. Use this resource to provide intermediate grade-level students with a more equitable mathematics learning experience Understand how to collaboratively plan mathematics units in grades 6-8 as a professional learning community (PLC). Study the seven unit-planning elements and learn how to incorporate each in essential unit design. Review the role of the PLC at Work® process in enhancing student learning and teacher collaboration. Observe three model units, one for each grade, for ratios and proportional reasoning. Receive tools and templates for effective unit planning. Contents: Acknowledgments Table of Contents About the Authors Introduction Part One: Mathematics Unit Planning and Design Elements Chapter 1: Planning for Student Learning of Mathematics in Grades 6-8 Chapter 2: Unit Planning as a Collaborative Mathematics Team Part Two: Ratios and Proportional Reasoning Examples, Grades 6-8 Chapter 3: Grade 6 Unit--Ratios and Rates Chapter 4: Grade 7 Unit--Proportional Reasoning Chapter 5: Grade 8 Unit--Linear Functions Epilogue Appendix A: Create a Proficiency Map Appendix B: Team Checklist and Questions for Mathematics Unit Planning References and Resources Index
"This book is part of the Every Student Can Learn Mathematics series. In Mathematics Unit Planning in a PLC at Work, Grades PreK-2, authors Sarah Schuhl, Timothy D. Kanold, Jennifer Deinhart, Nathan D. Lang-Raad, Matthew R. Larson, and Nanci N. Smith provide grades preK-2 mathematics teachers with a framework for collectively planning a unit of study. This book helps teams identify what students need to know by the end of each unit and how to build student self-efficacy. The authors advocate using the PLC at Work process for increasing mathematics achievement, and as teams answer the four critical questions of a PLC, they provide students with a more equitable learning experience. The authors share tools and protocols for effectively performing collaborative tasks, such as unwrapping standards, generating unit calendars, determining academic vocabulary and rigorous lessons, utilizing and sharing self-reflections, and designing foundational addition and subtraction units. By reading Mathematics Unit Planning in a PLC at Work, Grades PreK-2, teachers will receive practical insight into collaborative planning and inspiring detailed models of this work in action"--
Blended learning is more than just "teaching with technology"; it allows teachers to maximize learning through deliberate instructional moves. This On-Your-Feet Guide zeroes in on one blended learning routine: Station Rotation. The Station Rotation model moves small groups of students through a series of online and off-line stations, building conceptual understanding and skills along the way. This On-Your-Feet-Guide provides: 7 steps to planning a Station Rotation lesson A full example of one teacher's Station Rotation A blank planning template for designing your own Station Rotation Helpful assessment strategies for monitoring learning at each station Ideas to adapt for low-tech classrooms or large class sizes Use blended learning to maximize learning and keep kids constantly engaged through your next Station Rotation lesson! Laminated, 8.5”x11” tri-fold (6 pages), 3-hole punched
Provides specific information on how to transform schools into results-oriented professional learning communities, describing the best practices that have been used by schools nationwide.
"With the collaboration of a number of dedicated teachers and their students, Susan Empson and Linda Levi have produced a volume that is faithful to the basic principles of CGI while at the same time covering new ground with insight and innovation." -Thomas P. Carpenter This highly anticipated follow-up volume to the landmark Children's Mathematics: Cognitively Guided Instruction addresses the urgent need to help teachers understand and teach fraction concepts. Fractions remain one of the key stumbling blocks in math education, and here Empson and Levi lay a foundation for understanding fractions and decimals in ways that build conceptual learning. They show how the same kinds of intuitive knowledge and sense making that provides the basis for children's learning of whole number arithmetic can be extended to fractions and decimals. Just as they did in Children's Mathematics and Thinking Mathematically, Empson and Levi provide important insights into children's thinking and alternative approaches to solving problems. Three themes appear throughout the book: building meaning for fractions and decimals through discussing and solving word problems the progression of children's strategies for solving fraction word problems and equations from direct modeling through relational thinking designing instruction that capitalizes on students' relational thinking strategies to integrate algebra into teaching and learning fractions. With illuminating examples of student work, classroom vignettes, "Teacher Commentaries" from the field, sample problems and instructional guides provided in each chapter, you'll have all the tools you need to teach fractions and decimals with understanding and confidence.
This text offers guidance to teachers, mathematics coaches, administrators, parents, and policymakers. This book: provides a research-based description of eight essential mathematics teaching practices ; describes the conditions, structures, and policies that must support the teaching practices ; builds on NCTM's Principles and Standards for School Mathematics and supports implementation of the Common Core State Standards for Mathematics to attain much higher levels of mathematics achievement for all students ; identifies obstacles, unproductive and productive beliefs, and key actions that must be understood, acknowledged, and addressed by all stakeholders ; encourages teachers of mathematics to engage students in mathematical thinking, reasoning, and sense making to significantly strengthen teaching and learning.
This teacher guide illustrates how to sustain successful implementation of the Common Core State Standards for mathematics, grades 6–8. Discover what students should learn and how they should learn it at each grade level. Comprehensive research-affirmed analysis tools and strategies will help you and your collaborative team develop and assess student demonstrations of deep conceptual understanding and procedural fluency.
Let’s face it, teaching secondary math can be hard. So much about how we teach math today may look and feel different from how we learned it. Teaching math in a student-centered way changes the role of the teacher from one who traditionally "delivers knowledge" to one who fosters thinking. Most importantly, we must ensure our practice gives each and every student the opportunity to learn, grow, and achieve at high levels, while providing opportunities to develop their agency and authority in the classroom which results in a positive math identity. Whether you are a brand new teacher or a veteran, if you find teaching math to be quite the challenge, this is the guide you want by your side. Designed for just-in-time learning and support, this practical resource gives you brief, actionable answers to your most pressing questions about teaching secondary math. Written by four experienced math educators representing diverse experiences, these authors offer the practical advice they wish they received years ago, from lessons they′ve learned over decades of practice, research, coaching, and through collaborating with teams, teachers and colleagues—especially new teachers—every day. Questions and answers are organized into five areas of effort that will help you most thrive in your secondary math classroom: How do I build a positive math community? How do I structure, organize, and manage my math class? How do I engage my students in math? How do I help my students talk about math? How do I know what my students know and move them forward? Woven throughout, you′ll find helpful sidebar notes on fostering identity and agency; access and equity; teaching in different settings; and invaluable resources for deeper learning. The final question—Where do I go from here?— offers guidance for growing your practice over time. Strive to become the best math educator you can be; your students are counting on it! What will be your first step on the journey?
"This book is part of the Every Student Can Learn Mathematics series. In Mathematics Unit Planning in a PLC at Work®, High School, authors Sarah Schuhl, Timothy D. Kanold, Bill Barnes, Darshan M. Jain, Matthew R. Larson, and Brittany Mozingo provide high school mathematics teachers with a framework for collectively planning a unit of study. This book helps teams identify what students need to know by the end of each unit and how to build student self-efficacy. The authors advocate using the PLC at Work process for increasing mathematics achievement, and as teams answer the four critical questions of a PLC, they provide students with a more equitable learning experience. The authors share tools and protocols for effectively performing collaborative tasks, such as unwrapping standards, generating unit calendars, determining academic vocabulary and rigorous lessons, utilizing and sharing self-reflections, and designing robust units. By reading Mathematics Unit Planning in a PLC at Work, High School, teachers will receive practical insight into collaborative planning and inspiring detailed models of this work in action"--