Blake E. Peterson – författare

Mathematics for Elementary Teachers, 10th Edition establishes a solid math foundation for future teachers. Thoroughly revised with a clean, engaging design, the new 10th Edition of Musser, Peterson, and Burgers best-selling textbook focuses on one primary goal: helping students develop a deep understanding of mathematical concepts so they can teach with knowledge and confidence. The components in this complete learning program--from the textbook, to the e-Manipulative activities, to the Childrens Videos, to the online problem-solving tools, resource-rich website and Enhanced WileyPLUS--work in harmony to help achieve this goal. WileyPLUS sold separately from text.

A students activities manual for Elementary school teachers.

Have you ever wondered What Makes a Good Mathematics Lesson?For many years, this has been a topic of conversation between American mathematics educators Douglas Corey and Blake Peterson, and their Japanese colleagues Hiroyuki Ninomiya, Kazuhiko Soma, and Susumu Kunimune. This conversation led these Japanese mathematics educators to articulate “key considerations” that should be addressed when preparing a good mathematics lesson and the “criteria” that can be used as guidelines when reflecting on the quality of a lesson after it has been taught.The three considerations are:Make the Goal of the Lesson ClearThoughtfully Decide on the Problem and its PresentationPlan Ways to Incorporate Students’ IdeasAnd the questions corresponding to the criteria are:Were Students Proactively Engaged and Did They Continue to Think for Themselves?Were the Objectives Appropriately Set and Achieved?In this book What Makes a Good Mathematics Lesson: The Theory, the Japanese authors discuss the conceptual underpinning of the three key considerations and two criteria. This book also includes an introductory chapter written by the American mathematics educators contextualizing Japanese mathematics education for an English-speaking audience.In What Makes a Good Mathematics Lesson: The Lessons, 27 Japanese middle school teachers describe lessons in which they implemented the key considerations and two criteria. At the end of The Lessons, four US teachers each describe their adaptation of one of these 27 lessons in their classroom and contextualize the key considerations and criteria for their respective situations.

Have you ever wondered What Makes a Good Mathematics Lesson?For many years, this has been a topic of conversation between American mathematics educators Douglas Corey and Blake Peterson, and their Japanese colleagues Hiroyuki Ninomiya, Kazuhiko Soma, and Susumu Kunimune. This conversation led these Japanese mathematics educators to articulate “key considerations” that should be addressed when preparing a good mathematics lesson and the “criteria” that can be used as guidelines when reflecting on the quality of a lesson after it has been taught.The three considerations are:Make the Goal of the Lesson ClearThoughtfully Decide on the Problem and its PresentationPlan Ways to Incorporate Students’ IdeasAnd the questions corresponding to the criteria are:Were Students Proactively Engaged and Did They Continue to Think for Themselves?Were the Objectives Appropriately Set and Achieved?In this book What Makes a Good Mathematics Lesson: The Theory, the Japanese authors discuss the conceptual underpinning of the three key considerations and two criteria. This book also includes an introductory chapter written by the American mathematics educators contextualizing Japanese mathematics education for an English-speaking audience.In What Makes a Good Mathematics Lesson: The Lessons, 27 Japanese middle school teachers describe lessons in which they implemented the key considerations and two criteria. At the end of The Lessons, four US teachers each describe their adaptation of one of these 27 lessons in their classroom and contextualize the key considerations and criteria for their respective situations.

Have you ever wondered What Makes a Good Mathematics Lesson?For many years, this has been a topic of conversation between American mathematics educators Douglas Corey and Blake Peterson, and their Japanese colleagues Hiroyuki Ninomiya, Kazuhiko Soma, and Susumu Kunimune. This conversation led these Japanese mathematics educators to articulate “key considerations” that should be addressed when preparing a good mathematics lesson and the “criteria” that can be used as guidelines when reflecting on the quality of a lesson after it has been taught.The three considerations are:Make the Goal of the Lesson ClearThoughtfully Decide on the Problem and its PresentationPlan Ways to Incorporate Students’ IdeasAnd the questions corresponding to the criteria are:Were Students Proactively Engaged and Did They Continue to Think for Themselves?Were the Objectives Appropriately Set and Achieved?In What Makes a Good Mathematics Lesson: The Lessons, 27 Japanese middle school teachers describe lessons in which they implemented the key considerations and two criteria. At the end of this book, four US teachers each describe their adaptation of one of these 27 lessons in their classroom and contextualize the key considerations and criteria for their respective situations.In What Makes a Good Mathematics Lesson: The Theory, the Japanese authors discuss the conceptual underpinning of the three key considerations and two criteria. The Theory also includes an introductory chapter written by the American mathematics educators contextualizing Japanese mathematics education for an English-speaking audience.