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Problem Solving for Teaching and Learning explores the importance of problem solving to learning in everyday personal and social contexts. This book is divided into four sections: Setting the scene; Conceptualising problem solving; Teachers’ knowledge and beliefs about problem solving; and Fostering students’ problem-solving capabilities, allowing readers to gain an insight into the various sub-topics that problem solving in learning and teaching introduce. Drawing together diverse perspectives on problem solving located in a variety of educational settings, this book explores problem solving theory, including its cognitive architecture, as well as attending to its translation into teaching and learning in a range of settings, such as education and social environments. This book also suggests how effective problem-solving activities can be incorporated more explicitly in learning and teaching and examines the benefits of this approach. The ideas developed in Problem Solving for Teaching and Learning will act as a catalyst for transforming practices in teaching, learning, and social engagement in formal and informal educational settings, making this book an essential read for education academics and students specialising in cognitive psychology, educational psychology, and problem solving.
A provocative collection of papers containing comprehensive reviews of previous research, teaching techniques, and pointers for direction of future study. Provides both a comprehensive assessment of the latest research on mathematical problem solving, with special emphasis on its teaching, and an attempt to increase communication across the active disciplines in this area.
Work with students at all levels to help them read novels Whole Novels is a practical, field-tested guide to implementing a student-centered literature program that promotes critical thinking and literary understanding through the study of novels with middle school students. Rather than using novels simply to teach basic literacy skills and comprehension strategies, Whole Novels approaches literature as art. The book is fully aligned with the Common Core ELA Standards and offers tips for implementing whole novels in various contexts, including suggestions for teachers interested in trying out small steps in their classrooms first. Includes a powerful method for teaching literature, writing, and critical thinking to middle school students Shows how to use the Whole Novels approach in conjunction with other programs Includes video clips of the author using the techniques in her own classroom This resource will help teachers work with students of varying abilities in reading whole novels.
What is it that enables students to learn from some classroom activities, yet leaves them totally confused by others? Although we can't see directly into students' minds, we do have Cognitive Load Theory, and this is the next best thing. Built on the foundation of all learning, the human memory system, Cognitive Load Theory details the exact actions that teachers can take to maximise student outcomes.Written under the guidance, and thoroughly reviewed by the originator of CLT, John Sweller, this practical guide summarises over 30 years of research in this field into clear and easily understandable terms. This book features both a thorough discussion of the core principles of CLT and a wide array of classroom-ready strategies to apply it to art, music, history, chemistry, PE, mathematics, computer science, economics, biology, and more.
This engaging book offers an in-depth introduction to teaching mathematics through problem-solving, providing lessons and techniques that can be used in classrooms for both primary and lower secondary grades. Based on the innovative and successful Japanese approaches of Teaching Through Problem-solving (TTP) and Collaborative Lesson Research (CLR), renowned mathematics education scholar Akihiko Takahashi demonstrates how these teaching methods can be successfully adapted in schools outside of Japan. TTP encourages students to try and solve a problem independently, rather than relying on the format of lectures and walkthroughs provided in classrooms across the world. Teaching Mathematics Through Problem-Solving gives educators the tools to restructure their lesson and curriculum design to make creative and adaptive problem-solving the main way students learn new procedures. Takahashi showcases TTP lessons for elementary and secondary classrooms, showing how teachers can create their own TTP lessons and units using techniques adapted from Japanese educators through CLR. Examples are discussed in relation to the Common Core State Standards, though the methods and lessons offered can be used in any country. Teaching Mathematics Through Problem-Solving offers an innovative new approach to teaching mathematics written by a leading expert in Japanese mathematics education, suitable for pre-service and in-service primary and secondary math educators.
Provides instructional tools and methods to help teachers understand various problem solving strategies and discusses how to use each strategy with students.
Since teaching is a practical activity, efficient problem-solving skill is one of the fundamental competencies teachers need to possess. All teachers face challenging school situations during teaching-learning process no matter where they teach or since when. Despite similarities appearing on the surface, every school situation is unique and depends on several internal and external factors that should have been taken into account. Therefore, in many problematic cases it is not enough to deal with the symptoms, but teachers need to go deeper. This book provides a theoretical and practical background for this step-by-step problem solving-oriented thinking process. The practical activities can help teachers to frame and identify their challenges, to analyse the cause and effect of their situation, and also to find their own solutions and strategies. The material in this book can be used in pre-service or in-service teacher training that deal with pedagogic cases, or challenges of teaching and learning processes. However, most of the tools can also be used individually by teachers at any stage of their career, including any type of compulsory education, thanks to the clear description of each technique.
The ultimate aim of this book is to identify the conceptual tools and the instructional modalities which enable students and teachers to cross the boundary between school mathematics and real world problem solving. The book identifies, examines, and integrates seven conceptual tools, of which five are constructs (activity theory, narrative, modeling, critical mathematics education, ethnomathematics) and two are contexts (STEM and the workplace). The author develops two closely linked multiple-perspective frameworks: one for learning real world problem solving in school mathematics, which sets the foundations of learning real world problem solving in school mathematics; and one for teaching real world problem solving in school mathematics, which explores the modalities of teaching real world problem solving in school mathematics. “The book is composed as, on the one hand, a high-level theoretical scholarly work on real world problem solving in school mathematics, and, on the other hand, a set of twelve narratives which, put together, constitute a thought-provoking and moving personal and professional autobiography.” - Mogens Niss “These narratives combine aspects of Murad’s personal trajectory as an individual with those points in his professional career at which he became aware of perspectives on and approaches to mathematics education that were both significant in and of themselves, and instrumental for the specific scholarly endeavor presented in the book.” - Mogens Niss
Solving non-routine problems is a key competence in a world full of changes, uncertainty and surprise where we strive to achieve so many ambitious goals. But the world is also full of solutions because of the extraordinary competences of humans who search for and find them.
This book is addressed to people with research interests in the nature of mathematical thinking at any level, topeople with an interest in "higher-order thinking skills" in any domain, and to all mathematics teachers. The focal point of the book is a framework for the analysis of complex problem-solving behavior. That framework is presented in Part One, which consists of Chapters 1 through 5. It describes four qualitatively different aspects of complex intellectual activity: cognitive resources, the body of facts and procedures at one's disposal; heuristics, "rules of thumb" for making progress in difficult situations; control, having to do with the efficiency with which individuals utilize the knowledge at their disposal; and belief systems, one's perspectives regarding the nature of a discipline and how one goes about working in it. Part Two of the book, consisting of Chapters 6 through 10, presents a series of empirical studies that flesh out the analytical framework. These studies document the ways that competent problem solvers make the most of the knowledge at their disposal. They include observations of students, indicating some typical roadblocks to success. Data taken from students before and after a series of intensive problem-solving courses document the kinds of learning that can result from carefully designed instruction. Finally, observations made in typical high school classrooms serve to indicate some of the sources of students' (often counterproductive) mathematical behavior.