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Mathematics for Elementary School Teachers, 3/e, offers pre-service teachers a comprehensive mathematics course designed to foster concept development through examples, investigations, and explorations. Visual icons throughout the main text allow instructors to easily connect the text to the hands-on activities in the corresponding Explorations Manual. Classroom Connections in both the exposition and the exercises guide students to connect the mathematics being taught with effective teaching strategies. Students must analyze educational mathematics research, evaluate common student errors, and see alternative solution methods, enabling them to better prepare for their future teaching careers. Investigations encourage students to think about a topic before discussing the math or viewing examples. These can be used as classroom discussion questions, for independent reading, or as review. Multiple Strategies presented throughout the examples and exposition of the text allow students to analyze numerous approaches to solving problems.
For years, the teaching and learning of fractions has been associated with rote memorization. But this mechanical approach to instruction—which strips students of an ability to reason or make sense of math—has resulted in a failure of understanding. Author Monica Neagoy, drawing on decades of research studies, evidence from teacher practice, and 25 years of experience working around the world with teachers, students, and parents, addresses seven big ideas in the teaching and learning of fractions in grades 2–6. Each idea is supported by a vignette from a real classroom, common misconceptions, a thorough unpacking of productive mathematical thinking, and several multistep and thought-provoking problems for teachers to explore. She offers three fundamental reasons why it’s imperative for us to take a closer look at how we teach fractions: 1. Fractions play a key role in students’ feelings about mathematics. 2. Fractions are fundamental to school math and daily life. 3. Fractions are foundational to success in algebra. While a solid grounding in algebra is necessary for a STEM career, the worthy goal of “algebra for all” will not be possible until “fractions for all” is a reality. Unpacking Fractions provides teachers with concrete strategies for achieving that reality—in short, helping all students gain the knowledge they need to feel at ease with fractions.
As teachers today work in ever more challenging contexts, groupwork remains a particularly effective pedagogical strategy. Based on years of research and teaching experience, the new edition of this popular book features significant updates on the successful use of cooperative learning to build equitable classrooms. Designing Groupwork, Third Edition incorporates current research findings with new material on what makes for a groupworthy task, and shows how groupwork contributes to growth and development in the language of instruction. Responding to new curriculum standards and assessments across all grade levels and subject areas, this edition shows teachers how to organize their classroom so that all students participate actively. This valuable and sensible resource is essential reading for educators at both the elementary and secondary levels, for teachers in training, and for anyone working in the field of education.
Research on cognitive aspects of mathematical problem solving has made great progress in recent years, but the relationship of affective factors to problem-solving performance has been a neglected research area. The purpose of Affect and Mathematical Problem Solving: A New Perspective is to show how the theories and methods of cognitive science can be extended to include the role of affect in mathematical problem solving. The book presents Mandler's theory of emotion and explores its implications for the learning and teaching of mathematical problem solving. Also, leading researchers from mathematics, education, and psychology report how they have integrated affect into their own cognitive research. The studies focus on metacognitive processes, aesthetic influences on expert problem solvers, teacher decision-making, technology and teaching problem solving, and beliefs about mathematics. The results suggest how emotional factors like anxiety, frustration, joy, and satisfaction can help or hinder performance in problem solving.