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Primary Mathematics: Integrating Theory with Practice is a comprehensive introduction to teaching mathematics in Australian primary schools. Closely aligned with the Australian Curriculum, it provides a thorough understanding of measurement, geometry, patterns and algebra, data and statistics, and chance and probability. The fourth edition provides support for educators in key aspects of teaching: planning, assessment, digital technologies, diversity in the classroom and integrating mathematics content with other learning areas. It also features a new chapter on the role of education support in the mathematics classroom. Each chapter has been thoroughly revised and is complemented by classroom snapshots demonstrating practical application of theories, activities to further understanding and reflection questions to guide learning. New in this edition are 'Concepts to consider', which provide a guided explanation and further discussion of key concepts to support pre- and in-service teachers' learning and teaching of the fundamentals of mathematics.
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Primary Mathematics: Integrating Theory with Practice is a comprehensive introduction to teaching mathematics in Australian primary schools. Closely aligned with the Australian Curriculum, it provides a thorough understanding of measurement, geometry, patterns and algebra, data and statistics, and chance and probability. The fourth edition provides support for educators in key aspects of teaching: planning, assessment, digital technologies, diversity in the classroom and integrating mathematics content with other learning areas. It also features a new chapter on the role of education support in the mathematics classroom. Each chapter has been thoroughly revised and is complemented by classroom snapshots demonstrating practical application of theories, activities to further understanding and reflection questions to guide learning. New in this edition are 'Concepts to consider', which provide a guided explanation and further discussion of key concepts to support pre- and in-service teachers' learning and teaching of the fundamentals of mathematics.
'Oxford International Primary Maths' is a complete six-year primary maths course that takes a problem solving approach to learning maths, engaging students in the topics through asking questions that make them think, and activities that encourage them to explore and practise.
Oxford International Primary Maths takes an enquiry-based approach to learning mathematics, engaging students in the topics through asking questions that make them think, and activities that encourage them to explore and practise. As students progress through the course, they not only learn about mathematical concepts, but also how to use problem solving techniques in their approach to studying the subject. The topics are explored in careful stages, introducing different aspects at a pace that allows students to absorb and practise what they have learned. Photos, illustrations and diagrams are used to help students explore and understand, and the language is clear and easy for primary children to understand. For the teacher, the Teacher's Guides provide step-by-step notes for each lesson, guiding students through the topic, and supporting students with their language development when needed. We are working with Cambridge International Examinations towards endorsement of Oxford International Primary Maths
Written in response to the new ITT NC requirements for student teachers Comprehensive guide covering all aspects of primary teacher training relating to mathematics and the Standards required to reach qualified teacher status A strong and adoptable series for all ITT courses Informs teachers of exactly what they need to know to teach the subject and provides further information in continuing professional development issues There is increasing pressure on student teachers to develop their subject classroom competence in a short space of time - this should help relieve the burden Part of the successful Meeting the Standards Series which students on BEd and PGCE courses and teachers will already be familiar with Includes a chapter dealing with the transition from teacher training to being a Newly Qualified Teacher.
ALAN 1. BISHOP The first International Handbook on Mathematics Education was published by Kluwer Academic Publishers in 1996. However, most of the writing for that handbook was done in 1995 and generally reflected the main research and development foci prior to 1994. There were four sections, 36 chapters, and some 150 people contributed to the final volume either as author, reviewer, editor, or critical friend. The task was a monumental one, attempting to cover the major research and practice developments in the international field of mathematics education as it appeared to the contributors in 1995. Inevitably there were certain omissions, some developments were only starting to emerge, and some literatures were only sketchy and speculative. However that Handbook has had to be reprinted three times, so it clearly fulfilled a need and I personally hope that it lived up to what I wrote in its Introduction: The Handbook thus attempts not merely to present a description of the international 'state-of-the-field', but also to offer synthetic and reflective overviews on the different directions being taken by the field, on the gaps existing in our present knowledge, on the current problems being faced, and on the future possibilities for development. (Bishop et aI. , 1996) Since that time there has been even more activity in our field, and now seems a good time to take stock again, to reflect on what has happened since 1995, and to create a second Handbook with the same overall goals.
Build your confidence in the primary classroom Deepen your own mathematical subject knowledge Discover why generations of primary teachers have relied on Derek Haylock’s explanations of key mathematical concepts to support their understanding and strengthen their teaching This seventh edition has been fully updated to offer a broader exploration of mastery teaching, deeper connections to contemporary research and new coverage of how children learn to count. It is supported by a fantastic range of online resources including lesson plans, videos and test questions to extend your own learning.
This book highlights new developments in the teaching and learning of algebraic thinking with 5- to 12-year-olds. Based on empirical findings gathered in several countries on five continents, it provides a wealth of best practices for teaching early algebra. Building on the work of the ICME-13 (International Congress on Mathematical Education) Topic Study Group 10 on Early Algebra, well-known authors such as Luis Radford, John Mason, Maria Blanton, Deborah Schifter, and Max Stephens, as well as younger scholars from Asia, Europe, South Africa, the Americas, Australia and New Zealand, present novel theoretical perspectives and their latest findings. The book is divided into three parts that focus on (i) epistemological/mathematical aspects of algebraic thinking, (ii) learning, and (iii) teaching and teacher development. Some of the main threads running through the book are the various ways in which structures can express themselves in children’s developing algebraic thinking, the roles of generalization and natural language, and the emergence of symbolism. Presenting vital new data from international contexts, the book provides additional support for the position that essential ways of thinking algebraically need to be intentionally fostered in instruction from the earliest grades.
The Really Useful Maths book has been written for all those who want children to enjoy the challenge of learning mathematics. It presents teachers and students with exciting and varied ideas for introducing mathematics to children. With suggestions about the best ways to use equipment and resources to support learning, it describes in detail how to make learning the easy option for children. An accessible book which is clearly split into two comprehensive sections. The first covers the practical side of mathematics and is packed with ideas and activities. The second concentrates on theory and practice of mathematics teaching and will help you to improve your teaching strategies. Topics covered are: numbers and the number system what teachers need to know about interactive teaching calculating consolidating new ideas and developing personal qualities shape and space measures, statistics and data handling consolidation and practice for accuracy, speed and fluency.