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Books > Children's & Educational > Mathematics > General
This third volume of the International Handbook of Mathematics Teacher Education focuses on teachers, teacher educators, researchers, and others who work to provide effective learning opportunities for teachers, with emphasis on describing and analysing their engagement in mathematics teacher education collaborations and contexts from various perspectives.
The photocopiable worksheets in Improving Numeracy through Spreadsheets will help to improve Key Stage 2 (KS2) pupils' numeracy skills, at the same time as teaching them some of the basic skills of using spreadsheets. The worksheets can be used to enhance or introduce topic-based work in mathematics, as a springboard to open ended ICT investigation work or simply as a confidence boosting exercise for pupils keen to learn about the workings of their computer.
A Volume in The Montana Mathematics Enthusiast: Monograph Series in Mathematics EducationSeries Editor Bharath Sriraman, The University of MontanaThe word "critical" in the title of this collection has three meanings, all of which are relevant. One meaning, as applied toa situation or problem, is "at a point of crisis." A second meaning is "expressing adverse or disapproving comments orjudgments." A third is related to the verb "to critique," meaning "to analyze the merits and faults of." The authorscontributing to this book pose challenging questions, from multiple perspectives, about the roles of mathematics insociety and the implications for education. Traditional reasons for teaching mathematics include: preparing a newgeneration of mathematics researchers and a cadre of technically competent users of mathematics; training students tothink logically; and because mathematics is as much part of cultural heritage as literature or music. These reasons remainvalid, though open to critique, but a deeper analysis is required that recognizes the roles of mathematics in framing manyaspects of contemporary society, that will connect mathematics education to the lived experiences of students, theircommunities, and society in general, and that acknowledges the global ethical responsibilities of mathematicians andmathematics educators.The book is organized in four sections (1) Mathematics education: For what and why?(2) Globalization and cultural diversity, (3) Mathematics, education, and society and (4) Social justice in, and through, mathematics educationThe chapters address fundamental issues such as the relevance of school mathematics in people's lives; creating a sense of agency for the field of mathematics education, and redefining the relationship between mathematics as discipline, mathematics as school subject and mathematics as part of people's lives.
A new title in the hugely successful Clever Kids series, this book is packed with memory, word and number games for you to solve. From battleships and mind-bending spot the differences to mazes and number pyramids, there are plenty of puzzles to give your brain a workout. Created by bestselling puzzle book author Gareth Moore, author of the chart-topping success Brain Games for Clever Kids.
Offering a proven, high-quality, step-by-step approach that builds students' confidence, these texts give students the rigorous practice they need to get better results in the two-tier exams. Clearly organised, easy-to-use and carefully structured main texts provide thorough preparation for students on either a 1-year or 2-year course with clear, student-friendly language used throughout Fully worked examples with explanatory notes and commentary followed by carefully graded exercises offer gradual progression Exam and exam-style questions, presented in non-calculator and calculator section reviews, give further opportunities to consolidate skills acquired over a number of chapters Further compilations of exam and exam-style questions, which reflect how the examiners will assess the new two-tier specifications are provided to give thorough preparation for the exams.
Category Description for Kumon Math Workbooks (1-6):
The series is meant to be self-directed. Students take charge of their own learning on every level. They complete pages, check their work, record their scores, and determine whether to move on or review. The pace almost guarantees success. Children should work a "few" pages a day; assignments should take about 20 minutes to complete. Pages are marked with the skill level required at top and the points each question is valued at (a very young child will need some help totaling points). Very short instruction (or an example) is given on a few pages. For example, there is a short explanation when children begin to subtract a 2-digit number from a 3-digit number where borrowing is needed. However, the child is given every opportunity to intuit this beforehand. By the time he reaches this page, he has already been subtracting double-digit numbers for many pages. Some of these would require borrowing, but, since they are able to subtract, say, 7 from 12, the Kumon method wants the child to see a pattern when increasing to 7 from 22, 7 from 32, etc. This does remind me of the approach used in Miquon as well. Besides these very infrequent helps there are just some small prompts for children to look for patterns in their answers, and words of encouragement. Pages are pleasing to the eye; they are colored, clean, and problems are well-spaced. The Kumon method has been used successfully with children around the world for over 50 years. It does seem like it would help a child to take charge of his own learning and help himself to understanding rather than being spoon-fed each bite. For Kumon math earlier than Grade 1, see the Kumon section in Early Learning.
How tall will my sunflower grow? How long is Fido s leash? Learn how rulers and odometers can take you from inches to miles."
This brilliant KS2 Maths SATS Revision Book is targeted at pupils working towards KS2 SATS! It contains everything they need to know to score top marks in clear, colourful study notes, backed-up by step-by-step worked examples. Practice questions test pupils' understanding at the end of each section, and answers can be found at the back of the book! A matching SATS Question Book (9781782944218) and SATS 10-Minute Tests (9781789084627) book are also available. For pupils working above the 'Expected Standard', our Stretch Revision Book (9781782944188) has all the study they need!
This booklet addresses Unit 2 (Mechanics) of the current CCEA GCSE Further Mathematics specification, and is one of a set of 4 revision resources. * Valuable revision questions with answers. * The questions are arranged into five distinct 'tests'. * NOT from past papers; commissioned specifically for this booklet. * Similar in style to the existing M1 to M8 revision booklets for GCSE Mathematics. * Two of the booklets address the content of Pure Mathematics, one covers Statistics and this one covers Mechanics.
PR1ME Mathematics incorporates the best teaching and learning practices of the three global top performers (Singapore, Hong Kong and Republic of Korea). Its proven approach and consistent lesson design create a powerful learning ecosystem for premier instruction and student performance at the highest level.
This book examines new trends and developments in research related to the mathematical education of pre-service elementary teachers, and explores the implications of these research advances for theory and practice in teacher education. The book is organized around the following four overarching themes: pre-service teachers' mathematics content and mathematics-specific pedagogical preparation; professional growth through activities and assessment tools used in mathematics teacher preparation programs; pre-service mathematics teachers' knowledge and beliefs; and perspectives on noticing in the preparation of elementary mathematics teachers. Including contributions from researchers working in 11 different countries, the book offers a forum for discussing and debating the state of the art regarding the mathematical preparation of pre-service elementary teachers. By presenting and discussing the findings of research conducted in different countries, the book offers also opportunities to readers to learn about varying teacher education practices around the world, such as: innovative practices in advancing or assessing teachers' knowledge and beliefs, similarities and differences in the formal mathematics education of teachers, types of and routes in teacher education, and factors that can influence similarities or differences.
Rhetorical Ways of Thinking focuses on how the co-construction of learning models the interpretation of a mathematical situation. It is a comprehensive examination of the role of sociocultural-historical theory developed by Vygotsky. This book puts forward the supposition that the major assumptions of sociocultural-historic theory are essential to understanding the theory's application to mathematical pedagogy, which explores issues relevant to learning and teaching mathematics-in-context, thus providing a valuable practical tool for general mathematics education research. The most important goal, then, is to exemplify the merging of the theory with practice and the subsequent applications to mathematics teaching and learning. This monograph contains five chapters, including a primer to Vygotsky's sociocultural historic theory, three comprehensive empirical studies examining: prospective teachers' perception of mathematics teaching and learning and the practice of scaffolded instruction to assist practicing teachers in developing their understanding of pedagogical content knowledge. Finally, the book concludes with a contextualization of the theory, linking it to best practices in the classroom.
The 50 Fantastic Ideas series is packed full of fun, original, skills-based activities for Early Years practitioners to use with children aged 0-5. Each activity features step-by-step guidance, a list of resources, and a detailed explanation of the skills children will learn. Creative, simple, and highly effective, this series is a must-have for every Early Years setting. Developing a secure understanding of number in the Early Years is key to ensuring number confidence for future stages of learning. A wide variety of meaningful hands-on experiences are required to develop a child's deep understanding of number. 50 Fantastic Ideas for Exploring Number presents ideas that are all about doing - to not only stimulate the senses, but to also provoke thinking and talking, allow questions to be asked, and ensure that links are made between number concepts and the real world. The ideas require little preparation beforehand, can be used by practitioners without any specific expertise in teaching early number, and include easy-to-source materials. Each area of early number sense is covered from adding on and taking away to number stories, identifying and writing numbers. Alison Hutchison draws on her wealth of experience to present 50 ideas and experiences that make numbers fun and accessible so that, as they explore and investigate, children are fully engaged partners in their learning at this crucial early stage of their number journey.
Mathematics and Science education have both grown in fertile directions in different geographic regions. Yet, the mainstream discourse in international handbooks does not lend voice to developments in cognition, curriculum, teacher development, assessment, policy and implementation of mathematics and science in many countries. Paradoxically, in spite of advances in information technology and the "flat earth" syndrome, old distinctions and biases between different groups of researcher's persist. In addition limited accessibility to conferences and journals also contribute to this problem. The International Sourcebooks in Mathematics and Science Education focus on under-represented regions of the world and provides a platform for researchers to showcase their research and development in areas within mathematics and science education. The First Sourcebook on Asian Research in Mathematics Education: China, Korea, Singapore, Japan, Malaysia and India provides the first synthesized treatment of mathematics education that has both developed and is now prominently emerging in the Asian and South Asian world. The book is organized in sections coordinated by leaders in mathematics education in these countries and editorial teams for each country affiliated with them. Thepurpose of unique sourcebook is to both consolidate and survey the established body of research in these countries with findings that have influenced ongoing research agendas and informed practices in Europe, North America (and other countries) in addition to serving as a platform to showcase existing research that has shaped teacher education, curricula and policy in these Asian countries. The book will serve as a standard reference for mathematics education researchers, policy makers, practitioners andstudents both in and outside Asia, and complement the Nordic and NCTM perspectives.
Professional mathematicians often speak of the beauty of
mathematics and the elegance of its solutions. Yet the esthetic
appeal of math is rarely conveyed to students at the elementary,
secondary, or even college level. Instead, most of us develop
phobias in school about math's elusive logic and then pass these
negative impressions on to our children. We should all be having
fun with math and helping our kids to do better in life by
encouraging them to appreciate not only its usefulness but
especially its charm. That's just what veteran math educator Alfred
Posamentier sets out to do in this delightful exploration of math's
many intriguing, interesting, and fun qualities.
In a changing world that demands new skills, a vital concern of
public education is the gap in academic performance between low-
and high-achieving students. There is no excuse for the achievement
gaps that persist among poor and minority students in schools
today. All students can succeed at high levels, regardless of race,
ethnicity and economic background. Several countries have
successfully confronted inequities in achievement, demonstrating
that any school can close achievement gaps regardless of the
community they serve, and that all students can achieve at high
levels when they are provided with the right opportunities. This
book is about understanding what factors selected countries have
applied to promote progress and what factors contribute to progress
in the closing of achievement gaps. It is about creating
opportunities for all students.
Chapters in this book recognize the more than forty years of sustained and distinguished lifetime achievement in mathematics education research and development of Jeremy Kilpatrick. Including contributions from a variety of skilled mathematics educators, this text honors Jeremy Kilpatrick, reflecting on his groundbreaking papers, book chapters, and books - many of which are now standard references in the literature - on mathematical problem solving, the history of mathematics education, mathematical ability and proficiency, curriculum change and its history, global perspectives on mathematics education, and mathematics assessment. Many chapters also offer substantial contributions of their own on important themes, including mathematical problem solving, mathematics curriculum, the role of theory in mathematics education, the democratization of mathematics, and international perspectives on the professional field of mathematics education.
Die Nuwe alles-in-een reeks kan nou spog met 'n nuwe lees- en klankprogram vir Gr 1 tot 3 om gedeelde, begeleide en selfstandige lees in die klaskamer te bevorder. Dit is ontwikkel volgens doe beginsels en doelwitte van die Kurrikulum- en assesseringsbeleidsverklaring. Die leerfokus van hierdie boek is om fonemiese bewustheid te bevorder. Leerders moet daarvan bewus wees dat spraak uit 'n reeks klanke bestaan, hulle moet individuele klanke herken, asook die manier waarop klanke woorde en woorde sinne vorm.
The quality of primary and secondary school mathematics teaching is generally agreed to depend crucially on the subject-related knowledge of the teacher. However, there is increasing recognition that effective teaching calls for distinctive forms of subject-related knowledge and thinking. Thus, established ways of conceptualizing, developing and assessing mathematical knowledge for teaching may be less than adequate. These are important issues for policy and practice because of longstanding difficulties in recruiting teachers who are confident and conventionally well-qualified in mathematics, and because of rising concern that teaching of the subject has not adapted sufficiently. The issues to be examined in Mathematical Knowledge in Teaching are of considerable significance in addressing global aspirations to raise standards of teaching and learning in mathematics by developing more effective approaches to characterizing, assessing and developing mathematical knowledge for teaching.
This ground-breaking book investigates how the learning and teaching of mathematics can be improved through integrating the history of mathematics into all aspects of mathematics education: lessons, homework, texts, lectures, projects, assessment, and curricula. It draws upon evidence from the experience of teachers as well as national curricula, textbooks, teacher education practices, and research perspectives across the world. It includes a 300-item annotated bibliography of recent work in the field in eight languages. |
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