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In this well-illustrated book the authors, Sinan Kanbir, Ken Clements, and Nerida Ellerton, tackle a persistent, and universal, problem in school mathematics—why do so many middle-school and secondary-school students find it difficult to learn algebra well? What makes the book important are the unique features which comprise the design-research approach that the authors adopted in seeking a solution to the problem. The first unique feature is that the authors offer an overview of the history of school algebra. Despite the fact that algebra has been an important component of secondary-school mathematics for more than three centuries, there has never been a comprehensive historical analysis ...
This fourth international handbook discusses developments not recognized or dealt with fully in the first three Springer Mathematics Education handbooks and tackles controversial issues in the field. After starting with a provocative introductory chapter which asks whether controversy is a healthy feature of international mathematics education, the four following sections cover: (a) mathematics education in Asia; (b) the roles of theory in research and practice; (c) equity and social justice; and (d) curriculum and change. These themes are taken up in 28 chapters by 60 authoritative authors from all continents. Each of the four sections is structured on the basis of past, present, and future aspects. Like the first three mathematics education handbooks, this handbook provides a very valuable resource for teachers, mathematics education practitioners and researchers, education policy makers, and mathematicians, as well as graduate and undergraduate students.
A mathematician reveals the hidden beauty, power, and—yes—fun of algebra What comes to mind when you think about algebra? For many of us, it’s memories of dull or frustrating classes in high school. Award-winning mathematics professor G. Arnell Williams is here to change that. Algebra the Beautiful is a journey into the heart of fundamental math that proves just how amazing this subject really is. Drawing on lessons from twenty-five years of teaching mathematics, Williams blends metaphor, history, and storytelling to uncover algebra’s hidden grandeur. Whether you’re a teacher looking to make math come alive for your students, a parent hoping to get your children engaged, a student trying to come to terms with a sometimes bewildering subject, or just a lover of mathematics, this book has something for you. With a passion that’s contagious, G. Arnell Williams shows how each of us can grasp the beauty and harmony of algebra.
This book presents a history of mathematic between 1607 and 1865 in that part of mainland North America which is north of Mexico but excludes the present-day Canada and Alaska. Unlike most other histories of mathematics now available, the emphasis is on the gradual emergence of "mathematics for all" programs and associated changes in thinking which drove this emergence. The book takes account of changing ideas about intended, implemented and attained mathematics curricula for learners of all ages. It also pays attention to the mathematics itself, and to how it was taught and learned.
The international New Math developments between about 1950 through 1980, are regarded by many mathematics educators and education historians as the most historically important development in curricula of the twentieth century. It attracted the attention of local and international politicians, of teachers, and of parents, and influenced the teaching and learning of mathematics at all levels—kindergarten to college graduate—in many nations. After garnering much initial support it began to attract criticism. But, as Bill Jacob and the late Jerry Becker show in Chapter 17, some of the effects became entrenched. This volume, edited by Professor Dirk De Bock, of Belgium, provides an outstandin...
This book is designed for students preparing for the American Invitational Mathematics Examination (AIME). It includes five practice exams with newly designed problems that have never been used in past competitions, along with detailed and insightful solutions. The authors-math competition experts Mr. Gokce, Dr. Kanbir, and Andrew Carratu, a four-time AIME winner and USAMO participant-bring their wealth of experience to provide valuable guidance for success.
GeoTopia 2 is the advanced volume in the GeoTopia series, designed for ambitious students, mathletes, and honors classes. Building on foundational geometry, this book pushes learners toward rigorous proofs, elegant reasoning, and challenging problem-solving. Inside you'll discover: Proof-based lessons that cultivate logical thinking and mathematical maturity AMC 10-12 style contest problems with creative, step-by-step solutions Connections across algebra, number theory, and combinatorics through geometry A balance of enrichment and competition preparation, ideal for advanced learners Perfect for honors students, contest participants, and aspiring mathematicians, GeoTopia 2 provides a clear path to higher-level mastery. By blending proof, problem-solving, and mathematical beauty, this book helps students succeed in contests and develop a deeper appreciation for mathematics. Whether preparing for the AMC 10, AMC 12, AIME, or advanced coursework, GeoTopia 2 inspires students to think like true mathematicians.
10 practice tests (250 problems) for students who are preparing for high school mathematics contests such as American Mathematics Competitions (AMC-10/12), MathCON Finals, and Math Leagues. It contains 10 practice tests and their full detailed solutions. The authors, Sinan Kanbir and Richard Spence, have extensive experience of math contests preparation and teaching. Dr. Kanbir is the author and co-author of four research and teaching books and several publications about teaching and learning mathematics. He is an item writer of Central Wisconsin Math League (CWML), MathCON, and the Wisconsin section of the MAA math contest. Richard Spence has experience competing in contests including MATHCOUNTS®, AMC 10/12, AIME, USAMO, and teaches at various summer and winter math camps. He is also an item writer for MathCON.
10 practice tests (250 problems) for students who are preparing for middle school math contests such as AMC 8/10, MathCOUNTS, and MathCON. It contains 10 practice tests and their full detailed solutions. The author, Dr. Sinan Kanbir, is the author and co-author of four research and teaching books and several publications about teaching and learning mathematics. He is an item writer of Central Wisconsin Math League (CWML), MathCON, and the Wisconsin section of the MAA math contest.