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E-raamat: And the Rest is Just Algebra

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  • Formaat: PDF+DRM
  • Ilmumisaeg: 20-Oct-2016
  • Kirjastus: Springer International Publishing AG
  • Keel: eng
  • ISBN-13: 9783319450537
  • Formaat - PDF+DRM
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  • Formaat: PDF+DRM
  • Ilmumisaeg: 20-Oct-2016
  • Kirjastus: Springer International Publishing AG
  • Keel: eng
  • ISBN-13: 9783319450537

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This book addresses college students" weak foundation in algebra, its causes, and potential solutions to improve their long-term success and understanding in mathematics as a whole. The authors, who are experts in a wide variety of fields, emphasize that these difficulties are more complex than just forgotten rules, and offer strategic approaches from a number of angles that will increase the chances of student understanding. Instructors who are frustrated with their students" lack of skills and knowledge at college level will find this volume helpful, as the authors confront the deeper reasons why students have difficulties with Algebra and reveal how to remedy the issue.

Operation Algebra: Investigating University Students" Inadequacies.- Student Conceptions in Two-Year College Algebra Courses.- Rational Number Fluency Supports Student Success in Algebra.- Long Term Effects of Sense Making and Anxiety in Algebra.- Algebra as Part of an Integrated High School Curriculum.- Overcoming the Algebra Barrier: Being Particular about the General, and Generally Looking Beyond the Particular.- Teaching and Learning Middle School Algebra: Valuable Lessons from the History of Mathematics.- Cognitive Neuroscience and Algebra.- Valuable Lessons from the History of Mathematics.- Cognitive Neuroscience and Algebra.- Rethinking Algebra: A Versatile Approach Integrating Digital Technology.- Learning Linear Algebra by Using It.- School Algebra to Linear Algebra: Advance from the Symbolic to Formal World of Mathematical Thinking.

Arvustused

And the Rest is Just Algebra is a book that addresses the increasing weakness in algebra skills among college students. It not only considers the causes of the algebra deficiency but also offers potential solutions for how to improve students long-term success and understanding of mathematics. Instructors who are frustrated with students misunderstanding of algebra will find this book most helpful. I highly recommend this book . (Peter T. Olszewski, MAA Reviews, maa.org, April, 2017)

Part I Current State of Students' Inadequacies, Conceptions and Fluency of Algebra in the US Colleges
1 Algebra Underperformances at College Level: What Are the Consequences?
3(16)
Sepideh Stewart
Stacy Reeder
2 Examining the Role of Prior Experience in the Learning of Algebra
19(24)
Mercedes McGowen
Part II College Algebra in a Broader Context
3 Long-Term Effects of Sense Making and Anxiety in Algebra
43(20)
David Tall
4 Misconceptions and Learning Algebra
63(16)
Julie L. Booth
Kelly M. McGinn
Christina Barbieri
Laura K. Young
5 A Deep Understanding of Fractions Supports Student Success in Algebra
79(18)
Stacy Reeder
Part III Positive Approaches to the Teaching of Algebra
6 Overcoming the Algebra Barrier: Being Particular About the General, and Generally Looking Beyond the Particular, in Homage to Mary Boole
97(22)
John Mason
7 Algebra as Part of an Integrated High School Curriculum
119(12)
James T. Fey
David A. Smith
8 Teaching and Learning Middle School Algebra: Valuable Lessons from the History of Mathematics
131(26)
Mala S. Nataraj
Mike Thomas
Part IV Proposed Future Developments
9 Cognitive Neuroscience and Algebra: Challenging Some Traditional Beliefs
157(16)
Carolyn Kieran
10 Rethinking Algebra: A Versatile Approach Integrating Digital Technology
173(32)
Mike Thomas
Part V Teaching Higher Algebra
11 Why Does Linear Algebra Have to-Be So Abstract?
205(14)
John Hannah
12 School Algebra to Linear Algebra: Advancing Through the Worlds of Mathematical Thinking
219(16)
Sepideh Stewart
Index 235
Sepideh Stewart is an Assistant Professor of Mathematics Education at the Department of Mathematics at the University of Oklahoma. She earned her Ph.D. in Mathematics Education at the University of Auckland.  Her research interests are on the embodied symbolic and formal worlds of mathematical thinking with a particular interest on the pedagogy of linear algebra. Over the past two years she has also been working on several projects investigating the mind of working mathematicians particularly in abstract algebra (formal) and algebraic topology (embodied). She is the author of the book Linear Algebra in Three Worlds of Mathematical Thinking, and has contributed to multiple journals and conference publications.