Extension Mathematics

Extension Mathematics

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  • Author: Anthony Gardiner
  • Publisher:
  • ISBN: 9780199151530
  • Category : Gifted children
  • Languages : en
  • Pages : 0

Although there is a perception that at the highest levels students should be capable of 'self-study', the topics in the accompanying student books are designed to be introduced by the teacher and the ideas tackled as a class. This is the key role of the Teacher's Guide, which for each lessoncontains suggested approaches, useful resources, common misconceptions, and answers.


Ausdehnungslehre

Ausdehnungslehre

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  • Author: Hermann Günther Grassmann
  • Publisher: American Mathematical Soc.
  • ISBN: 9780821890493
  • Category : Mathematics
  • Languages : en
  • Pages : 440

The Ausdehnungslehre of 1862 is Grassmann's most mature presentation of his "extension theory". The work was unique in capturing the full sweep of his mathematical achievements. Compared with Grassmann's first book, Lineale Ausdehnungslehre, this book contains an enormous amount of new material, including a detailed development of the inner product and its relation to the concept of angle, the "theory of functions" from the point of view of extension theory, and Grassmann's contribution to the Pfaff problem. In many ways, this book is the version of Grassmann's system most accessible to contemporary readers. This translation is based on the material in Grassmann's "Gesammelte Werke", published by B. G. Teubner (Stuttgart and Leipzig, Germany). It includes nearly all the Editorial Notes from that edition, but the "improved" proofs are relocated, and Grassmann's original proofs are restored to their proper places. The original Editorial Notes are augmented by Supplementary Notes, elucidating Grassmann's achievement in modern terms. This is the third in an informal sequence of works to be included within the History of Mathematics series, co-published by the AMS and the London Mathematical Society. Volumes in this subset are classical mathematical works that served as cornerstones for modern mathematical thought.


Math Extension Units

Math Extension Units

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  • Author: Judy Leimbach
  • Publisher:
  • ISBN: 9781593631000
  • Category : Education
  • Languages : en
  • Pages : 64

Designed to help classroom teachers provide enrichment for those students who quickly grasp the mathematical concepts being taught and are ready to move on to more challenging units. The units include challenging activities that will require higher level thinking and will broaden students' problem-solving skills.


Extension Maths for Primary Schools

Extension Maths for Primary Schools

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  • Author: Clare Way
  • Publisher:
  • ISBN: 9781921454066
  • Category : Mathematics
  • Languages : en
  • Pages : 111

Reproducible activities for students in year 6 who are capable of working approximately one year beyond their class level, and who need to be challenged and extended mathematically. Include checklists for teachers, reproducible activity worksheets under each mathematical strand, plus assessment worksheets.


New Senior Mathematics Extension 1 for Years 11 and 12

New Senior Mathematics Extension 1 for Years 11 and 12

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  • Author: John Bernard Fitzpatrick
  • Publisher:
  • ISBN: 9781442566187
  • Category : Higher School Certificate Examination (N.S.W.)
  • Languages : en
  • Pages : 361

New Senior Mathematics Extension 1 for Years 11 and 12 covers all aspects of the Extension 1 Mathematics course for Year 11&12. We've completely updated the series for today's classrooms, continuing the much-loved approach to deliver mathematical rigour with challenging student questions.


Math Extension Units

Math Extension Units

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  • Author: Judy Leimbach
  • Publisher:
  • ISBN: 9781593630997
  • Category : Education
  • Languages : en
  • Pages : 64

The purpose of this book is to help busy classroom teachers provide enrichment for those students who quickly grasp the mathematical concepts being taught and are ready to move on to more challenging units. The units include challenging activities that will require higher level thinking and will broaden students' problem-solving skills. This book is a great resource for busy classroom teachers who need materials to extend learning opportunities for those students who quickly grasp the concepts covered in their grade level math curriculum. The book includes four units: place value, time and measurement, problem solving, and money. The units provide hours of activities that will allow students to work independently or in small groups to extend their knowledge and apply their skills. Each unit includes 13 to 14 attractive, reproducible worksheets and an assignment sheet, making this an easy way for instructors to provide challenging, enriching experiences for capable math students.


New Senior Mathematics Extension 2 for Year 12

New Senior Mathematics Extension 2 for Year 12

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  • Author: Bob Aus
  • Publisher:
  • ISBN: 9781442566217
  • Category : Mathematics
  • Languages : en
  • Pages : 115

The New Senior Mathematics Extension 2 for Year 12 Student Worked Solutions contains fully worked solutions for every second question in the student book.


University of Colorado Catalogue

University of Colorado Catalogue

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  • Author: University of Colorado
  • Publisher:
  • ISBN:
  • Category :
  • Languages : en
  • Pages : 496


Methods of Geometric Analysis in Extension and Trace Problems

Methods of Geometric Analysis in Extension and Trace Problems

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  • Author: Alexander Brudnyi
  • Publisher: Springer Science & Business Media
  • ISBN: 3034802099
  • Category : Mathematics
  • Languages : en
  • Pages : 577

The book presents a comprehensive exposition of extension results for maps between different geometric objects and of extension-trace results for smooth functions on subsets with no a priori differential structure (Whitney problems). The account covers development of the area from the initial classical works of the first half of the 20th century to the flourishing period of the last decade. Seemingly very specific these problems have been from the very beginning a powerful source of ideas, concepts and methods that essentially influenced and in some cases even transformed considerable areas of analysis. Aside from the material linked by the aforementioned problems the book also is unified by geometric analysis approach used in the proofs of basic results. This requires a variety of geometric tools from convex and combinatorial geometry to geometry of metric space theory to Riemannian and coarse geometry and more. The necessary facts are presented mostly with detailed proofs to make the book accessible to a wide audience.


Extension Theory of Formally Normal and Symmetric Subspaces

Extension Theory of Formally Normal and Symmetric Subspaces

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  • Author: Earl A. Coddington
  • Publisher: American Mathematical Soc.
  • ISBN: 0821818341
  • Category : Differential operators
  • Languages : en
  • Pages : 87

Let [italic]H be a Hilbert space. Formally normal, normal, symmetric, selfadjoint, and semibounded subspaces of [italic]H2=[italic]H2[circled plus][italic]H are defined by means of the corresponding properties of the graphs of operators in H which are formally normal, normal, symmetric, selfadjoint, or semibounded, respectively. The author gives a complete description of all formally normal and normal subspace extensions in [italic]H2 of a given formally normal subspace [italic]N of [italic]H2. Those extensions which are graphs of operators are explicitly characterized. The symmetric and selfadjoint extensions of a given symmetric subspace are also classified; this result extends the well-known result of von Neumann characterizing the selfadjoint extensions of a (densely defined) symmetric operator. The construction of the "Friedrichs extension'' of a semibounded symmetric subspace is outlined. The existence of formally normal and symmetric extensions in a larger Hilbert space is also studied. A formally normal subspace need not have any normal subspace extension in a bigger subspace. But (as is known for operators), every symmetric subspace has selfadjoint extensions in suitable larger spaces; these extensions are completely characterized.