Graduated School Arithmetic ...

Graduated School Arithmetic ...

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  • Author: Benjamin Templar
  • Publisher:
  • ISBN:
  • Category : Arithmetic
  • Languages : en
  • Pages : 154


Answers to the Graduated School Arithmetic. ... Revised edition

Answers to the Graduated School Arithmetic. ... Revised edition

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  • Author: Benjamin TEMPLAR
  • Publisher:
  • ISBN:
  • Category :
  • Languages : en
  • Pages : 28


Answers to the Graduated School Arithmetic

Answers to the Graduated School Arithmetic

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  • Author: Benjamin Templar
  • Publisher:
  • ISBN:
  • Category : Arithmetic
  • Languages : en
  • Pages : 23


Graduated school arithmetic. [With] Answers

Graduated school arithmetic. [With] Answers

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  • Author: Benjamin Templar
  • Publisher:
  • ISBN:
  • Category :
  • Languages : en
  • Pages : 158


All the Mathematics You Missed

All the Mathematics You Missed

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  • Author: Thomas A. Garrity
  • Publisher: 清华大学出版社有限公司
  • ISBN: 9787302090854
  • Category : Mathematics
  • Languages : en
  • Pages : 380


Answers to Graduated Examples in Arithmetic

Answers to Graduated Examples in Arithmetic

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  • Author: W. SHARP (Headmaster, States Secondary School, Guernsey.)
  • Publisher:
  • ISBN:
  • Category :
  • Languages : en
  • Pages : 29


Answers to the "try" Arithmetic

Answers to the

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  • Author: Dennis Heywood
  • Publisher:
  • ISBN:
  • Category : Arithmetic
  • Languages : en
  • Pages : 40


Algebraic Geometry and Arithmetic Curves

Algebraic Geometry and Arithmetic Curves

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  • Author: Qing Liu
  • Publisher: Oxford University Press
  • ISBN: 0191547808
  • Category : Mathematics
  • Languages : en
  • Pages : 593

This book is a general introduction to the theory of schemes, followed by applications to arithmetic surfaces and to the theory of reduction of algebraic curves. The first part introduces basic objects such as schemes, morphisms, base change, local properties (normality, regularity, Zariski's Main Theorem). This is followed by the more global aspect: coherent sheaves and a finiteness theorem for their cohomology groups. Then follows a chapter on sheaves of differentials, dualizing sheaves, and Grothendieck's duality theory. The first part ends with the theorem of Riemann-Roch and its application to the study of smooth projective curves over a field. Singular curves are treated through a detailed study of the Picard group. The second part starts with blowing-ups and desingularisation (embedded or not) of fibered surfaces over a Dedekind ring that leads on to intersection theory on arithmetic surfaces. Castelnuovo's criterion is proved and also the existence of the minimal regular model. This leads to the study of reduction of algebraic curves. The case of elliptic curves is studied in detail. The book concludes with the funadmental theorem of stable reduction of Deligne-Mumford. The book is essentially self-contained, including the necessary material on commutative algebra. The prerequisites are therefore few, and the book should suit a graduate student. It contains many examples and nearly 600 exercises.


Answer book to the arithmetic exercises in the 'Home' and 'School' series

Answer book to the arithmetic exercises in the 'Home' and 'School' series

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  • Author: Nelson Thomas and sons, ltd
  • Publisher:
  • ISBN:
  • Category :
  • Languages : en
  • Pages : 110


Answers to Your Biggest Questions About Teaching Elementary Math

Answers to Your Biggest Questions About Teaching Elementary Math

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  • Author: John J. SanGiovanni
  • Publisher: Corwin Press
  • ISBN: 1071861220
  • Category : Education
  • Languages : en
  • Pages : 233

Your guide to grow and learn as a math teacher! Let’s face it, teaching elementary math can be hard. So much about how we teach math today may look and feel different from how we learned it. Today, we recognize placing the student at the center of their learning increases engagement, motivation, and academic achievement soars. Teaching math in a student-centered way changes the role of the teacher from one who traditionally “delivers knowledge” to one who fosters thinking. Most importantly, we must ensure our practice gives each and every student the opportunity to learn, grow, and achieve at high levels, while providing opportunities to develop their agency and authority in the classroom which results in a positive math identity. Whether you are a brand new teacher or a veteran, if you find teaching math to be quite the challenge, this is the guide you want by your side. Designed for just-in-time learning and support, this practical resource gives you brief, actionable answers to your most pressing questions about teaching elementary math. Written by four experienced math educators representing diverse experiences, these authors offer the practical advice they wish they received years ago, from lessons they′ve learned over decades of practice, research, coaching, and through collaborating with teams, teachers and colleagues—especially new teachers—every day. Questions and answers are organized into five areas of effort that will help you most thrive in your elementary math classroom: 1. How do I build a positive math community? 2. How do I structure, organize, and manage my math class? 3. How do I engage my students in math? 4. How do I help my students talk about math? 5. How do I know what my students know and move them forward? Woven throughout, you′ll find helpful sidebar notes on fostering identity and agency; access and equity; teaching in different settings; and invaluable resources for deeper learning. The final question—Where do I go from here?— offers guidance for growing your practice over time. Strive to become the best math educator you can be; your students are counting on it! What will be your first step on the journey?