A Course of Plane Geometry for Advanced Students: Part II
Author: Clement Vavasor Durell
Publisher:
Published: 1910
Total Pages: 384
ISBN-13:
DOWNLOAD EBOOKRead and Download eBook Full
Author: Clement Vavasor Durell
Publisher:
Published: 1910
Total Pages: 384
ISBN-13:
DOWNLOAD EBOOKAuthor: Clement Vavasor Durell
Publisher:
Published: 1909
Total Pages: 244
ISBN-13:
DOWNLOAD EBOOKAuthor: Clement Vavasor Durell
Publisher:
Published: 1910
Total Pages: 384
ISBN-13:
DOWNLOAD EBOOKAuthor: Clement Vavasor Durell
Publisher:
Published: 1910
Total Pages: 357
ISBN-13:
DOWNLOAD EBOOKAuthor: CLEMENT VAVASOR. DURELL
Publisher:
Published: 2019
Total Pages: 0
ISBN-13: 9781033519233
DOWNLOAD EBOOKAuthor: Henry Africk
Publisher:
Published: 2004
Total Pages: 369
ISBN-13: 9780759341906
DOWNLOAD EBOOKAuthor: James Richard King
Publisher:
Published: 2021
Total Pages:
ISBN-13: 9781470464431
DOWNLOAD EBOOKMany paths lead into Euclidean plane geometry. Geometry Transformed offers an expeditious yet rigorous route using axioms based on rigid motions and dilations. Since transformations are available at the outset, interesting theorems can be proved sooner; and proofs can be connected to visual and tactile intuition about symmetry and motion. The reader thus gains valuable experience thinking with transformations, a skill that may be useful in other math courses or applications. For students interested in teaching mathematics at the secondary school level, this approach is particularly useful sinc.
Author: Amol Sasane
Publisher: World Scientific Publishing Company
Published: 2015-12-07
Total Pages: 269
ISBN-13: 9789814740432
DOWNLOAD EBOOKThe book constitutes an elementary course on Plane Euclidean Geometry, pitched at pre-university or at advanced high school level. It is a concise book treating the subject axiomatically, but since it is meant to be a first introduction to the subject, excessive rigour is avoided, making it appealing to a younger audience as well. The aim is to cover the basics of the subject, while keeping the subject lively by means of challenging and interesting exercises. This makes it relevant also for students participating in mathematics circles and in mathematics olympiads. Each section contains several problems, which are not purely drill exercises, but are intended to introduce a sense of "play" in mathematics, and inculcate appreciation of the elegance and beauty of geometric results. There is an abundance of colour pictures illustrating results and their proofs. A section on hints and a further section on detailed solutions to all the exercises appear at the end of the book, making the book ideal also for self-study.
Author: George David Birkhoff
Publisher: American Mathematical Soc.
Published: 2000
Total Pages: 164
ISBN-13: 0821826921
DOWNLOAD EBOOKLesson plan outline: 9 lessons Lesson plan outline: 15 lessons Lesson plan outline: 19 lessons Lesson plan outline: 12 lessons Lesson plan outline: 27 lessons Lesson plan outline: 19 lessons Lesson plan outline: 17 lessons Lesson plan outline: 6 lessons Lesson plan outline: 14 lessons Lesson plan outline: 7 lessons
Author: Ronald N. Umble
Publisher: CRC Press
Published: 2014-12-01
Total Pages: 239
ISBN-13: 1482234718
DOWNLOAD EBOOKDesigned for a one-semester course at the junior undergraduate level, Transformational Plane Geometry takes a hands-on, interactive approach to teaching plane geometry. The book is self-contained, defining basic concepts from linear and abstract algebra gradually as needed. The text adheres to the National Council of Teachers of Mathematics Principles and Standards for School Mathematics and the Common Core State Standards Initiative Standards for Mathematical Practice. Future teachers will acquire the skills needed to effectively apply these standards in their classrooms. Following Felix Klein’s Erlangen Program, the book provides students in pure mathematics and students in teacher training programs with a concrete visual alternative to Euclid’s purely axiomatic approach to plane geometry. It enables geometrical visualization in three ways: Key concepts are motivated with exploratory activities using software specifically designed for performing geometrical constructions, such as Geometer’s Sketchpad. Each concept is introduced synthetically (without coordinates) and analytically (with coordinates). Exercises include numerous geometric constructions that use a reflecting instrument, such as a MIRA. After reviewing the essential principles of classical Euclidean geometry, the book covers general transformations of the plane with particular attention to translations, rotations, reflections, stretches, and their compositions. The authors apply these transformations to study congruence, similarity, and symmetry of plane figures and to classify the isometries and similarities of the plane.