Description

Book Synopsis

Solutions Manual to accompany Classical Geometry: Euclidean, Transformational, Inversive, and Projective

Written by well-known mathematical problem solvers, Classical Geometry: Euclidean, Transformational, Inversive, and Projective features up-to-date and applicable coverage of the wide spectrum of geometry and aids readers in learning the art of logical reasoning, modeling, and proof. With its reader-friendly approach, this undergraduate text features self-contained topical coverage and provides a large selection of solved exercises to aid in reader comprehension. Material in this text can be tailored for a one-, two-, or three-semester sequence.



Table of Contents

Part I Euclidean Geometry

1 Congruency 3

2 Concurrency 11

3 Similarity 17

4 Theorems of Ceva and Menelaus 27

5 Area 31

6 Miscellaneous Topics 43

Part II Transformational Geometry

7 Euclidean Transformations 57

8 The Algebra of Isometries 69

9 The Product of Direct Isometries 81

10 Symmetry and Groups 97

11 Homotheties 107

12 Tessellations 117

Part III Inversive and Projective Geometries

13 Introduction to Inversive Geometry 127

14 Reciprocation and the Extended Plane 137

15 Cross Ratios 145

16 Introduction to Projective Geometry 153

Solutions Manual to Accompany Classical Geometry

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    A Paperback / softback by I. E. Leonard, J. E. Lewis, A. C. F. Liu

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      View other formats and editions of Solutions Manual to Accompany Classical Geometry by I. E. Leonard

      Publisher: John Wiley & Sons Inc
      Publication Date: Publication Date: 25/07/2014
      ISBN13: 9781118903520, 978-1118903520
      ISBN10: 1118903528

      Description

      Book Synopsis

      Solutions Manual to accompany Classical Geometry: Euclidean, Transformational, Inversive, and Projective

      Written by well-known mathematical problem solvers, Classical Geometry: Euclidean, Transformational, Inversive, and Projective features up-to-date and applicable coverage of the wide spectrum of geometry and aids readers in learning the art of logical reasoning, modeling, and proof. With its reader-friendly approach, this undergraduate text features self-contained topical coverage and provides a large selection of solved exercises to aid in reader comprehension. Material in this text can be tailored for a one-, two-, or three-semester sequence.



      Table of Contents

      Part I Euclidean Geometry

      1 Congruency 3

      2 Concurrency 11

      3 Similarity 17

      4 Theorems of Ceva and Menelaus 27

      5 Area 31

      6 Miscellaneous Topics 43

      Part II Transformational Geometry

      7 Euclidean Transformations 57

      8 The Algebra of Isometries 69

      9 The Product of Direct Isometries 81

      10 Symmetry and Groups 97

      11 Homotheties 107

      12 Tessellations 117

      Part III Inversive and Projective Geometries

      13 Introduction to Inversive Geometry 127

      14 Reciprocation and the Extended Plane 137

      15 Cross Ratios 145

      16 Introduction to Projective Geometry 153

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