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Topics in Elementary Geometry
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
The Pythagorean Theorem
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Chapter 2
Ceva’s Theorem
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Chapter 3
Perpendicular Bisectors; Concurrence
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Chapter 4
The Nine-Point Circle and Euler Line
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Chapter 5
The Taylor Circle
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Chapter 6
Coordinate Systems with Respect to a Triangle
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Chapter 7
The Area of a Triangle as a Function of the Barycentric Coordinates of Its Vertices
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Chapter 8
The Distances from a Point to the Vertices of a Triangle
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Chapter 9
The Simson Line
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Chapter 10
Morley’s Triangle
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Chapter 11
Inequalities in a Triangle
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Chapter 12
The Mixed Area of Two Parallel Polygons
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Chapter 13
The Isoperimetric Inequality
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Chapter 14
Poncelet Polygons
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Chapter 15
A Closure Problem for Triangles
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Chapter 16
A Class of Special Triangles
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Chapter 17
Two Unusual Conditions for a Triangle
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Chapter 18
A Counterpart for the Euler Line
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Chapter 19
Menelaus’s Theorem; Cross-Ratios and Reciprocation
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Chapter 20
The Theorems of Desargues, Pappus, and Pascal
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Chapter 21
Inversion
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Chapter 22
The Theorems of Ptolemy and Casey
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Chapter 23
Pedal Triangles; Brocard Points
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Chapter 24
Isogonal Conjugation; the Symmedian Point
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Chapter 25
Isotomic Conjugation
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Chapter 26
Triangles with Two Equal Angle Bisectors
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Chapter 27
The Inscribed Triangle with the Smallest Perimeter; the Fermat Point
Overall attention for this book and its chapters
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Mentioned by
syllabi
1
institution with syllabi
wikipedia
7
Wikipedia pages
q&a
1
Q&A thread
Citations
dimensions_citation
9
Dimensions
Readers on
mendeley
24
Mendeley
Book overview
1. The Pythagorean Theorem
2. Ceva’s Theorem
3. Perpendicular Bisectors; Concurrence
4. The Nine-Point Circle and Euler Line
5. The Taylor Circle
6. Coordinate Systems with Respect to a Triangle
7. The Area of a Triangle as a Function of the Barycentric Coordinates of Its Vertices
8. The Distances from a Point to the Vertices of a Triangle
9. The Simson Line
10. Morley’s Triangle
11. Inequalities in a Triangle
12. The Mixed Area of Two Parallel Polygons
13. The Isoperimetric Inequality
14. Poncelet Polygons
15. A Closure Problem for Triangles
16. A Class of Special Triangles
17. Two Unusual Conditions for a Triangle
18. A Counterpart for the Euler Line
19. Menelaus’s Theorem; Cross-Ratios and Reciprocation
20. The Theorems of Desargues, Pappus, and Pascal
21. Inversion
22. The Theorems of Ptolemy and Casey
23. Pedal Triangles; Brocard Points
24. Isogonal Conjugation; the Symmedian Point
25. Isotomic Conjugation
26. Triangles with Two Equal Angle Bisectors
27. The Inscribed Triangle with the Smallest Perimeter; the Fermat Point
Summary
Syllabi
Wikipedia
Q&A
Dimensions citations
This data is correct as of December 2015 - for more up to date information, please visit
https://opensyllabus.org/
So far, Altmetric has seen this research output assigned in
1
syllabus from an institution on Open Syllabus Project.
Institution
Syllabi count
Course subject areas covered
University of Plymouth
1
Unknown