9780486458052-0486458059-College Geometry: An Introduction to the Modern Geometry of the Triangle and the Circle (Dover Books on Mathematics)

College Geometry: An Introduction to the Modern Geometry of the Triangle and the Circle (Dover Books on Mathematics)

ISBN-13: 9780486458052
ISBN-10: 0486458059
Edition: 2nd Revised ed.
Author: Nathan Altshiller-Court
Publication date: 2007
Publisher: Dover Publications
Format: Paperback 336 pages
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Book details

ISBN-13: 9780486458052
ISBN-10: 0486458059
Edition: 2nd Revised ed.
Author: Nathan Altshiller-Court
Publication date: 2007
Publisher: Dover Publications
Format: Paperback 336 pages

Summary

College Geometry: An Introduction to the Modern Geometry of the Triangle and the Circle (Dover Books on Mathematics) (ISBN-13: 9780486458052 and ISBN-10: 0486458059), written by authors Nathan Altshiller-Court, was published by Dover Publications in 2007. With an overall rating of 3.5 stars, it's a notable title among other Geometry & Topology (Mathematics) books. You can easily purchase or rent College Geometry: An Introduction to the Modern Geometry of the Triangle and the Circle (Dover Books on Mathematics) (Paperback) from BooksRun, along with many other new and used Geometry & Topology books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Translated into many languages, this book was in continuous use as the standard university-level text for a quarter-century, until it was revised and enlarged by the author in 1952. World-renowned writer and researcher Nathan Altshiller-Court (1881–1968) was a professor of mathematics at the University of Oklahoma for more than thirty years. His revised introduction to modern geometry offers today's students the benefits of his many years of teaching experience.
The first part of the text stresses construction problems, proceeding to surveys of similitude and homothecy, properties of the triangle and the quadrilateral, and harmonic division. Subsequent chapters explore the geometry of the circle — including inverse points, orthogonals, coaxals, and the problem of Apollonius and triangle geometry, focusing on Lemoine and Brocard geometry, isogonal lines, Tucker circles, and the orthopole. Numerous exercises of varying degrees of difficulty appear throughout the text.

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