Methods for Euclidean Geometry

ISBN-10: 0883857634

ISBN-13: 9780883857632

Edition: 2010

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Book details

List price: $150.00
Copyright year: 2010
Publisher: Mathematical Association of America
Publication date: 9/2/2010
Binding: Hardcover
Pages: 476
Size: 8.00" wide x 11.00" long x 1.25" tall
Weight: 2.442
Language: English

Owen Byers studied for his BA (1989) in Mathematics, with secondary education certification, at Messiah College, Grantham, PA. He then went on to gain both his MS (1991) and Ph.D. (1996) in Mathematics from the University of Delaware. He previously taught for three years at Northwestern College, Orange City, IA. Currently he is Professor of Mathematics at Eastern Mennonite University, where he has been for 12 years. He is a member of MAA and ACMS.

Felix Lazebnik gained his MS from Kiev State University in 1975 before moving to the University of Pennsylvania in 1987 for his Ph.D. in Mathematics. He has taught mathematics for 35 years at various levels, including four years in a high school. Since 1987, he has been with the Department of Mathematical Sciences at the University of Delaware. As a Professor of Mathematics there, he teaches mathematics and does research with graduate and undergraduate students. He served for five years as the Managing Editor of The Electronic Journal of Combinatorics and is a member of their editorial board. He is a member of the AMS, MAA, and the ICA.

Deirdre Smeltzer received her BA (1987) in Mathematics from Eastern Mennonite University, Harrisonburg, VA. She then gained her MS (1989) and Ph.D. (1994) in Mathematics from the University of Virginia. Previously, she taught four years at the University of St Thomas, St Paul, MN. For the past eleven years she has been a Professor of Mathematics and the chair of the Mathematical Sciences department at Eastern Mennonite University. She is a member of MAA (and former officer of MD-DC-VA section) and ACMS.

Early history
Axioms: from Euclid to today
Lines and polygons
Circles
Length and area
Loci
Trigonometry
Coordinatization
Conics
Complex numbers
Vectors
A+ne transformations
Inversions
Coordinate method with software
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