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How to Determine the Maximum Circle That Can Be Enclosed in a Convex Quadrilateral

How to Determine the Maximum Circle That Can Be Enclosed in a Convex Quadrilateral Tech Know Learn (2014) 19:327–336 DOI 10.1007/s10758-014-9220-x COMPUTER MA TH SNAPSH OTS - CO LUMN EDITOR: U RI W I LENSKY* How to Determine the Maximum Circle That Can Be Enclosed in a Convex Quadrilateral • • Adnan Baki Erdem C ¸ ekmez Temel Kosa Published online: 4 April 2014 Springer Science+Business Media Dordrecht 2014 1 Introduction In the field of geometry, various types of software are available that comprise highly effective tools for investigating mathematical problems. Programs with features such as dragging, measuring different aspects of geometric objects, and finding loci are referred to as dynamic geometry software. The locus feature in these programs gives the user the ability to find trajectories of points or other geometric objects when dealing with a problem, thus giving way to inspiring observations in the process of problem solving (Guven 2008). Such programs also enable the user to attempt problems that are highly complicated or even impossible to deal with in a paper–pencil environment. A particular set of problems in mathematics, referred to as optimization problems, deals with maximizing or minimizing a certain quantity in a given structure subject to some constraints. Thanks to the features of dynamic geometry software, researchers are http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png "Technology, Knowledge and Learning" Springer Journals

How to Determine the Maximum Circle That Can Be Enclosed in a Convex Quadrilateral

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Publisher
Springer Journals
Copyright
Copyright © 2014 by Springer Science+Business Media Dordrecht
Subject
Education; Learning & Instruction; Mathematics Education; Educational Technology; Science Education; Arts Education
ISSN
2211-1662
eISSN
2211-1670
DOI
10.1007/s10758-014-9220-x
Publisher site
See Article on Publisher Site

Abstract

Tech Know Learn (2014) 19:327–336 DOI 10.1007/s10758-014-9220-x COMPUTER MA TH SNAPSH OTS - CO LUMN EDITOR: U RI W I LENSKY* How to Determine the Maximum Circle That Can Be Enclosed in a Convex Quadrilateral • • Adnan Baki Erdem C ¸ ekmez Temel Kosa Published online: 4 April 2014 Springer Science+Business Media Dordrecht 2014 1 Introduction In the field of geometry, various types of software are available that comprise highly effective tools for investigating mathematical problems. Programs with features such as dragging, measuring different aspects of geometric objects, and finding loci are referred to as dynamic geometry software. The locus feature in these programs gives the user the ability to find trajectories of points or other geometric objects when dealing with a problem, thus giving way to inspiring observations in the process of problem solving (Guven 2008). Such programs also enable the user to attempt problems that are highly complicated or even impossible to deal with in a paper–pencil environment. A particular set of problems in mathematics, referred to as optimization problems, deals with maximizing or minimizing a certain quantity in a given structure subject to some constraints. Thanks to the features of dynamic geometry software, researchers are

Journal

"Technology, Knowledge and Learning"Springer Journals

Published: Apr 4, 2014

References