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Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas (Dover Books on MaTHEMA 1.4tics) - Softcover
Synopsis
Illustrated with interesting examples from everyday life, this text shows how to create ellipses, parabolas, and hyperbolas. It also presents historical background on their ancient origins and describes the reflective properties and roles of curves in design applications. Only a basic knowledge of plane geometry needed. 1993 edition. Includes 98 figures.
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Synopsis
Originally published by Seymour Publications (Palo Alto, Calif.) in 1993. This book provides a mathematical and aesthetic overview of conic sections, showing how to create ellipses, parabolas, and hyperbolas, and including historical background on the ancient origins and relationships of these shapes. The book is intended as a text for undergraduat
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Practical Conic Sections
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Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas (2003)
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Practical Conic Sections : The Geometric Properties of Ellipses, Parabolas and Hyperbolas
Published by
Dover Publications, Incorporated, 2010
ISBN 10: 0486428761
ISBN 13: 9780486428765
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Practical Conic Sections : The Geometric Properties of Ellipses, Parabolas and Hyperbolas
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Practical Conic Sections
Published by
Dover Publications Inc., US, 2003
ISBN 10: 0486428761
ISBN 13: 9780486428765
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Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas (2003)
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Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas (Paperback or Softback)
Published by
Dover Publications 10/18/2010, 2010
ISBN 10: 0486428761
ISBN 13: 9780486428765
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Paperback or Softback. Condition: New. Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas. Book. Seller Inventory # BBS-9780486428765
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Practical Conic Sections : The Geometric Properties of Ellipses, Parabolas and Hyperbolas
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Practical Conic Sections Format: Paperback
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Practical Conic Sections: The Geometric Properties of Ellipses, Parabolas and Hyperbolas (2003)
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