Here is a List of 10 Geometry Books. Geometry is the branch of mathematics that deals with shapes, angles, dimensions and sizes of a variety of things we see in everyday life.
Author : Adda247 Publications
ADDA 247 is launching a The Cracker Practice Book for Geometry (English Edition Printed Edition)The Cracker Practice Book for Geometry” covers the difficult new pattern questions under the name Challenger Practice Sets along with the previous year questions that are expected to be repeated in the upcoming examinations. In this book, we provide you all with detailed theories on Circles, Triangles, Quadrilaterals, and Polygons that are followed by practice exercises and previous year questions. It will help the students analyze what is being asked in these examinations so that they prepare accordingly.
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Author : Sripaad Madhukkarrao Galphade
“Algebra and Geometry for Students” is a must-have book for all the 10th standard students of the Maharashtra Board. This book enhances your confidence by making you go through a systematic worksheet presented according to the different topics. This book will encourage you to practice regularly, thereby helping you gain complete knowledge of your textbook's solved and unsolved problems. This book also gives a competitive edge as it includes non-textual problems with their solutions. This book includes both Algebra and Geometry questions of all the chapters in the following manner: A short snap of each chapter which acts as a rapid revision of the textbook Topic-wise worksheets of each chapter Activity worksheet of each chapter Non-textual problems worksheet for each chapter for extra practice and understanding Answers to non-textual problems All objectives are placed together to make you ready for the rapid-fire mental challenge Board specimen paper of Algebra and Geometry with detailed solution.
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Author : M. N. Aref, William Wernick
Intended for a second course in Euclidean geometry, this volume is based on classical principles and can be used by students of mathematics as a supplementary text and by mechanical engineers as an aid to developing greater mathematical facility. It features 200 problems of increasing complexity with worked-out solutions, along with hints for additional problems. Each of the eight chapters covers a different aspect of Euclidean geometry: triangles and polygons; areas, squares and rectangles; circles and tangency; ratio and proportion; loci and transversals; geometry of lines and rays; geometry of the circle; and space geometry. The authors list relevant theorems and corollaries, and they state and prove many important propositions. More than 200 figures illustrate the text.
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Author : Brannan
This richly illustrated and clearly written undergraduate textbook captures the excitement and beauty of geometry. The approach is that of Klein in his Erlangen programme: a geometry is a space together with a set of transformations of the space. The authors explore various geometries: affine, projective, inversive, hyperbolic and elliptic. In each case they carefully explain the key results and discuss the relationships between the geometries. New features in this second edition include concise end-of-chapter summaries to aid student revision, a list of further reading and a list of special symbols. The authors have also revised many of the end-of-chapter exercises to make them more challenging and to include some interesting new results.
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Author : D. Kletenik
Classic text series is considered to one of the best categories from Arihant, it is a compilation of some of the amazing works done by the great teachers, authors and writers across the globe in the field of science. The present edition of “problems in analytical Geometry” is a collection of problems that is edited by the various renowned teachers. This collection consist of various unique problems that require fundamental knowledge of Geometry and ability to apply them in the most diverse conditions. It is divided into the chapters of part one – plane analytic Geometry and Part two – solid analytic Geometry. The solutions of all the difficult problems are given in a great detailed manner even for the simpler ones. This book is recommended for self- education of the senior students and many of the problems will be useful for the first and second year students of the higher schools.
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Author : Alfred S. Posamentier, C.T. Salkind
Designed for high school students and teachers with an interest in mathematical problem-solving, this volume offers a wealth of nonroutine problems in geometry that stimulate students to explore unfamiliar or little-known aspects of mathematics. Included are nearly 200 problems dealing with congruence and parallelism, the Pythagorean theorem, circles, area relationships, Ptolemy and the cyclic quadrilateral, collinearity and concurrency, and many other subjects. Within each topic, the problems are arranged in approximate order of difficulty. Detailed solutions (as well as hints) are provided for all problems, and specific answers for most.
Invaluable as a supplement to a basic geometry textbook, this volume offers both further explorations on specific topics and practice in developing problem-solving techniques.
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Author : G. Tewani
Mathematics for Joint Entrance Examination JEE (Advanced): Coordinate Geometry (3E), a Cengage exam Crack series™ product, is designed to help aspiring engineers focus on the subject of Mathematics from two standpoints: to develop their caliber, aptitude, and attitude for the engineering field and profession. To strengthen their grasp and understanding of the concepts of the subjects of study and their applicability at the grassroots level. Each book in this series approaches the subject in a very conceptual and coherent manner. While its illustrative, solved examples facilitate easy mastering of the concepts and their applications, an array of solved problems exposes the students to a variety of questions that they can expect in the examination. The coverage and features of this series of books make it highly useful for all those preparing for JEE (Advanced) and aspiring to become engineers.
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Author : P.K. Jain
The book is intended to serve as a textbook for a course on analytical geometry of two dimensions and three dimensions, for the undergraduate students at various universities in India and Abroad. It can be equally useful for the engineering students and also those taking competitive examinations such as IAS, IFS, PCS, etc. In addition to these, this book will be of much help to the students at the Senior Secondary School level, particularly, those who are above average.
The book has been presented in two parts — Part A on Two dimensions and Part B on Three Dimensions. Part A starts with the introduction to coordinates of a point in a plane, distance formula, area of a triangle, polar coordinates, locus and followed by the study of pair of lines, circle, parabola, ellipse, hyperbola, tracing of conics and polar equations of conics in two dimensional space, while in Part B, topics like planes and straight lines in the three dimensional space, sphere, cone, cylinder, central conicoids and paraboloids have been discussed. An appendix on oblique axis in Part A and two appendices relating to general equations of second degree and change of axis in three dimensional spaces have been presented. The salient features of the book are:
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Author : Nathan Altshiller-Court
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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Author : Felix Klein
"Nothing comparable to it." — Mathematics Teacher. This comprehensive three-part treatment begins with a consideration of the simplest geometric manifolds: line-segment, area, and volume as relative magnitudes; the Grassmann determinant principle for the plane and the Grassmann principle for space; classification of the elementary configurations of space according to their behavior under transformation of rectangular coordinates; and derivative manifolds. The second section, on geometric transformations, examines affine and projective transformations; higher point transformations; transformations with change of space element; and the theory of the imaginary. The text concludes with a systematic discussion of geometry and its foundations. 1939 edition. 141 figures.
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