Christopher Thomas - Schaums Outline of Geometry, 5th Edition: 665 Solved Problems + 25 Videos

Since then he has taught at Tufts University, Texas A&M University, and the Massachusetts College of Liberal Arts. He has written Schaums Outline of Math for the Liberal Arts as well as other books on calculus and trigonometry. Copyright 2013 by The McGraw-Hill Companies, Inc. All rights reserved. Printed in the United States of America. Except as permitted under the United States Copyright Act of 1976, no part of this publication may be reproduced or distributed in any form or by any means, or stored in a database or retrieval system, without the prior written permission of the publisher.

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Students will find this text useful for these reasons: (1) Learning Each Rule, Formula, and Principle Each rule, formula, and principle is stated in simple language, is made to stand out in distinctive type, is kept together with those related to it, and is clearly illustrated by examples. (2) Learning Each Set of Solved Problems Each set of solved problems is used to clarify and apply the more important rules and principles. The character of each set is indicated by a title. (3) Learning Each Set of Supplementary Problems Each set of supplementary problems provides further application of rules and principles. A guide number for each set refers the student to the set of related solved problems. There are more than 2000 additional related supplementary problems.

Answers for the supplementary problems have been placed in the back of the book. (4) Integrating the Learning of Plane Geometry The book integrates plane geometry with arithmetic, algebra, numerical trigonometry, analytic geometry, and simple logic. To carry out this integration: (a) A separate chapter is devoted to analytic geometry. (b) A separate chapter includes the complete proofs of the most important theorems together with the plan for each. (c) A separate chapter fully explains 23 basic geometric constructions. (d) Two separate chapters on methods of proof and improvement of reasoning present the simple and basic ideas of formal logic suitable for students at this stage. (e) Throughout the book, algebra is emphasized as the major means of solving geometric problems through algebraic symbolism, algebraic equations, and algebraic proof. (5) Learning Geometry Through Self-study The method of presentation in the book makes it ideal as a means of self-study. (5) Learning Geometry Through Self-study The method of presentation in the book makes it ideal as a means of self-study.

For able students, this book will enable then to accomplish the work of the standard course of study in much less time. For the less able, the presentation of numerous illustrations and solutions provides the help needed to remedy weaknesses and overcome difficulties, and in this way keep up with the class and at the same time gain a measure of confidence and security. (6) Extending Plane Geometry into Solid Geometry