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Problems in Geometry: Mathematical Olympiad Series
| AUTHOR | Wise, Alex |
| PUBLISHER | Independently Published (10/22/2023) |
| PRODUCT TYPE | Paperback (Paperback) |
Description
Plan geometry is a crucial aspect of mathematics, as it appears in almost mathematics competitions from all around the world. We must have basic principles in understanding them in order to solve difficult problems in competitions. This is the reason for the publication of this book. This is a beginner's guide to plan geometry. This book is divided into three chapters. Theorems in plan geometry make up the first chapter. There are 36 theorems in this chapter. They've all been proven. In addition, this book includes some illustrations of how theorem might be used to solve problems. Before moving on to the next chapter of the book, readers should have a thorough understanding of each theorem. The collection of problems is the second half of this book. The majority of them are problems that have arisen during tournaments. This section has a list of problems. We want readers to do their best in this chapter to solve each problem. That is to put what they've learned in the first half of the book into practice. Readers should be aware that practicing mathematics is the greatest way to learn it. We gain information even if we are unable to address the challenges. It assists us in becoming more comfortable with problem-solving techniques. Do not be discouraged if you are unable to solve them; just a few people are capable of solving all of the problems in this book without consulting the solutions. The book's last chapter contains solutions to each of the problems described in the second chapter. Unlike other Mathematical Olympiad publications, this one gives readers complete solutions to each problem. We make every effort to ensure that readers grasp what they want to learn. This indicates that we attempted to solve the problems in the simplest manner possible. We hope the readers gain many techniques in solving geometry problems from this little book. Enjoy your reading please!
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Product Format
Product Details
ISBN-13:
9798865104544
Binding:
Paperback or Softback (Trade Paperback (Us))
Content Language:
English
More Product Details
Page Count:
190
Carton Quantity:
38
Product Dimensions:
5.50 x 0.44 x 8.50 inches
Weight:
0.54 pound(s)
Country of Origin:
US
Subject Information
BISAC Categories
Mathematics | Geometry - General
Descriptions, Reviews, Etc.
publisher marketing
Plan geometry is a crucial aspect of mathematics, as it appears in almost mathematics competitions from all around the world. We must have basic principles in understanding them in order to solve difficult problems in competitions. This is the reason for the publication of this book. This is a beginner's guide to plan geometry. This book is divided into three chapters. Theorems in plan geometry make up the first chapter. There are 36 theorems in this chapter. They've all been proven. In addition, this book includes some illustrations of how theorem might be used to solve problems. Before moving on to the next chapter of the book, readers should have a thorough understanding of each theorem. The collection of problems is the second half of this book. The majority of them are problems that have arisen during tournaments. This section has a list of problems. We want readers to do their best in this chapter to solve each problem. That is to put what they've learned in the first half of the book into practice. Readers should be aware that practicing mathematics is the greatest way to learn it. We gain information even if we are unable to address the challenges. It assists us in becoming more comfortable with problem-solving techniques. Do not be discouraged if you are unable to solve them; just a few people are capable of solving all of the problems in this book without consulting the solutions. The book's last chapter contains solutions to each of the problems described in the second chapter. Unlike other Mathematical Olympiad publications, this one gives readers complete solutions to each problem. We make every effort to ensure that readers grasp what they want to learn. This indicates that we attempted to solve the problems in the simplest manner possible. We hope the readers gain many techniques in solving geometry problems from this little book. Enjoy your reading please!
Show More