Antonio Caminha M. Neto received his PhD from the Federal University of Ceará, Brazil in 2004. In the same year he joined the University as a Professor of Mathematics, where he is now a member of the Differential Geometry Research Group. The author of several research papers, Caminha was distinguished by a CNPq Research Grant on Differential Geometry. He is also an Affiliate Member of the Brazilian Academy of Sciences. Prior to his academic career, Caminha was himself an Olympic competitor, who has placed 4th in the 1990 Brazilian Mathematical Olympiad. Subsequently, as a high school teacher in the 1990s, he coached Brazilian students in preparation for various mathematical competitions, from regional meets to the Iberoamerican Mathematical Olympiad and the International Mathematical Olympiad, where several of them were medalists. He was also a Leader of the Brazilian Team at the 1996 and 1999 South Cone Mathematical Olympiad, and Deputy Leader of the Brazilian Team at the 1995 and 2001 International Mathematical Olympiads. In 2012, Caminha published a six-volume book collection entitled Topics in Elementary Mathematics with the Brazilian Mathematical Society, which gave rise to this book. He also published a book on selected topics on Differential Geometry, especially the Bochner method and harmonic maps.

“The authors provides an overview of elementary geometry in relationship with questions from mathematical Olympiads around the world. … The book also explores some problems proposed at various national and international mathematics Olympiads. This book is useful for high-school students interested in preparing for mathematical Olympiads.” (Teodora-Liliana Rǎdulescu, zbMATH 1395.51001, 2018)

• Chapter  01- Basic Geometric Concepts.- Chapter 02- Congruence of Triangles.- Chapter 03- Loci in the Plane.- Chapter 04- Proportionality and Similarity.- Chapter 05- Area of Plane Figures.- Chapter 06- The Cartesian Method.- Chapter 07- Trigonometry and Geometry.- Chapter 08- Vectors in the Plane.- Chapter 09- A First Glimpse on Projective Techniques.- Chapter 10- Basic Concepts in Solid Geometry.- Chapter 11- Some Simple Solids.- Chapter 12- Convex Polyhedra.- Chapter 13- Volume of Solids.- Chapter 14- Hints and Solutions.

Antonio Caminha M. Neto received his PhD from the Federal University of Ceará, Brazil in 2004. In the same year he joined the University as a Professor of Mathematics, where he is now a member of the Differential Geometry Research Group. The author of several research papers, Caminha was distinguished by a CNPq Research Grant on Differential Geometry. He is also an Affiliate Member of the Brazilian Academy of Sciences. Prior to his academic career, Caminha was himself an Olympic competitor, who has placed 4th in the 1990 Brazilian Mathematical Olympiad. Subsequently, as a high school teacher in the 1990s, he coached Brazilian students in preparation for various mathematical competitions, from regional meets to the Iberoamerican Mathematical Olympiad and the International Mathematical Olympiad, where several of them were medalists. He was also a Leader of the Brazilian Team at the 1996 and 1999 South Cone Mathematical Olympiad, and Deputy Leader of the Brazilian Team at the 1995 and 2001 International Mathematical Olympiads. In 2012, Caminha published a six-volume book collection entitled Topics in Elementary Mathematics with the Brazilian Mathematical Society, which gave rise to this book. He also published a book on selected topics on Differential Geometry, especially the Bochner method and harmonic maps.

“The authors provides an overview of elementary geometry in relationship with questions from mathematical Olympiads around the world. … The book also explores some problems proposed at various national and international mathematics Olympiads. This book is useful for high-school students interested in preparing for mathematical Olympiads.” (Teodora-Liliana Rǎdulescu, zbMATH 1395.51001, 2018)

• Chapter  01- Basic Geometric Concepts.- Chapter 02- Congruence of Triangles.- Chapter 03- Loci in the Plane.- Chapter 04- Proportionality and Similarity.- Chapter 05- Area of Plane Figures.- Chapter 06- The Cartesian Method.- Chapter 07- Trigonometry and Geometry.- Chapter 08- Vectors in the Plane.- Chapter 09- A First Glimpse on Projective Techniques.- Chapter 10- Basic Concepts in Solid Geometry.- Chapter 11- Some Simple Solids.- Chapter 12- Convex Polyhedra.- Chapter 13- Volume of Solids.- Chapter 14- Hints and Solutions.

Antonio Caminha M. Neto received his PhD from the Federal University of Ceará, Brazil in 2004. In the same year he joined the University as a Professor of Mathematics, where he is now a member of the Differential Geometry Research Group. The author of several research papers, Caminha was distinguished by a CNPq Research Grant on Differential Geometry. He is also an Affiliate Member of the Brazilian Academy of Sciences. Prior to his academic career, Caminha was himself an Olympic competitor, who has placed 4th in the 1990 Brazilian Mathematical Olympiad. Subsequently, as a high school teacher in the 1990s, he coached Brazilian students in preparation for various mathematical competitions, from regional meets to the Iberoamerican Mathematical Olympiad and the International Mathematical Olympiad, where several of them were medalists. He was also a Leader of the Brazilian Team at the 1996 and 1999 South Cone Mathematical Olympiad, and Deputy Leader of the Brazilian Team at the 1995 and 2001 International Mathematical Olympiads. In 2012, Caminha published a six-volume book collection entitled Topics in Elementary Mathematics with the Brazilian Mathematical Society, which gave rise to this book. He also published a book on selected topics on Differential Geometry, especially the Bochner method and harmonic maps.

“The authors provides an overview of elementary geometry in relationship with questions from mathematical Olympiads around the world. … The book also explores some problems proposed at various national and international mathematics Olympiads. This book is useful for high-school students interested in preparing for mathematical Olympiads.” (Teodora-Liliana Rǎdulescu, zbMATH 1395.51001, 2018)

• Chapter  01- Basic Geometric Concepts.- Chapter 02- Congruence of Triangles.- Chapter 03- Loci in the Plane.- Chapter 04- Proportionality and Similarity.- Chapter 05- Area of Plane Figures.- Chapter 06- The Cartesian Method.- Chapter 07- Trigonometry and Geometry.- Chapter 08- Vectors in the Plane.- Chapter 09- A First Glimpse on Projective Techniques.- Chapter 10- Basic Concepts in Solid Geometry.- Chapter 11- Some Simple Solids.- Chapter 12- Convex Polyhedra.- Chapter 13- Volume of Solids.- Chapter 14- Hints and Solutions.