Hayk Sedrakyan is an IMO medal winner, Professor of Mathematics in Paris, France and a professional Math Olympiad Coach in Greater Boston area, Massachusetts, USA. He has defended his PhD thesis in mathematics at UPMC-Sorbonne University, Paris, France. Hayk is a Doctor of Mathematical Sciences in the United States, France and Armenia. He has received three Master's degrees in mathematics from Germany, Austria, Armenia and has spent a small part of his PhD studies in Italy. Hayk has authored several books on the topic of problem solving and Olympiad style mathematics published globally.

Nairi Sedrakyan is involved in national and international Olympiads of mathematics, having been the President of Armenian Mathematics Olympiads and an IMO problem selection committee member. He is the author of one of the hardest problems ever proposed in the history of International Mathematical Olympiad (5th problem of 37th IMO). He has been the Leader of Armenian IMO Team, a jury member of IMO, a jury member and problem selection committee member of Zhautykov International Mathematical Olympiad (ZIMO), a jury member and problem selection committee member of the International Olympiad of Metropolises and the President of International Mathematical Olympiad Tournament of the Towns. He is also the author of a large number of problems proposed in these Olympiads and has authored several books on the topic of problem solving and Olympiad style mathematics published globally. Students of Nairi Sedrakyan have obtained 20 medals in International Mathematical Olympiad (1 Gold Medal, 4 Silver Medals, 15 Bronze Medals, one of which his son had gotten). For his outstanding teaching, Nairi Sedrakyan received the title of the best teacher of the Republic of Armenia and was awarded a special gift from the Prime Minister

Contains more than 1,000 problems

Provides an easy-to-understand approach to train for mathematic olympiads

Promotes creativity for solving math problems while learning new approaches

Includes classical, well-known solutions combined with new problems

Includes supplementary material: [...]

Theorem on the Length of the Broken Line.- Application of Projection Method.- Areas.- Application of Trigonometric Inequalities.- Inequalities for Radiuses.- Miscellaneous Inequalities.- Some Applications of Geometric Inequalities.