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101 0 $aeng
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181   $ctxt
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200 10$aHungarian problem book III$b[electronic resource] $ebased on the Eotvos Competition, 1929-1943 /$fcompiled by G. Hajos, G. Neukomm, and J. Suranyi ; translated and edited by Andy Liu
210   $aWashington, DC $cMathematical Association of America$dc2001
215   $a1 online resource (161 p.)
225 0 $aAnneli Lax new mathematical library ;$vv. 42
300   $aIncludes indexes.
311   $a0-88385-644-1 
327   $a""Cover ""; ""Copyright page ""; ""Title page ""; ""Foreword by Jozsef Pelikan ""; ""Contents""; ""Preface""; ""Problem Index""; ""List of Winners""; ""1  Eotvos Mathematics Competition Problems""; ""1929""; ""1930""; ""1931""; ""1932""; ""1933""; ""1934""; ""1935""; ""1936""; ""1937""; ""1938""; ""1939""; ""1940""; ""1941""; ""1942""; ""1943""; ""2  Combinatorics Problems""; ""2.1 Discussion""; ""2.1.1 Problem-solving""; ""2.1.2 Graph Theory""; ""2.1.3 Enumeration Techniques""; ""2.1.4 Finite and Infinite Sets""; ""2.2 Solutions""; ""3  Number Theory Problems""; ""3.1 Discussion""
327   $a""3.1.1 Mathematical Induction""""3.1.2 Divisibility""; ""3.1.3 Congruence""; ""3.1.4 More Combinatorics""; ""3.2 Solutions""; ""4  Algebra Problems""; ""4.1 Discussion""; ""4.1.1 Inequalities""; ""4.1.2 The Rearrangement Inequality""; ""4.2 Solutions""; ""5  Geometry Problems Part I""; ""5.1 Discussion""; ""5.1.1 Geometric Congruence and Inequalities""; ""5.1.2 Parallelism""; ""5.1.3 Centers of a Triangle""; ""5.1.4 Area and Similarity""; ""5.2 Solutions""; ""6  Geometry Problems Part II""; ""6.1 Discussion""; ""6.1.1 Circles""; ""6.1.2 Coordinate Geometry""; ""6.1.3 Trigonometry""
327   $a""6.1.4 Vectors and Complex Numbers""""6.1.5 Solid Geometry""; ""6.2 Solutions""; ""Theorem Index""; ""Term Index""; ""Problem Index""
330   $aThe Eo?tvo?s Mathematics Competition is the oldest high school mathematics competition in the world, with a tradition dating back to 1894. In 1963, the first two of the Hungarian problem books were published in the New Mathematical Library by the MAA. This book is continuation of those volumes, taking the competition up through 1943.  In the Hungarian Problem Book III, forty-five problems in all are presented in six chapters. Problems are classified into five groups: combinatorics, number theory, algebra, and geometry (in two parts). Multiple solutions are presented along with background material providing generalizations and remarks about the problems.   This book is intended for beginners, although the experienced student will find much here. Beginners are encouraged to work the problems in each section and then to compare their results against the solutions presented in the book. They will find much material in each section to aid them in improving their problem-solving techniques.
410  0$aAnneli Lax New Mathematical Library
606   $aMathematics$vProblems, exercises, etc
606   $aProblem solving
608   $aElectronic books.
615  0$aMathematics
615  0$aProblem solving.
676   $a510/.76
700   $aHajo?s$b Gyo?rgy$0366360
701   $aNeukomm$b G$047503
701   $aSura?nyi$b Ja?nos$f1918-$0352676
701   $aLiu$b Chiang-Fung Andrew$0860042
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910461922403321
996   $aHungarian problem book III$91919051
997   $aUNINA