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Mathematical explorations for young ...

Hujter, Bálint.

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Mathematical explorations for young minds = adventures on the island of Oxisz /

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Mathematical explorations for young minds/ by Bálint Hujter, Dániel Lenger, Gábor Szűcs.
其他題名:	adventures on the island of Oxisz /
作者:	Hujter, Bálint.
其他作者:	Lenger, Dániel.
出版者:	Cham :Springer Nature Switzerland : : 2024.,
面頁冊數:	xi, 199 p. :ill., digital ;24 cm.
內容註:	Preface -- Problems -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Hints -- Solutions -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Sources.
Contained By:	Springer Nature eBook
標題:	Mathematics - Problems, exercises, etc. -
電子資源:	https://doi.org/10.1007/978-3-031-64185-5
ISBN:	9783031641855

Mathematical explorations for young minds = adventures on the island of Oxisz /
Hujter, Bálint.

Mathematical explorations for young mindsadventures on the island of Oxisz /[electronic resource] :by Bálint Hujter, Dániel Lenger, Gábor Szűcs. - Cham :Springer Nature Switzerland :2024. - xi, 199 p. :ill., digital ;24 cm. - Problem books in mathematics,2197-8506. - Problem books in mathematics..

Preface -- Problems -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Hints -- Solutions -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Sources.

This book presents a carefully curated selection of mathematical problems suitable for young minds aged 12 and beyond. Most of these problems have been adapted from the Dürer Competition, a venerable mathematics competition in Hungary renowned for fostering teamwork and encouraging creative thinking in the realm of mathematical problem-solving. Within the pages of this book, readers are invited to accompany Albrecht, Tarkal, and Zsordi on 14 captivating journeys to the enigmatic Island of Oxisz, where they will encounter a total of 84 thought-provoking problems. Some of these challenges are intricately interconnected, elevating the level of difficulty. The concluding section provides comprehensive solutions and helpful hints, illuminating the paths taken by the three friends to tackle the problems. No specialized prior knowledge is required beyond a solid foundation in mathematics from the first seven years of school. Nevertheless, many problems in the book demand original ideas or clever combinations of elementary principles. This book offers students, mathematics educators, and trainers alike a captivating glimpse into a distinctive competition, making it a valuable resource for cultivating problem-solving skills at an early age.

ISBN: 9783031641855

Standard No.: 10.1007/978-3-031-64185-5doiSubjects--Topical Terms:

515988
Mathematics
--Problems, exercises, etc.

LC Class. No.: QA43

Dewey Class. No.: 510.76

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505 0 $a Preface -- Problems -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Hints -- Solutions -- Discover the Island of Oxisz -- Painting with Boat and Barrel -- Skiing between Fréz and Gard -- Football in Brassó -- Can I lock the cat in the mill? -- The Trick to Making Moles Disappear -- The Rejuvenating grandma is baking a pie -- Reconcilable Differences -- How Many Centimeters is a Dessert? -- Self-intersecting Tic-Tac-Toe -- Flowers on the Tiles of the Housing Estates -- Trolleybus on the Oktogon -- Bloody Serious Problems -- Icing on the Cake: Really Difficult Problems -- Sources.
520 $a This book presents a carefully curated selection of mathematical problems suitable for young minds aged 12 and beyond. Most of these problems have been adapted from the Dürer Competition, a venerable mathematics competition in Hungary renowned for fostering teamwork and encouraging creative thinking in the realm of mathematical problem-solving. Within the pages of this book, readers are invited to accompany Albrecht, Tarkal, and Zsordi on 14 captivating journeys to the enigmatic Island of Oxisz, where they will encounter a total of 84 thought-provoking problems. Some of these challenges are intricately interconnected, elevating the level of difficulty. The concluding section provides comprehensive solutions and helpful hints, illuminating the paths taken by the three friends to tackle the problems. No specialized prior knowledge is required beyond a solid foundation in mathematics from the first seven years of school. Nevertheless, many problems in the book demand original ideas or clever combinations of elementary principles. This book offers students, mathematics educators, and trainers alike a captivating glimpse into a distinctive competition, making it a valuable resource for cultivating problem-solving skills at an early age.
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