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UnSOLVED: Graceful Trees: Advanced Yet Accessible Problems in Mathematics (UnSOLVED: Advanced Yet Accessible Problems in Mathematics)

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Book Details
Language
English
Publishers
Independently published (7 Feb. 2024)
Weight
0.16 KG
Publication Date
07/02/2024
Pages
58 pages
ISBN-13
9798877788091
Dimensions
21.59 x 0.36 x 27.94 cm
Reading Age
5 - 18 years
SKU
9798877788091
Author Name
Nikki Smith (Author)
Nikki Smith is an artist and teacher with a love for nature. Her works are inspired by the many creatures she has found, rescued, and cared for with her family. She designs and creates using a variety of artistic media. Her other works can be found under the name My Natural Element.Read more about this authorRead less about this author
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Looking for challenging and engaging math that extends beyond finding answers? UnSOLVED: Advanced Yet Accessible Problems in Mathematics is a series of guided explorations into problems that remain unsolved in the world of mathematics. There are no solutions; they have not been proven true or false.

Each book in the series presents a different unsolved problem in an easily accessible context, yet reveals an advanced depth of understanding. Follow along to discover patterns, examine special cases, and learn about these mathematical mysteries.

Mathematicians of all ages can participate in these tasks by applying elementary math concepts. Low Floor: everyone can get on board, simple starting pointHigh Ceiling: room to grow and stretch beyond the start, not limitingUnSOLVED: Graceful TreesAll trees are graceful.

The problem posed in this book explores that statement. While there is a bit of graph theory vocabulary involved, only simple concepts of counting and subtracting are needed to solve these puzzles.

Terms are defined, and illustrated examples guide children and adults to apply graceful labeling to tree graphs by placing odd consecutive integers into vertices. Twenty artfully designed trees from our world are presented as a backdrop for examining patterns, strategies, and combinations.

What exactly is unsolved in this Graceful Tree problem?. .

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