Wearing Gauss’s Jersey

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A01=Dean Hathout
advanced number theory
algebraic sequences
Ar Ar
Ar Ar Ar
Author_Dean Hathout
Binomial Coefficients
Category=PBC
combinatorial analysis
Combinatorics Problems
contest mathematics strategies
Cos Cos
Cos Cos Cos
Cos Cos Cos Cos
Cos Cos Cos Cos Cos
Cos Cos Cos Cos Sin
Cos Cos Cos Sin Sin
Cos N?
Cos Nθ
De Moivre's Theorem
De Moivre’s Theorem
efficient Olympiad problem solutions
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Fibonacci Sequence
Gauss Problems
Geometric Series
mathematical problem solving
Mathematical Problem Solving For Elementary
Mathematical Problem Solving For Elementary/Primary School Students
modular arithmetic techniques
Nth Fibonacci Number
Pascal's Triangle
Pascal’s Triangle
Perfect Number
Perfect Square
Pi Pi Pi
Primary School Students
Process Of Mathematical Insight
Proper Divisors
Sequences And Series
Sin Cos Sin
Sin Sin
Sin Sin Sin
Triangle Abd
Underlying Unity In Mathematics
Va T1
Vb T1

Product details

  • ISBN 9780367380113
  • Weight: 453g
  • Dimensions: 152 x 229mm
  • Publication Date: 23 Sep 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Wearing Gauss’s Jersey focuses on "Gauss problems," problems that can be very tedious and time consuming when tackled in a traditional, straightforward way but if approached in a more insightful fashion, can yield the solution much more easily and elegantly. The book shows how mathematical problem solving can be fun and how students can improve their mathematical insight, regardless of their initial level of knowledge. Illustrating the underlying unity in mathematics, it also explores how problems seemingly unrelated on the surface are actually extremely connected to each other.

Each chapter starts with easy problems that demonstrate the simple insight/mathematical tools necessary to solve problems more efficiently. The text then uses these simple tools to solve more difficult problems, such as Olympiad-level problems, and develop more complex mathematical tools. The longest chapters investigate combinatorics as well as sequences and series, which are some of the most well-known Gauss problems. These topics would be very tedious to handle in a straightforward way but the book shows that there are easier ways of tackling them.

Hathout, Dean

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