The art of problem solving Vol. 2 : and beyond

By: Rusczyk, RichardContributor(s): Lehoczky, SandorMaterial type: TextTextPublication details: USA: AoPS, [c2017]Edition: 7 edDescription: 296 pISBN: 9780977304585LOC classification: QA63
Contents:
1 Logarithms 2 Not Just For Right Triangles 3 More Triangles! 4 Cyclic Quadrilaterals 5 Conics and Polar Coordinates 6 Polynomial 7 Functions 8 Taking it to the Limit 9 Complex Numbers 10 Vectors and Matrices 11 Cross Products and Determinants 12 Analytic Geometry 13 Equations and Expressions 14 Inequalities 15 Combinatorics 16 Sequences and Series 17 Counting in the Twilight Zone 18 Again and Again 19 Probability 20 Find It and Make It 21 Collinearity and Concurrency 22 Geometry Tidbits 23 Number Theory 24 Diophantine Equations 25 Graph Theory 26 Parting Shots
Summary: The Art of Problem Solving, Volume 2, is the classic problem solving textbook used by many successful high school math teams and enrichment programs and has been an important building block for students who, like the authors, performed well enough on the American Mathematics Contest series to qualify for the Math Olympiad Summer Program which trains students for the United States International Math Olympiad team.
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1 Logarithms
2 Not Just For Right Triangles
3 More Triangles!
4 Cyclic Quadrilaterals
5 Conics and Polar Coordinates
6 Polynomial
7 Functions
8 Taking it to the Limit
9 Complex Numbers
10 Vectors and Matrices
11 Cross Products and Determinants
12 Analytic Geometry
13 Equations and Expressions
14 Inequalities
15 Combinatorics
16 Sequences and Series
17 Counting in the Twilight Zone
18 Again and Again
19 Probability
20 Find It and Make It
21 Collinearity and Concurrency
22 Geometry Tidbits
23 Number Theory
24 Diophantine Equations
25 Graph Theory
26 Parting Shots

The Art of Problem Solving, Volume 2, is the classic problem solving textbook used by many successful high school math teams and enrichment programs and has been an important building block for students who, like the authors, performed well enough on the American Mathematics Contest series to qualify for the Math Olympiad Summer Program which trains students for the United States International Math Olympiad team.

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