Proofs without Words（ISBN=9780883857007） 下载 pdf 百度网盘 epub 免费 2025 电子版 mobi 在线

Proofs without words are generally pictures or diagrams that help the reader see why a particular mathematical statement may be true, and how one could begin to go about proving it. While in some proofs without words an equation or two may appear to help guide that process, the emphasis is clearly on providing visual clues to stimulate mathematical thought. The proofs in this collection are arranged by topic into five chapters: Geometry and algebra; Trigonometry, calculus and analytic geometry; Inequalities; Integer sums; and Sequences and series. Teachers will find that many of the proofs in this collection are well suited for classroom discussion and for helping students to think visually in mathematics.

1. Geometry and algebra

2. Trigonometry, calculus and analytic geometry

3. Inequalities

4. Integer sums

5. Sequences and series.

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　　Proofs without words are generally pictures or diagrams that

help the reader see why a particular mathematical statement may be

true, and how one could begin to go about proving it. While in some

proofs without words an equation or two may appear to help guide

that process, the emphasis is clearly on providing visual clues to

stimulate mathematical thought. The proofs in this collection are

arranged by topic into five chapters: Geometry and algebra;

Trigonometry, calculus and analytic geometry; Inequalities; Integer

sums; and Sequences and series. Teachers will find that many of the

proofs in this collection are well suited for classroom discussion

and for helping students to think visually in mathematics.

书籍介绍

Proofs without words are generally pictures or diagrams that help the reader see why a particular mathematical statement may be true, and how one could begin to go about proving it. While in some proofs without words an equation or two may appear to help guide that process, the emphasis is clearly on providing visual clues to stimulate mathematical thought. The proofs in this collection are arranged by topic into five chapters: Geometry and algebra; Trigonometry, calculus and analytic geometry; Inequalities; Integer sums; and Sequences and series. Teachers will find that many of the proofs in this collection are well suited for classroom discussion and for helping students to think visually in mathematics.