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Hyperbolic Functions: with Configuration Theorems and Equivalent and Equidecomposable Figures Dover Books on Mathematics Illustrated Edition
JPY 2871
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This single-volume compilation focuses on Hyperbolic Functions, Configuration Theorems, and Equivalent and Equidecomposable Figures that introduce important fundamental concepts of projective geometry.
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この商品の利点
製品詳細
- Single-volume compilation of three books focusing on Hyperbolic Functions
- Introduction to the relationship between hyperbolic sine, cosine, and tangent
- Development of hyperbolic functions presented alongside trigonometric functions for comparison
- Concluding chapter introducing natural logarithms and analytic expressions for hyperbolic functions
- Second book on Configuration Theorems requiring elementary background in geometry
- Final book discusses mathematical conditions of dissecting and reassembling polyhedra
| Item Weight | 1.5 lbs (680 grams) |
どんな人にお勧めですか?
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Mathematics Students
Ideal for students studying advanced mathematics, particularly those focused on hyperbolic functions and their applications.
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Educators and Teachers
Useful for educators looking to teach hyperbolic functions with detailed theorems and illustrations to enhance understanding.
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Researchers in Geometry
Beneficial for researchers interested in configuration theorems and geometrical properties related to hyperbolic functions.
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Casual Learners
Not suitable for casual learners who seek basic math knowledge without deep technical content.
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General Audience
May overwhelm non-specialists or readers without a strong background in mathematics or geometry.
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Beginners in Mathematics
Not ideal for beginners as it delves into complex topics without foundational prerequisites.
製品説明書
Hyperbolic Functions: with Configuration Theorems and Equivalent and Equidecomposable Figures Dover Books on Mathematics Illustrated Edition
顧客の質問と回答
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質問:
Do I need prior knowledge of geometry and trigonometry to understand this book?
答え: The book only requires elementary background knowledge of plane and solid geometry and parallel columns for comparison with trigonometric functions. -
質問:
Is this book suitable for beginners?
答え: Yes, it is suitable for beginners with an interest in geometry and mathematics. -
質問:
What is the significance of hyperbolic functions and projective geometry?
答え: Hyperbolic functions aid in solving complex problems involving geometric properties, while projective geometry is fundamental in graphic representation of geometric properties and patterns.
Applied Editorial Review
"Hyperbolic Functions: with Configuration Theorems and Equivalent and Equidecomposable Figures" is a comprehensive textbook on hyperbolic functions, configuration theorems, and equidecomposable figures. The book presents a thorough explanation of the hyperbolic functions, providing detailed proofs of the Sinh X and Cosh X formulas. It then moves on to the Desargues and Pappus Pascal theorems, introducing the theory of geometric configurations. The final booklet is dedicated to equidecomposable figures in two and three dimensions, presenting Euclidean definitions of area and volume. The book is well-organized and easy to read, and the electronic version is particularly well-produced, with clean fonts and clear diagrams.
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この商品のレビュー
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長所
- Thorough explanations and detailed proofs of hyperbolic functions
- Comprehensive coverage of geometric configurations and equidecomposable figures
- Well-organized and easy to read
- Clean and readable electronic version
短所
- Some readers may find the content too advanced or specialized for casual reading
Product Price History
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JPY 2871
今すぐ注文すると 頃に届きます 火曜日, 7月 14
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Ubuyはお客様のセキュリティとプライバシーの保護に努めています。当社の高度な決済セキュリティシステムは、AES(高度暗号化標準)およびSSL(セキュアソケットレイヤー)プロトコルを使用して送信中の情報を暗号化することで機密性を確保しています。お客様の決済情報は第三者の販売者と共有されることはなく、100%安全に保護されています。
特徴と利点
- Compilation of three books
- Introduction to hyperbolic functions and relationship with geometric properties
- Includes configuration theorems and practical geometric problems
- Discusses mathematical conditions for reassembling polyhedrons
- Introduces fundamental concepts of projective geometry