Plane and spherical trigonometry Claude Irwin Palmer, Charles Wilbur Leigh and Spofford Harris Kimball

Por: Colaborador(es): Tipo de material: TextoTextoIdioma: Inglés Detalles de publicación: New York Toronto McGraw-Hill Book Company 1950Edición: 5a ediciónDescripción: xiii, 266 páginas.,102 páginas ilustraciones., gráficas, tablas 23 cmISBN:
  • S/N
Tema(s): Clasificación CDD:
  • 516.24 P155p 23
Contenidos incompletos:
1. Introduction ; 2. Trigonometric functions of one angle ; 3. Relations between trigonometric functions ; 4. Right triangles ; 5. Functions of all angles ; 6. Graphical representation of trigonometric functions ; 7. Practical applications and related problems ; 8. Functions involving more than one angle ; 9. Oblique triangles ; 10. Trigonometric equations ; 11. Complex numbers, demoivre`s theorem, series ; 12. Sherical trigonometry ; 13. Logarithms and explanations of tables
Revisión: Introductory remarks. Trigonometry is always included among the basic mathematical studies for two reasons, either of which would be sufficient. One is that the functions treated in it and the formulas relating them to each other are mathematical tools for a wide variety of practical applications. The other is that these same functions are indispensable in many parts of theoretical mathematics. One of the applications of trigonometry is to "solving" tri- angles. By this is meant that certain parts (sides and angles) of a triangle can be measured or otherwise specified in size, and the others found by calculation and thus without measurement. Triangle solving is fundamental in such subjects as surveying, astronomy, and mechanics. It is the only application which can be treated satisfactorily in a basic course.
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Con : Logarithmic and trigonometric tables

Con : Natural trigonometric functions

1. Introduction ; 2. Trigonometric functions of one angle ; 3. Relations between trigonometric functions ; 4. Right triangles ; 5. Functions of all angles ; 6. Graphical representation of trigonometric functions ; 7. Practical applications and related problems ; 8. Functions involving more than one angle ; 9. Oblique triangles ; 10. Trigonometric equations ; 11. Complex numbers, demoivre`s theorem, series ; 12. Sherical trigonometry ; 13. Logarithms and explanations of tables

Introductory remarks. Trigonometry is always included among the basic mathematical studies for two reasons, either of which would be sufficient. One is that the functions treated in it and the formulas relating them to each other are mathematical tools for a wide variety of practical applications. The other is that these same functions are indispensable in many parts of theoretical mathematics.

One of the applications of trigonometry is to "solving" tri- angles. By this is meant that certain parts (sides and angles) of a triangle can be measured or otherwise specified in size, and the others found by calculation and thus without measurement. Triangle solving is fundamental in such subjects as surveying, astronomy, and mechanics. It is the only application which can be treated satisfactorily in a basic course.

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