Esta edicion de algebra y trigonometria de Swokowski y Cole conserva los elementos que la han hecho tan popular entre los profesores y los estudiantes: la exposicion clara, la disposicion de los temas y sistemas de ejercicios ricos en aplicaciones.
Introduction to algebra and trigonometry
β Scribed by Bernard Kolman; Arnold Shapiro
- Publisher
- Academic Press, , Elsevier Inc
- Year
- 1981
- Tongue
- English
- Leaves
- 610
- Edition
- International Ed
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Content:
Front Matter, Page iii
Copyright, Page iv
Dedication, Page v
PREFACE, Pages xi-xii
ACKNOWLEDGMENTS, Page xiii
TO THE STUDENT, Pages xv-xvi
CHAPTER ONE - THE FOUNDATIONS OF ALGEBRA, Pages 1-57
CHAPTER TWO - EQUATIONS AND INEQUALITIES, Pages 58-104
CHAPTER THREE - FUNCTIONS, Pages 105-159
CHAPTER FOUR - EXPONENTIAL AND LOGARITHMIC FUNCTIONS, Pages 160-194
CHAPTER FIVE - TRIGONOMETRY: THE CIRCULAR FUNCTIONS, Pages 195-243
CHAPTER SIX - ANGLES AND TRIANGLES, Pages 244-278
CHAPTER SEVEN - ANALYTIC TRIGONOMETRY, Pages 279-316
CHAPTER EIGHT - ANALYTIC GEOMETRY: THE CONIC SECTIONS, Pages 317-340
CHAPTER NINE - SYSTEMS OF EQUATIONS AND INEQUALITIES, Pages 341-380
CHAPTER TEN - MATRICES AND DETERMINANTS, Pages 381-423
CHAPTER ELEVEN - ROOTS OF POLYNOMIALS, Pages 424-461
CHAPTER TWELVE - TOPICS IN ALGEBRA, Pages 462-506
APPENDIX/TABLES, Pages T-1-T-18
ANSWERS TO ODD-NUMBERED EXERCISES, REVIEW EXERCISES, AND PROGRESS TESTS, Pages A-1-A-70
INDEX, Pages I-1-I-8
π SIMILAR VOLUMES
<p><b> Hornsby/Lial/Rockswoldβs Graphical Approach </b>covers functions through a consistent four part analytical process that asks students to 1) Examine the nature of the graph 2) Solve a typical equation analytically and graphically 3) Solve the related inequality analytically and graphically, an
The universal language of numbers has allowed individuals to transcend cultural differences and make collaborative efforts to comprehend the world mathematically. Though many of these mathematicians may never have met the predecessors who made their own work possible, their collective works form the