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151212s1966#######|||||||||||||||||eng|d |
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|a AR-CdUBP
|b spa
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|a eng
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| 100 |
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|a Rice, Harold S.
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| 245 |
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|a Technical mathematic with calculus /
|c Harold S. Rice, Raymond M. Knight
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| 250 |
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|a 2nd. ed.
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| 260 |
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|a New York :
|b McGraw-Hill,
|c 1966
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| 300 |
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|a xviii, 908 p. ;
|c 23 cm.
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| 505 |
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|a Unit one. SLIDE RULE AND REVIEW OF ARITHMETIC AND GEOMETRY. 1. The slide rule. 2. Tables and interpolation. 3. Applications in geometry. Unit two. BASIC ALGEBRA AND ANALYTIC GEOMETRY OF THE STRAIGHT LINE. 4. Introduction to algebra. 5. Linear equations in one unknown. 6. Functions and graphs. 7. Systems of linear equations. Unit three. MORE ADVANCED ALGEBRA AND LOGARITHMS. 8. Exponents and radicals. 9. The binomial theorem. 10. Logarithms. 11. Exponential functions - Rate of growth. 12. Quadratic equations in one unknown. Unit four. CURVE SKETCHING, NONLINEAR EMPIRICAL EQUATIONS. 13. Simultaneous quadratic equations and curve sketching. 14. Nonlinear empirical equations. 15. Ratio, proportion, variation, progressions. Unit five. NUMERICAL TRIGONOMETRY OF THE RIGHT TRIANGLE. 16. The right triangle. Unit six. INTRODUCTION TO ANALYTICAL TRIGONOMETRY. 17. Vectors and trigonometry. Unit seven. OBLIQUE TRIANGLES AND APPLICATIONS OF NUMERICAL TRIGONOMETRY. 18. Oblique triangles. 19. Trigonometric applications and review. Unit eight. ANALYTICAL TRIGONOMETRY. 20. Vectors. 21. Trigonometric formulas, identities, and equations. 22. Graphs of the trigonometric functions. 23. Complex numbers and position vectors. Unit nine. AN INTRODUCTION TO CALCULUS. 24. Graphical methods of calculus. 25. Differentiation. 26. Integration. Appendix A. Treatment of measured data. Appendix B. Computation aids and approximations. Appendix C. Interpolation. Appendix D. Solution of Higher-degree equations.
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|a SMM
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|b R362t2
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