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Computing for Calculus focuses on BASIC as the computer language used for solving calculus problems. This book discusses the input statement for numeric variables, advanced intrinsic functions, numerical estimation of limits, and linear approximations and tangents. The elementary estimation of areas, numerical and string arrays, line drawing algorithms, and bisection and secant method are also elaborated. This text likewise covers the implicit functions and differentiation, upper and lower rectangular estimates, Simpson's rule and parabolic approximation, and interpolating polynomials. Other topics include the Taylor polynomials, estimating the limit of a sequence, infinite series, and level curves and central projection of surfaces. This publication is beneficial to math students and specialists who use computer languages for educational purposes.
Language
Place of publication
Publishing group
Elsevier Science & Techn.
ISBN-13
978-1-4832-7108-8 (9781483271088)
Schweitzer Classification
¿Chapter 1 Basic BASIC 1.1 The Language BASIC 1.2 The Structure of a Computer Program 1.3 Numeric Variables 1.4 Printing Numeric Variables Exercises 1.5 The INPUT Statement for Numeric Variables Exercises 1.6 Printing String Constants Exercises 1.7 String Variables Exercises 1.8 The FOR-NEXT Statement: Looping Exercises 1.9 The Intrinsic Functions Exercises 1.10 Advanced Intrinsic Functions Exercises 1.11 User Defined Functions Exercises 1.12 The IF and GOTO Statements Exercises 1.13 The GOSUB Statement ExercisesChapter 2 Estimation Of Derivatives 2.1 Printing Tables of Functions Exercises 2.2 Numerical Estimation of the First Derivative Exercises 2.3 Numerical Estimation of Limits Exercises 2.4 Linear Approximations and Tangents ExercisesChapter 3 The Definite Integral 3.1 Elementary Estimation of Areas ExercisesChapter 4 Graphics 4.1 Elementary Graphics Exercises 4.2 Numerical and String Arrays Exercises 4.3 Line Drawing Algorithms Exercises 4.4 Polar Graphing ExercisesChapter 5 Solving Equations 5.1 The Bisection Method Exercises 5.2 The Secant Method Exercises 5.3 Newton's Methods ExercisesChapter 6 Implicit Functions And Differentiation 6.1 Implicit Functions Exercises 6.2 Implicit Differentiation ExercisesChapter 7 Estimation Of Areas Revisited 7.1 Upper and Lower Rectangular Estimates Exercises 7.2 The Trapezoidal Rule Exercises 7.3 Simpson's Rule and Parabolic Approximation ExercisesChapter 8 Approximation Of Functions 8.1 Interpolating Polynomials Exercises 8.2 Taylor Polynomials ExercisesChapter 9 Estimation Of Sequences And Series 9.1 Estimating the Limit of a Sequence Exercises 9.2 Infinite Series ExercisesChapter 10 Three-Dimensional Graphics 10.1 Level Curves of a Surface Exercises 10.2 The Central Projection of Surfaces Exercises