Differentiation of algebraic functions works by one of the simplest rules in calculus. Each component of the algebraic function is differentiated separately, and then the differentials are added together. If the components of the algebraic function are...

Simple algebraic relationships that involve only two variables such as x and y are called elementary functions. In general, these can be denoted as y=f(x), where f symbolizes constants and operators on x. Basic examples of such a function would be y=2x...

In mathematics, an elementary function is a function built from a finite number of exponentials, logarithms, constants, one variable, and roots of equations through composition and combinations using the four elementary operations (+ – × ÷). The...

ELEMENTARY FUNCTIONS: ALGORITHMS AND IMPLEMENTATION by Jean-Michel Muller Birkhouser, 1997, 204 pp. This book is intended for practitioners and advanced undergraduates or graduate students interested in techniques for using algorithms to approximate the elementary functions (sine, cosine, exponential, logarithms... ). It is...

The Smarandache Function is defined as S(n) = k . Where k is the smallest integer such that n divides k! Let us define [S.sub.c](n) Smarandache Reciprocal Function as follows: [S.sub.c](n) = x where x + 1 does not divide n! and...