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Polynomials are the simplest functions that we know, and they are easy to understand It only requires the most rudimentary understanding of multiplication and addition to calculate the values of a polynomials But many of the most important functions that arise in serious scientific work are transcendental functions A transcendental function is one that cannot be expressed as a polynomial, a root of a polynomial, or the quotient of polynomials x Examples of transcendental functions are sin x, tan x, log x, and e There are a great many more In this chapter we study properties of some of the most fundamental transcendental functions

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public static int Compare(string strA, int indexA, string strB, int indexB, int length, StringComparison comparisonType) public static int Compare(string strA, int indexA, string strB, int indexB, int length, bool ignoreCase, CultureInfo culture)

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public static int Compare(string strA, string strB, CultureInfo culture, CompareOptions options)

TABLE 22-1

Logarithms Logarithms to different bases Exponential functions Exponential functions with different bases Calculus with logarithmic and exponential functions Exponential growth and decay Inverse trigonometric functions

The String Comparison Methods (continued)

Part II:

Method public static int Compare(string strA, int indexA, string strB, int indexB, int length, CultureInfo culture, CompareOptions options)

.

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There are two types of functions: polynomial (and functions manufactured from polynomials) and transcendental A polynomial of degree k is a function of the form p(x) = a0 + a1 x + a2 x 2 + + ak x k Such a polynomial has precisely k roots, and there are algorithms that enable us to solve for those roots For most purposes, polynomials are the most accessible and easy-to-understand functions But there are other functions that are important in mathematics and physics These are the transcendental functions Among these more sophisticated types of functions are sine, cosine, the other trigonometric functions, and also the logarithm and the exponential The present chapter is devoted to the study of transcendental functions

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