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There are two ways to concatenate (join together) two or more strings First, you can use the + operator, as demonstrated in 7 Second, you can use one of the various concatenation methods defined by String Although using + is the easiest approach in many cases, the concatenation methods give you an alternative The method that performs concatenation is called Concat( ) One of its simplest forms is shown here: public static string Concat(string str0, string str1) This method returns a string that contains str1 concatenated to the end of str0 Another form of Concat( ), shown here, concatenates three strings: public static string Concat(string str0, string str1, string str2) In this version, a string that contains the concatenation of str0, str1, and str2 is returned There is also a form that concatenates four strings: public static string Concat(string str0, string str1, string str2, string str3) This version returns the concatenation of all four strings

This looks like the same situation we had in Example 142 But in fact things have improved Now we know that f 1 (t) must be + t, because f 1 must have range S = {s : s 0} Thus f 1 : {t : t 0} {s : s 0} is given by f 1 (t) = + t You Try It: The equation y = x 2 +3x does not describe the graph of an invertible function Find a way to restrict the domain so that it is invertible Now we consider the graph of the inverse function Suppose that f : S T is invertible and that (s, t) is a point on the graph of f Then t = f (s) hence s = f 1 (t) so that (t, s) is on the graph of f 1 The geometrical connection between the points (s, t) and (t, s) is exhibited in Fig 147: they are re ections of each other in the line y = x We have discovered the following important principle: The graph of f 1 is the re ection in the line y = x of the graph of f Refer to Fig 148

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Part II:

rec MHz ______________

The version of Concat( ) shown next concatenates an arbitrary number of strings: public static string Concat(params string[ ] values) Here, values refers to a variable number of arguments that are concatenated, and the result is returned Because this version of Concat( ) can be used to concatenate any number of strings, including two, three, or four strings, you might wonder why the other forms just shown exist The reason is efficiency; passing up to four arguments is more efficient than using a variable-length argument list The following program demonstrates the variable-length argument version of Concat( ):

// Demonstrate Concat() using System; class ConcatDemo { static void Main() { string result = StringConcat("This ", "is ", "a ", "test ", "of ", "the ", "String ", "class"); ConsoleWriteLine("result: " + result); } }

SOLUTION By inspection of the graph we see that f is one-to-one (ie, takes different domain values to different range values) and onto (ie, takes on all values in the range) from S = [ 2, 3] to T = [1, 5] Therefore f has an inverse The graph of f 1 is exhibited in Fig 150

The output is shown here:

There are also versions of the Concat( ) method that take object references, rather than string references These obtain the string representation of the objects with which they are called and return a string containing the concatenation of those strings (The string representations are obtained by calling ToString( ) on the objects) These versions of Concat( ) are shown here: public static string Concat(object arg0) public static string Concat(object arg0, object arg1) public static string Concat(object agr0, object arg1, object arg2) public static string Concat(object arg0, object arg1, object arg2, object arg3) public static string Concat(params object[ ] args) The first method simply returns the string equivalent of arg0 The other methods return a string that contains the concatenation of their arguments The object forms of Concat( ) are very convenient because they let you avoid having to manually obtain string representations prior to concatenation To see how useful these methods can be, consider the following program:

// Demonstrate the object form of Concat() using System;

The test antenna is a half-wave dipole with a gain of 164 The impedance of the half-wave dipole antenna is 72 ohms Er Calculating, Er (2)(001)fMHzVrec 002fMHzVrec where Er is in microvolts per meter and Vrec is the antenna voltage in microvolts per meter This equation is used to test a signal level in microvolts using a half-wave dipole test antenna at a distance from the source in a eld intensity of Er in microvolts/meter 480 ________ 164(72)

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