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First review the properties of inverse functions that we learned in Subsection 185 The graph of exp(x) is obtained by reflecting the graph of ln x in the line y = x We exhibit the graph of y = exp(x) in Figure 65 We see, from inspection of this figure, that exp(x) is increasing and is concave up Since ln(1) = 0 we may conclude that exp(0) = 1 Next we turn to some of the algebraic properties of the exponential function For all real numbers a and b we have (a) exp(a + b) = [exp(a)] [exp(b)] (b) For any a and b we have exp(a b) = exp(a) exp(b)

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x = x - 1;

x--;

Understand, however, that in the increment or decrement forms, x is evaluated only once, not twice This can improve efficiency in some cases

4:

These properties are verified just by exploiting the fact that the exponential is the inverse of the logarithm, as we saw in Example 67

Both the increment and decrement operators can either precede (prefix) or follow (postfix) the operand For example

x = x + 1;

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In the foregoing example, there is no difference whether the increment is applied as a prefix or a postfix However, when an increment or decrement is used as part of a larger expression, there is an important difference When an increment or decrement operator precedes its operand, the result of the operation is the value of the operand after the increment If the operator follows its operand, the result of the operation is the value of the operand before the increment Consider the following:

[exp( a) ]2 [exp( b) ]3 [exp( c) ]4

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x = 10; y = ++x;

In this case, y will be set to 11 This is because x is first incremented and then its value is returned However, if the code is written as

x = 10; y = x++;

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then y will be set to 10 In this case, the value of x is first obtained, x is incremented, and then the original value of x is returned In both cases, x is still set to 11 The difference is what is returned by the operation There are significant advantages in being able to control when the increment or decrement operation takes place Consider the following program, which generates a series of numbers:

We calculate that [exp( a) ] [exp( a) ] [exp( b) ] [exp( b) ] [exp( b) ] [exp( a) ]2 [exp( b) ]3 = 4 [exp( c) ] [exp( c) ] [exp( c) ] [exp( c) ] [exp( c) ] = exp( a + a + b + b + b) = exp( a + a + b + b + b c c c c) exp( c + c + c + c)

// Demonstrate the difference between prefix and // postfix forms of ++ using System; class PrePostDemo { static void Main() { int x, y; int i; x = 1; y = 0; ConsoleWriteLine("Series generated using y = y + x++;"); for(i = 0; i < 10; i++) { y = y + x++; // postfix ++ ConsoleWriteLine(y + " "); }

Part I:

string[] parts = strSplit(seps, StringSplitOptionsRemoveEmptyEntries);

= exp( 2a + 3b 4c)

When you run the program, the output will be as shown next:

Pieces from split: One if by land two if by sea Result of join: One | if | by | land | two | if | by | sea

Or here:

Part II:

YOU TRY IT Simplify the expression ( exp a) 3 ( exp b) 2 /( exp c) 5

As you can see, the empty string that previously resulted because of the combination of the comma and space after land has been removed Splitting a string is an important string-manipulation procedure, because it is often used to obtain the individual tokens that comprise the string For example, a database program might use Split( ) to decompose a query such as show me all balances greater than 100 into its individual parts, such as show and 100 In the process, the separators are removed Thus, show (without any leading or trailing spaces) is obtained, not show The following program illustrates this concept It tokenizes strings containing binary mathematical operations, such as 10 + 5 It then performs the operation and displays the result

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