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use the same expansion strategy that the company has used for more than eighty years to own and operate its own manufacturing facilities A team was put together to investigate options, and after six months, it recommended three options: Athens, Georgia; a second Florida location, this one outside Jacksonville; and Bushnell, Illinois, a small town about six hours drive south of Chicago I was told to recommend a location from a risk management perspective I don t know which location my peers in distribution, transportation, nance, quality control, marketing, sales, and employee relations plan to recommend they have their own data and standards But I sensed that the prevailing view among members of the executive committee is that we should go with the Florida location We re a Florida corporation, so it s loyal to go with what we know According to my data, however, that s not the smartest move My recommendation that we select Georgia for the new factory location is not based on my personal preference; it s an educated opinion My analysis is objective and comprehensive, whereas I think other departments may use more limited assessments In my view, different risks require different methods of evaluation, and trying to use only one method of analysis may create a false sense of security Also, for some risks, like worker comp claims, a lot of historical data exist, whereas for other risks, like those associated with building a new factory, no such data might exist Additionally, some risks, such as fraud, can t be methodically analyzed I have spent three months identifying which data we need to look at in order to evaluate risk properly and then researching the data I created a weighted evaluation tool known in my industry as a stochastic simulation, and based on my analysis using this tool, it is my view that we should build our new factory in Georgia.

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This call is ambiguous because the compiler doesn t know if it should use the version in which beta and gamma are int, or the version in which they are double The key point is that even though the overloading of OptArgMeth( ) is not inherently ambiguous, a specific call might be In general, since ambiguity may be a factor when overloading methods that allow optional arguments, it is important that you consider the implications of such overloading In some cases, you may need to avoid the use of an optional parameter in order to avoid ambiguity that prevents your method from being used in the way that you intend

For a more practical illustration of how an optional argument can simplify calls to some types of methods, consider the following program It declares a method called Display( ), which displays a string The string can be displayed in its entirety or only a portion of the string can be displayed

// Use an optional argument to simplify a call to a method using System; class UseOptArgs { // Display part or all of string static void Display(string str, int start = 0, int stop = -1) { if(stop < 0) stop = strLength; // Check for out-of-range condition if(stop > strLength | start > stop | start < 0) return; for(int i=start; i < stop; i++) ConsoleWrite(str[i]); ConsoleWriteLine(); } static void Main() Display("this is Display("this is Display("this is } } { a test"); a test", 10); a test", 5, 12);

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The output is shown here:

Look carefully at the Display( ) method The string to be displayed is passed in the first argument This argument is required The second and third arguments are optional The

Part I:

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98 The advantage of Simpson s rule over the trapezoid rule (for approximation of integrals) is that (a) it is more accurate (b) it is more complicated (c) it is more confusing (d) it involves double precision arithmetic (e) it uses fractions 99 The reason that we use numerical methods to approximate integrals is that (a) it is fun to program the computer (b) we are lazy (c) many integrals cannot be calculated explicitly (d) the textbook demands it (e) we have no choice 100 Integration by parts is a technique for calculating (a) the integral of many different functions (b) the integral of a difference of functions (c) the integral of a quotient of functions (d) the integral of a product of functions (e) the integral of a sum of functions