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n exception is an error that occurs at runtime Using C# s exception-handling subsystem, you can, in a structured and controlled manner, handle runtime errors A principal advantage of exception handling is that it automates much of the errorhandling code that previously had to be entered by hand into any large program For example, in a computer language without exception handling, error codes must be returned when a method fails, and these values must be checked manually each time the method is called This approach is both tedious and error-prone Exception handling streamlines errorhandling by allowing your program to define a block of code, called an exception handler, that is executed automatically when an error occurs It is not necessary to manually check the success or failure of each specific operation or method call If an error occurs, it will be processed by the exception handler Exception handling is also important because C# defines standard exceptions for common program errors, such as divide-by-zero or index-out-of-range To respond to these errors, your program must watch for and handle these exceptions In the final analysis, to be a successful C# programmer means that you are fully capable of navigating C# s exceptionhandling subsystem

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In C#, exceptions are represented by classes All exception classes must be derived from the built-in exception class Exception, which is part of the System namespace Thus, all exceptions are subclasses of Exception One very important subclass of Exception is SystemException This is the exception class from which all exceptions generated by the C# runtime system (that is, the CLR) are derived SystemException does not add anything to Exception It simply defines the top of the standard exceptions hierarchy The NET Framework defines several built-in exceptions that are derived from SystemException For example, when a division-by-zero is attempted, a DivideByZeroException exception is generated As you will see later in this chapter, you can create your own exception classes by deriving them from Exception

Specific Report Servers within the BusinessObjects Enterprise server to convert query results to

Part I:

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These boundary conditions are not expected to give a cam displacement, Yc(1), of unity at time t = 1 since the system equation (Eq [1330]) is of second order If this is a concern, an additional term V3(t)Y 2(t) may be introduced in the cost functional to specify the inte rior boundary condition Y (1) = 00 indirectly Weight function V3(t) is de ned identically to V1(t) and V2(t) With the de nition of T (see symbols), the previously used normalizations remain unchanged This minimizes the amount of modi cation needed in problem formulation and computation The formulation of the optimization problem for a tuned D-R-R-D cam can now be given as follows Minimize

Part I:

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As a designer, you can build a simple query within Designer to preview the SQL generated However, to diagnose performance issues, you most often will want to see the SQL from a query a user has built To access the SQL from within Desktop Intelligence: 1 Select Data | Edit Data Provider and click SQL to launch the SQL viewer 2 From within the SQL viewer, click Save to save the SQL to a separate text file From within the Web Intelligence, Java Report panel: 1 Select Edit Query from the menu bar

In this case, the target of the if statement is a block of code and not just a single statement If the condition controlling the if is true (as it is in this case), the three statements inside the block will be executed Try setting i to zero and observe the result Here is another example It uses a code block to compute the sum and the product of the numbers from 1 to 10

// Compute the sum and product of the numbers from 1 to 10 using System; class ProdSum { static void Main() { int prod; int sum; int i; sum = 0; prod = 1; for(i=1; i <= 10; i++) { sum = sum + i; prod = prod * i; } ConsoleWriteLine("Sum is " + sum); ConsoleWriteLine("Product is " + prod); } }

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Part II:

The output is shown here:

Here, the block enables one loop to compute both the sum and the product Without the use of the block, two separate for loops would have been required One last point: Code blocks do not introduce any runtime inefficiencies In other words, the { and } do not consume any extra time during the execution of a program In fact, because of their ability to simplify (and clarify) the coding of certain algorithms, the use of code blocks generally results in increased speed and efficiency

subject to system equation (1330) and boundary conditions Eq (1332) The derivation of the resulting two-point boundary-value problem is carried out in the same way as for the tuned D-R-D cam design The problem is then solved using the variation-of-extremals algorithm developed previously In this way the dif culties posed by the three-point boundary value problem have been circumvented with only slight modi cations in the procedure used for tuned D-R-D cams

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