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// Add a method to Building using System; class Building { public int Floors; // number of floors public int Area; // total square footage of building public int Occupants; // number of occupants // Display the area per person public void AreaPerPerson() { ConsoleWriteLine(" " + Area / Occupants + " area per person"); } } // Use the AreaPerPerson() method class BuildingDemo { static void Main() { Building house = new Building(); Building office = new Building();

For example, if you customized ID fields to include a description and forced query filters to use the ID fields for query performance reasons, the use of keys (as explained in 9) may be a preferred approach when the ID fields are not meaningful to the end users Keys initially were leveraged only by Desktop Intelligence, but in XI Release 2, Web Intelligence also now takes advantage of them As of Service Pack 1, however, use of these keys was problematic so do reevaluate before using Similarly, to create a cascaded list of values in earlier versions of Designer, you had to modify multiple lists of values New in XI Release 2 is the ability to define the cascade in one place With these changes, reconsider your design practices

Suppose a system uses a long rod (Fig 1113) loaded axially to transmit force between members (this is in fact the case in pushrod engines) The rod does not in fact remain perfectly rigid, but de ects as a result of the applied load The axial stress that arises in the rod is given by F s= A

// Assign values to fields in house houseOccupants = 4; houseArea = 2500; houseFloors = 2; // Assign values to fields in office officeOccupants = 25;

Part I:

10:

officeArea = 4200; officeFloors = 3;

where A is the cross-sectional area of the rod In the linear region, the strain is proportional to the stress through Young s modulus, so e= s F = E EA

ConsoleWriteLine("house has:\n " + houseFloors + " floors\n " + houseOccupants + " occupants\n houseArea + " total area"); houseAreaPerPerson(); ConsoleWriteLine(); ConsoleWriteLine("office has:\n " + officeFloors + " floors\n " + officeOccupants + " occupants\n officeArea + " total area"); officeAreaPerPerson(); } }

Some codes may have a logical meaning with which users are familiar For example, many accountants know the meaning of certain account ranges Power users also may know a number of account, product, and customer codes However, in many cases, the codes are meaningless and users will only ever want to use names or descriptions as conditions However, filtering queries on nonindexed description fields can result in slow queries Customizing the list of values for ID fields meets both the users need of seeing a description while also ensuring that the query is filtered on an indexed field You also may want to include additional dimension objects in your list of values to facilitate sorting Figure 10-2 shows that it may be meaningful to add Country, Region, and City to the Customer Id list of values

This program generates the following output, which is the same as before:

Finally, the strain is simply de ection per unit length, so the de ection of the rod is d = Le = FL EA

house has: 2 floors 4 occupants 2500 total area 625 area per person office has: 3 floors 25 occupants 4200 total area 168 area per person

FIGURE 10-2 Customers reside in cities that are part of countries Displaying country information along with customer ID makes for a more meaningful pick list

Let s look at the key elements of this program, beginning with the AreaPerPerson( ) method, itself The first line of AreaPerPerson( ) is

The spring rate follows directly from this expression, so for the axially loaded rod K= F EA = d L

public void AreaPerPerson() {

Part II:

This line declares a method called AreaPerPerson( ) that has no parameters It is specified as public, so it can be used by all other parts of the program Its return type is void Thus, AreaPerPerson( ) does not return a value to the caller The line ends with the opening curly brace of the method body The body of AreaPerPerson( ) consists solely of this statement:

Equivalent Linear and Rotary Spring Constants Spring constant (K = F/x)