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Inheritance is one of the cornerstones of object-oriented programming because it allows the creation of hierarchical classifications Using inheritance, you can create a general class that defines traits common to a set of related items This class can then be inherited by other, more specific classes, each adding those things that are unique to it In the terminology of Java, a class that is inherited is called a superclass The class that does the inheriting is called a subclass Therefore, a subclass is a specialized version of a superclass It inherits all of the instance variables and methods defined by the superclass and adds its own, unique elements

closePath()

fill()

The generality of these equations precludes their direct practical application Rather, use is made of restricted forms, which are written by inspection:

To inherit a class, you simply incorporate the definition of one class into another by using the extends keyword To see how, let's begin with a short example The following program creates a superclass called A and a subclass called B Notice how the keyword extends is used to create a subclass of A // A simple example of inheritance // Create a superclass

contextlineTo(100,100); contextlineTo(0,200); contextlineTo(100,300); contextfill(); contextlineTo(100,100);

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Equations (1189) through (1192) are analogs of Eqs (1152) through (1155) for residual properties Whereas the fundamental residual-property relation derives its usefulness from its direct relation to experimental P V T data and equations of state, the fundamental excessproperty relation is useful because V E , H ~and yi are all experimentally accessible Activity , coefficients are found from vaporniquid equilibrium data, and vE and H~ values come from mixing experiments, topics treated in the following chapter Equation (1192) demonstrates that In yi is a partial property with respect to GE/RT It is the analog of Eq (1 155), which shows the same relation of 1nJi to GR/RT The partialproperty analogs of Eqs (1190) and (1191) are:

lineTo(x, y)

class A { int i, j; void showij() { Systemoutprintln("i and j: " + i + " " + j); }

moveTo(x, y) quadraticCurveTo (cpx, cpy, x, y)

These equations allow calculation of the effect of pressure and temperature on the activity coefficient

contextmoveTo(150,50); contextmoveTo(50,150); context quadraticCurveTo(125, 225, 200, 150); contextrect (50, 50, 100, 100);

// Create a subclass by extending class A class B extends A { int k; void showk() { Systemoutprintln("k: " + k); } void sum() { Systemoutprintln("i+j+k: " + (i+j+k)); }

rect (x, y, w, h)

The following forms of the summability and GibbsIDuhem equations result from the fact that In y is a partial property with respect to G ~ / R T : i

class SimpleInheritance { public static void main(String args[]) { A superOb = new A(); B subOb = new B(); // The superclass may be used by itself superObi = 10; superObj = 20; Systemoutprintln("Contents of superOb: "); superObshowij(); Systemoutprintln(); /* The subclass has access to all public members of its superclass */ subObi = 7; subObj = 8; subObk = 9; Systemoutprintln("Contents of subOb: "); subObshowij(); subObshowk(); Systemoutprintln(); Systemoutprintln("Sum of i, j and k in subOb:"); subObsum();

stroke()

These equations find important applications in phase-equilibrium thermodynamics Equations (1190) and (1191) allow direct calculation of the effects of pressure and temperature on the excess Gibbs energy For example, an equimolar mixture of benzene and cyclohexane at 29815 K (25 C) and 1 bar has an excess volume of about 065 cm3 molpl and an excess enthalpy of about 800 J mol-' Thus at these conditions, 065 = 262 x lop5 bar-' [ a ( G z T ) ] T , x = (8314)(29815)

contextmoveTo(50, 250); contextlineTo(0, 200); contextlineTo(50, 150); contextlineTo(0,100); contextlineTo(50, 50); contextstroke();

The output from this program is shown here: Contents of superOb: i and j: 10 20 Contents of subOb: i and j: 7 8 k: 9 Sum of i, j and k in subOb: i+j+k: 24 As you can see, the subclass B includes all of the members of its superclass, A This is why subOb can access i and j and call showij( ) Also, inside sum( ), i and j can be

TABLE 3-19

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