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Let's look at a more practical example that uses method overriding The following program creates a superclass called Figure that stores the dimensions of various twodimensional objects It also defines a method called area( ) that computes the area of an object The program derives two subclasses from Figure The first is Rectangle and the second is Triangle Each of these subclasses overrides area( ) so that it returns the area of a rectangle and a triangle, respectively // Using run-time polymorphism class Figure { double dim1; double dim2; Figure(double a, double b) { dim1 = a; dim2 = b; } double area() { Systemoutprintln("Area for Figure is undefined"); return 0; }

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This element is currently in extremely raw form and without implementations its usage should be considered speculative

Duhem's theorem is another rule, similar to the phase rule, but less celebrated It applies to closed systems at equilibrium for which the extensive state as well as the intensive state of the system is fixed The state of such a system is said to be completely determined, and is characterized not only by the 2 ( N - 1)n intensive phase-rule variables but also by the n extensive variables represented by the masses (or mole numbers) of the phases Thus the total number of variables is:

class Rectangle extends Figure { Rectangle(double a, double b) { super(a, b); } // override area for rectangle double area() { Systemoutprintln("Inside Area for Rectangle"); return dim1 * dim2; }

(Comment Information)

birt data matrix, birt upc-a, qr code birt free, birt code 128, birt gs1 128, birt code 39

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If the system is closed and formed from specified amounts of the chemical species present, then a material-balance equation can be written for each of the N chemical species These in addition to the ( n - l ) N phase-equilibrium equations provide a total number of independent equations equal to:

class Triangle extends Figure { Triangle(double a, double b) { super(a, b); } // override area for right triangle double area() { Systemoutprintln("Inside Area for Triangle"); return dim1 * dim2 / 2; }

class FindAreas { public static void main(String args[]) { Figure f = new Figure(10, 10); Rectangle r = new Rectangle(9, 5); Triangle t = new Triangle(10, 8); Figure figref;

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The difference between the number of variables and the number of equations is therefore:

It is better to use standard  comment rather than this tag Because the comment element is not supported by all browsers, commented text done in this fashion will appear in other browsers

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On the basis of this result, Duhem's theorem is stated as follows: For any closed system formed initially from given masses of prescribed chemical species, the equilibrium state is completely determined when any two independent variables are fixed The two independent variables subject to specification may in general be either intensive or extensive However, the number of independent intensive variables is given by the phase rule Thus when F = 1, at least one of the two variables must be extensive, and when F = 0, both must be extensive

(List of Prefill Data)

figref = r; Systemoutprintln("Area is " + figrefarea()); figref = t; Systemoutprintln("Area is " + figrefarea()); figref = f; Systemoutprintln("Area is " + figrefarea());

This HTML5 element contains option elements that populate an input element with type="list" These listed items would be considered the quick choices for the field, not a limitation of what can be entered, which would be the functionality of a select menu

The lower dashed line in Fig 123, representing the LewisRandall mle, is characteristic of ideal-solution behavior It provides the simplest possible model for the composition dependence of fl, representing a standard to which actual behavior may be compared Indeed, the activity coefficient as defined by Eq (1187) formalizes this comparison:

The output from the program is shown here: Inside Area for Rectangle Area is 45 Inside Area for Triangle Area is 40 Area for Figure is undefined Area is 0 Through the dual mechanisms of inheritance and run-time polymorphism, it is possible to define one consistent interface that is used by several different, yet related, types of objects In this case, if an object is derived from Figure, then its area can be obtained by calling area( ) The interface to this operation is the same no matter what type of figure is being used

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