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statement has executed, program control continues with the next line in the program following the entire try/catch mechanism A try and its catch statement form a unit The scope of the catch clause is restricted to those statements specified by the immediately preceding try statement A catch statement cannot catch an exception thrown by another try statement (except in the case of nested try statements, described shortly) The statements that are protected by try must be surrounded by curly braces (That is, they must be within a block) You cannot use try on a single statement The goal of most well-constructed catch clauses should be to resolve the exceptional condition and then continue on as if the error had never happened For example, in the next program each iteration of the for loop obtains two random integers Those two integers are divided by each other, and the result is used to divide the value 12345 The final result is put into a If either division operation causes a divide-by-zero error, it is caught, the value of a is set to zero, and the program continues // Handle an exception and move on import javautilRandom; class HandleError { public static void main(String args[]) { int a=0, b=0, c=0; Random r = new Random(); for(int i=0; i<32000; i++) { try { b = rnextInt(); c = rnextInt(); a = 12345 / (b/c); } catch (ArithmeticException e) { Systemoutprintln("Division by zero"); a = 0; // set a to zero and continue } Systemoutprintln("a: " + a); }

3:

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Throwable overrides the toString( ) method (defined by Object) so that it returns a string containing a description of the exception You can display this description in a println( ) statement by simply passing the exception as an argument For example, the catch block in the preceding program can be rewritten like this: catch (ArithmeticException e) { Systemoutprintln("Exception: " + e); a = 0; // set a to zero and continue } When this version is substituted in the program, and the program is run under the standard Java JDK interpreter, each divide-by-zero error displays the following message: Exception: javalangArithmeticException: / by zero While it is of no particular value in this context, the ability to display a description of an exception is valuable in other circumstances particularly when you are experimenting with exceptions or when you are debugging

These equations are alternative forms of Eqs (1176) through (1179) As written here they apply to ideal-gas mixtures as well as to ideal solutions Equation (1229) may be written for an ideal solution:

size This attribute specifies the font size as either a numeric or relative value Numeric values range from 1 to 7, with 1 being the smallest and 3 the default The relative values, + and -, increment or decrement the font size relative to the current size The value for increment or decrement should range only from +1 to +6 or -1 to -6 weight Under Netscape 4, this attribute specifies the weight of the font, with a value of 100 being lightest and 900 being heaviest This is listed primarily for historical purposes; such visual changes are best implemented using the font-weight CSS property

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<p><font color="#FF0000" face="Helvetica, Times Roman" size="+1"> Relatively large red text in Helvetica or Times </font></p>

Subtracting this equation from Eq (1229) gives:

As discussed earlier, many types of computers and operating systems are in use throughout the world and many are connected to the Internet For programs to be dynamically downloaded to all the various types of platforms connected to the Internet, some means of generating portable executable code is needed As you will soon see, the same mechanism that helps ensure security also helps create portability Indeed, Java's solution to these two problems is both elegant and efficient

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In combination with Eq (1182) this becomes:

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Equations (1230) through (1233) show that excess properties and property changes of mixing are readily calculated one from the other Although historically property changes of mixing were introduced first, because of their direct relation to experiment, excess properties fit more readily into the theoretical framework of solution thermodynamicsBecause of their direct measurability, AV and AH are the property changes of mixing of major interest Moreover, they are identical with the corresponding excess properties An experimental mixing process for a binary system is represented schematically in Fig 1210 The two pure species, both at T and P, are initially separated by a partition, withdrawal of which allows mixing As mixing occurs, expansion or contraction of the system is accompanied by movement of the piston so that the pressure is constant In addition, heat

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