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interface Runnable abstracts a unit of executable code You can construct a thread on any object that implements Runnable To implement Runnable, a class need only implement a single method called run( ), which is declared like this: public void run( ) Inside run( ), you will define the code that constitutes the new thread It is important to understand that run( ) can call other methods, use other classes, and declare variables, just like the main thread can The only difference is that run( ) establishes the entry point for another, concurrent thread of execution within your program This thread will end when run( ) returns After you create a class that implements Runnable, you will instantiate an object of type Thread from within that class Thread defines several constructors The one that we will use is shown here: Thread(Runnable threadOb, String threadName) In this constructor, threadOb is an instance of a class that implements the Runnable interface This defines where execution of the thread will begin The name of the new thread is specified by threadName After the new thread is created, it will not start running until you call its start( ) method, which is declared within Thread In essence, start( ) executes a call to run( ) The start( ) method is shown here: void start( ) Here is an example that creates a new thread and starts it running: // Create a second thread class NewThread implements Runnable { Thread t; NewThread() { // Create a new, second thread t = new Thread(this, "Demo Thread"); Systemoutprintln("Child thread: " + t); tstart(); // Start the thread } // This is the entry point for the second thread public void run() { try { for(int i = 5; i > 0; i ) { Systemoutprintln("Child Thread: " + i); Threadsleep(500); } } catch (InterruptedException e) { Systemoutprintln("Child interrupted"); } Systemoutprintln("Exiting child thread"); }.

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where A is a function of temperature only For such systems, it is often observed that the ratio of the vapor pressures of the pure species is nearly constant over a considerable temperature range Let this ratio be v , and determine the range of values of A, expressed as a function of r , for which no azeotrope can exist Assume the vapor phase to be an ideal gas

HTML 4 and 401 (frameset DTD) XHTML 10 (frameset DTD) Firefox 1+, Internet Explorer 3+, Netscape 2+, Opera 4+, Safari 1+

class ThreadDemo { public static void main(String args[]) { new NewThread(); // create a new thread try { for(int i = 5; i > 0; i ) {

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The content model says that the <frameset> tag contains one or more <frame> tags, which are used to indicate the framed contents A <frameset> tag also might contain a <noframes> tag, whose contents will be displayed by browsers that do not support frames HTML5 currently does include support for frames beyond the inline frame defined by an <iframe> tag The <frameset> tag replaces the <body> tag in a framing document, as shown here:

125 For the ethanol(l)/chloroform(2) system at 32315 K (50 C), the activity coefficients show interior extrema with respect to composition [see Fig 129(e)] (a) Prove that the van Laar equation cannot represent such behavior (b) The two-parameter Margules equation can represent this behavior, but only for What are they particular ranges of the ratio A 2 1 / A 1 2 126 VLE data for methyl tert-butyl ether(l)/dichloromethane(2) at 30815 K (35 C) (extracted from F A Mato, C Berro, and A Ptneloux, J Chem Eng Data, vol 36, pp 259-262, 1991) are as follows:

- 193 -

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<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 10 Frameset//EN" "http://wwww3org/TR/xhtml1/DTD/xhtml1-framesetdtd"> <html xmlns="http://wwww3org/1999/xhtml" lang="en"> <head> <meta http-equiv="Content-Type" content="text/html; charset=utf-8" /> <title>Frame Demo</title> </head> <frameset cols="*,50,*"> <frame src="column1html" name="col1" /> <frame src="column2html" name="col2" /> <frame src="column3html" name="col3" /> <noframes> <body> <p>Please visit our <a href="noframeshtml">no frames</a> site</p> </body> </noframes> </frameset> </html>

The data are well correlated by the three-parameter Margules equation [an extension of Eq (129)]:

Part I:

} } catch (InterruptedException e) { Systemoutprintln("Main thread interrupted"); } Systemoutprintln("Main thread exiting");

<h1> through <h6> (Headings)

Implied by this equation are the expressions:

Systemoutprintln("Main Thread: " + i); Threadsleep(1000);

These logical block tags implement six levels of document headings; <h1> is the most prominent and <h6> is the least prominent

Inside NewThread's constructor, a new Thread object is created by the following statement: t = new Thread(this, "Demo Thread"); Passing this as the first argument indicates that you want the new thread to call the run( ) method on this object Next, start( ) is called, which starts the thread of execution beginning at the run( ) method This causes the child thread's for loop to begin After calling start( ), NewThread's constructor returns to main( ) When the main thread resumes, it enters its for loop Both threads continue running, sharing the CPU, until their loops finish The output produced by this program is as follows: Child thread: Thread[Demo Thread,5,main] Main Thread: 5 Child Thread: 5 Child Thread: 4 Main Thread: 4 Child Thread: 3 Child Thread: 2 Main Thread: 3 Child Thread: 1 Exiting child thread Main Thread: 2 Main Thread: 1 Main thread exiting As mentioned earlier, in a multithreaded program, the main thread must be the last thread to finish running If the main thread finishes before a child thread has completed, then the Java run-time system may "hang" The preceding program ensures that the main thread finishes last, because the main thread sleeps for 1,000 milliseconds between iterations, but the child thread sleeps for only 500 milliseconds This causes the child thread to terminate earlier than the main thread Shortly, you will see a better way to ensure that the main thread finishes last

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