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This version produces the same output as before The only difference is that it uses IsAlive to wait for the child threads to terminate Another way to wait for a thread to finish is to call Join( ) Its simplest form is shown here: public void Join( ) Join( ) waits until the thread on which it is called terminates Its name comes from the concept of the calling thread waiting until the specified thread joins it A ThreadStateException will be thrown if the thread has not been started Additional forms of Join( ) allow you to specify a maximum amount of time that you want to wait for the specified thread to terminate Here is a program that uses Join( ) to ensure that the main thread is the last to stop:

// Use Join() using System; using SystemThreading; class MyThread { public int Count; public Thread Thrd; public MyThread(string name) { Count = 0; Thrd = new Thread(thisRun); ThrdName = name; ThrdStart(); }

Our new ideas about arbitrary exponents and bases now allow us to formulate a general result about derivatives of powers: For any real exponent a we have d a x = a x a 1 dx

Part II:

// Entry point of thread void Run() { ConsoleWriteLine(ThrdName + " starting"); do { ThreadSleep(500); ConsoleWriteLine("In " + ThrdName + ", Count is " + Count); Count++; } while(Count < 10); ConsoleWriteLine(ThrdName + " terminating"); } } // Use Join() to wait for threads to end class JoinThreads { static void Main() { ConsoleWriteLine("Main thread starting"); // Construct MyThread mt1 MyThread mt2 MyThread mt3 three = new = new = new threads MyThread("Child #1"); MyThread("Child #2"); MyThread("Child #3");

mt1ThrdJoin(); ConsoleWriteLine("Child #1 joined"); mt2ThrdJoin(); ConsoleWriteLine("Child #2 joined"); mt3ThrdJoin(); ConsoleWriteLine("Child #3 joined"); ConsoleWriteLine("Main thread ending"); } }

f (1) = 0 Using this information, we can sketch the graph of f (x) = loga x If a > 1 then ln a > 0 so that f (x) > 0 and f (x) < 0 The graph of f is exhibited in Figure 66 If 0 < a < 1 then ln a = ln(1/a) < 0 so that f (x) < 0 and f (x) > 0 The graph of f is sketched in Figure 67

Sample output from this program is shown here Remember when you try the program, your output may vary slightly

Main thread starting Child #1 starting Child #2 starting Child #3 starting In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is

0 0 0 1 1 1 2 2 2

Since g (x) = ax is the inverse function to f (x) = loga x, the graph of g is the reflection in the line y = x of the graph of f (Figures 66 and 67) See Figures 68 and 69 Figure 610 shows the graphs of loga x for several different values of a > 1 Figure 611 shows the graphs of ax for several different values of a > 1

23:

Note that collapsed means quickly fell apart When you choose the most action-oriented verbs possible, you can usually avoid adding unnecessary adverbs Adjectives May Diminish the Impact of Your Nouns Likewise, adjectives often diminish the power of the nouns they modify Sometimes the modifying words or phrases distract the reader by adding unnecessary information For example, which of these two sentences is stronger

In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is In Child #2, Count is In Child #3, Count is In Child #1, Count is Child #1 terminating In Child #2, Count is Child #2 terminating In Child #3, Count is Child #3 terminating Child #1 joined Child #2 joined Child #3 joined Main thread ending

3 3 3 4 4 4 5 5 5 6 6 6 7 7 7 8 8 8 9 9 9