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// Use Wait() using System; using SystemThreading; using SystemThreadingTasks; class DemoTask { // A method to be run as a task static void MyTask() { ConsoleWriteLine("MyTask() #" + TaskCurrentId + " starting"); for(int count = 0; count < 10; count++) { ThreadSleep(500); ConsoleWriteLine("In MyTask() #" + TaskCurrentId + ", count is " + count ); } ConsoleWriteLine("MyTask #" + TaskCurrentId + " terminating"); } static void Main() { ConsoleWriteLine("Main thread starting");

Part II:

2 2 I xx [( y - c2 ) + ( z - c3 ) ]dx dy dz R 2 2 I yy [( x - c1 ) + ( z - c3 ) ]dx dy dz R 2 2 Izz [( x - c1 ) + ( y - c2 ) ]dx dy dz R R

The OVER ( ) indicates it should be for the whole report Note that there are two SUM functions in this statement If you only use one SUM function, you will get incorrect results, although the object will parse The additional SUM is working in conjunction with the OVER ( ) function With this new Grand Total object, you could use the regular Amount Sold object to create a Percent of Total object such as

// Construct two tasks Task tsk = new Task(MyTask); Task tsk2 = new Task(MyTask); // Run the tasks tskStart(); tsk2Start(); ConsoleWriteLine("Task ID for tsk is " + tskId); ConsoleWriteLine("Task ID for tsk2 is " + tsk2Id); // Suspend Main() until both tsk and tsk2 finish tskWait(); tsk2Wait(); ConsoleWriteLine("Main thread ending"); } }

Here is the output:

As in the case of planar contours, the foregoing calculations involve multiple integrals, in this instance, three Reduced formulas transforming these calculations into surface and even line integrals are provided later

@Select(Sales\Amount Sold)/@Select(Sales\Grand Total)

Main thread starting Task ID for tsk is 1 Task ID for tsk2 is 2 MyTask() #1 starting MyTask() #2 starting In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count In MyTask() #2, count In MyTask() #1, count MyTask #1 terminating In MyTask() #2, count MyTask #2 terminating Main thread ending

Part I:

For static and dynamic balancing, and also for dynamic analysis (Koloc and Vaclacik, 1993), the determination of the cam global geometric properties is of the utmost importance For example, very often the cam axis of rotation and the principal axis of inertia perpendicular to the cam disk are skew Therefore, to balance the cam statically and dynamically, their global volumetric properties must be calculated The calculation of these and the local properties requires the introduction of suitable numerical techniques that will be discussed later

Alternatively, Oracle has a built-in RATIO_TO_REPORT function so that you do not need to first create a Grand Total object

ConsoleWriteLine("Area is " + t2Area()); } }

The output of this program is shown here:

.

RATIO_TO_REPORT(sum(SHSALESAMOUNT_SOLD)) OVER ( )

Info for t1: Triangle is right Width and height are 8 and 12 Color is Blue Area is 48 Info for t2: Triangle is isosceles Width and height are 2 and 2 Color is Red Area is 2

Because of inheritance, ColorTriangle can make use of the previously defined classes of Triangle and TwoDShape, adding only the extra information it needs for its own, specific application This is part of the value of inheritance; it allows the reuse of code This example illustrates one other important point: base always refers to the constructor in the closest base class The base in ColorTriangle calls the constructor in Triangle The base in Triangle calls the constructor in TwoDShape In a class hierarchy, if a base class constructor requires parameters, then all derived classes must pass those parameters up the line This is true whether or not a derived class needs parameters of its own

Summary