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3 Compute the percent power transfer in each case To compute the power transfer we S must rst compute the power delivered by the source in each case, SS = VS I For Case 1: VS VS 110 = 138 ( 0586) A = = IS = Ztotal RS + Z L 4 + 5145 (103) S SSa = VS I = 110 138 ( 0586) = 1,264 + j 838 W = PSa + j QSa and the percent real power transfer is: 100 503 Pa = 398% = PSa 1,264

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In this exercise, you will create a simple bug-reporting application. The focus, at this stage, is to create a preliminary application that identifies the basics of how to make the program you need. To start out, here is a bullet-point list of what you will be doing: Get the tester s name, the application s name and build number, the date the bug is reported, the bug description, and the name of the file that stores the bug report. Collect all the data and format it into a string before you save it. Open a file and save the data. 1. Create an initial interface design on paper. Figure 6-1 shows the design we came up with for a simple bug-reporting application. While your application can look different, please do not add additional items at this stage.

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For Case 2: VS V 110 = 786 (0) A = = IS = Ztotal RS + RL 4 + 10 S SSb = VS I = 110 786 = 864 + j 0 W = PSb + j QSb and the percent real power transfer is: 100 617 Pb = 714% = PSb 864

impedance, the percentage of real power transferred from the source to the load would be signi cantly increased! A procedure that accomplishes this goal, called power factor correction, is discussed next

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Power Factor, Revisited The power factor, de ned earlier as the cosine of the angle of the load impedance, plays a very important role in AC power A power factor close to unity signi es an ef cient transfer of energy from the AC source to the load, while a small power factor corresponds to inef cient use of energy, as illustrated in Example 76 It should be apparent that if a load requires a xed amount of real power, P , the source will be providing the smallest amount of current when the power factor is the greatest, that is, when cos = 1 If the power factor is less than unity, some additional current will be drawn from the source, lowering the ef ciency of power transfer from the source to the load However, it will be shown shortly that it is possible to correct the power factor of a load by adding an appropriate reactive component to the load itself Since the reactive power, Q, is related to the reactive part of the load, its sign depends on whether the load reactance is inductive or capacitive This leads to the following important statement:

18:

If the load has an inductive reactance, then is positive and the current lags (or follows) the voltage Thus, when and Q are positive, the corresponding power factor is termed lagging Conversely, a capacitive load will have a negative Q, and hence a negative This corresponds to a leading power factor, meaning that the load current leads the load voltage

Table 72 illustrates the concept and summarizes all of the important points so far In the table, the phasor voltage V has a zero phase angle and the current phasor is referenced to the phase of V The following examples illustrate the computation of complex power for a simple circuit

Figure 6-1. Bug Reporter form 2. Now that we have created a preliminary design, create a new .NET project named BugReporter. 3. Although Visual Studio always starts you off with a form called Form1, please rename this form to BugReporterForm.vb or BugReporterForm.cs, depending on the language you are using. You can change the name of the file to match the new class name by right-clicking and renaming it in Solution Explorer (see Figure 6-2): Rename in VB .NET, and Refactor Rename in C#.

Compute the equivalent reluctance of the magnetic circuit of Figure 1618 and the ux density established in the bottom bar of the structure

001 m

01 m

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