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where the asterisk denotes the complex conjugate (see Appendix A) You may easily verify that this de nition leads to the convenient expression S = V I cos + j V I sin = I 2 R + j I 2 X = I 2 Z or S = Pav + j Q The complex power S may be interpreted graphically as a vector in the complex plane, as shown in Figure 711 The magnitude of S, |S|, is measured in units of volt-amperes (VA) and is called apparent power, because this is the quantity one would compute by measuring the rms load voltage and currents without regard for the phase angle of the load Note that the right triangle of Figure 711 is similar to the right triangle of Figure 74, since is the load impedance angle The complex power may also be expressed by the product of the square of the rms current through the load and the complex load impedance: S = I 2Z or I 2R + j I 2X = I 2Z or, equivalently, by the ratio of the square of the rms voltage across the load to the complex conjugate of the load impedance: S= V2 Z (731) (730) (729)

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The power triangle and complex power greatly simplify load power calculations, as illustrated in the following examples

A fundamental principle to remember about functional sizing is that everything is counted from a logical user perspective, based on the functional user requirements2 This can be a paradigm shift for software developers who are well versed in programming and

Schematics, Diagrams, Circuits, and Given Data: v(t) = 100 cos( t + 0262) V; Figure 712 Assumptions: Use rms values for all phasor quantities in the problem Analysis: First, we convert the voltage and current into phasor quantities:

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4. Next, add code to record the starting time into the StartTime variable that has already been created. Add another line to set the focus to the Calculator application. You ll use the AppActivate() command for this. AppActivate() takes a single argument, which has to be the process ID number of a running process. The StartProgram function returns the process ID number of the instance of the calculator that it starts. That value has been returned into the CalcProcessID integer variable: VB .NET StartTime = DateTime.Now 'capture current seconds AppActivate(CalcProcessID) C# StartTime = DateTime.Now; Interaction.AppActivate(CalcProcessID); 5. The next lines of code you ll add will send keystrokes to test the Addition capability of the Calculator accessory. You are simply summing the numbers from 1 to 100. This test ends up clicking every button on the numeric keypad, so it s a good basic test. The statement SendKeys({+}) essentially clicks the plus sign on the Calculator keypad. The SendWait() command waits until the keystroke has been processed before proceeding:

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Next, we compute real and reactive power using the de nitions of equation 713: 200 cos(0524) = 866 W Pav = |V I| cos( ) = 2 200 Q = |V I| sin( ) = sin(0524) = 50 VAR 2 Now we apply the de nition of complex power (equation 728) to repeat the same calculation: 100 2 S = VI = (0262) ( 0262) = 100 (0524) 2 2 = 866 + j 50 W Therefore Pav = 866 W time

Known Quantities: Source voltage and resistance; load impedance Find: S = Pav + j Q for the complex load

7

Analysis: De ne the load impedance:

Next, compute the load voltage and current: VL = ZL 5 j 1326 110 = 799 ( 0072) V VS = RS + Z L 7 j 1326

In the early stages of software development, it may be necessary to estimate the requirements or to make assumptions about the functional user requirements, and to subsequently use shortcut methods based on these assumptions to arrive at an approximate functional size Refer to the March 1998 issue of IT Metric Strategies for the article Requirements are (the Size of) the Problem, by Carol Dekkers, which further explores the topic, and The IT Measurement Compendium, by Manfred Bundschuh and Carol Dekkers (Springer, 2008) for further information

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