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The usefulness of the magnetic circuit analogy can be emphasized by analyzing a magnetic core similar to that of Figure 1612, but with a slightly modi ed geometry Figure 1613 depicts the magnetic structure and its equivalent circuit analogy In the gure, we see that the mmf, F = N i, excites the magnetic circuit, which is composed of four legs: two of mean path length l1 and cross-sectional area A1 = d1 w, and the other two of mean length l2 and cross section A2 = d2 w Thus, the reluctance encountered by the ux in its path around the magnetic core is given by the quantity Rseries , with Rseries = 2R1 + 2R2 and R1 = l1 A1 R2 = l2 A2

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It is instructive to verify (at least the rst time the method is applied) that it is not necessary to apply KCL at the reference node The equation obtained at node c, i1 i3 iS = 0 (34)

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I suggest you use Google as there is a lot of information on the topic: http://en. lmgtfy.com/?q=ucc+ ean - 128 +barcode+ generator [^]. —SA.

Visual Basic projects are spread across a wide range of project delivery rates There are two main groups: about a quarter fall into the range from 1 to 5 hours per function point, and half into the range from 25 to 32 hours per function point The mean is 25 and the median is 27 hours per function point Java projects range evenly from 3 to 30 hours per function point, with half in the range from 11 to 27 hours per function point The median and mean are both about 18 hours per function point COBOL projects display a very wide distribution of PDR values: the full range from 1 to 80 hours per function point is represented The distribution is skewed, though, with smaller values more common The median is 17 hours per function point, and the mean is 23 hours per function point Half of the C projects have PDR values between 8 and 16 hours per function point A smaller group ranges from 22 to 30 hours per function point, and a few are over 50 hours per function point The median is 16, and the mean is 22 hours per function point C++ appears worse, with no clear pattern and averages over 30 hours per function point (median 32, mean 34) Oracle projects have quite a broad spread, but most PDR values are small Over half are below 7 hours per function point; smaller groups are at around 20 and 30 hours per function point The median is 7 hours per function point, and the mean is 12 hours per function point Like COBOL projects, PL/I projects have a skewed distribution of PDR values, with smaller values more common Almost half lie in the range from 1 to 10 hours per function point Over one-third lie in the range from 13 to 25 hours per function point The rest are scattered between 25 and 55 hours per function point Mean and median project delivery rates are both about 14 hours per function point, but few projects are actually close to that value Most projects that use scripting languages have PDR values below 15 hours per function point, but a few have much higher values The median is 13 hours per function point, and the mean is 18 hours per function point.

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is not independent of equations 32 and 33; in fact, it may be obtained by adding the equations obtained at nodes a and b (verify this, as an exercise) This observation con rms the statement made earlier: In a circuit containing n nodes, we can write at most n 1 independent equations

Now, in applying the node voltage method, the currents i1 , i2 , and i3 are expressed as functions of va , vb , and vc , the independent variables Ohm s law requires that i1 , for example, be given by va vc (35) i1 = R1 since it is the potential difference, va vc , across R1 that causes the current i1 to ow from node a to node c Similarly, va vb i2 = R2 (36) vb vc i3 = R3

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By the end of this chapter, you will be able to Explain unit, component, and integration testing Explain White Box and Black Box testing Explain how and why applications are broken into components Define what classes and objects are Identify the difference between properties and methods Explain what .dll and .exe files are

Substituting the expression for the three currents in the nodal equations (equations 32 and 33), we obtain the following relationships: va va vb =0 (37) iS R1 R2 va vb vb =0 R2 R3 (38)

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do it yourself by creating a bitmap image with bars and spaces computed using the rules in the standard. What way do you want to go ?

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