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XL = 628fL = 628 0887 163 = 908 The imaginary value of XL is equal to j908 The susceptance, BL = is equal to 1/XL It follows that BL = 1/j 908 = j000110 The general formula for inductive susceptance in siemens, in terms of frequency in hertz and inductance in henrys, is: BL = 1/(628f L) This formula also works for frequencies in kilohertz and inductances in millihenrys, and for frequencies in megahertz and inductances in microhenrys asp.net pdf viewer annotation Review and print PDF with ASP . NET Web Forms PDF Viewer ...
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Please suggest are there any auto PDF annotation tool available for this ... /code- library/silverlight/ pdfviewer /select-text-and- annotate -pdf. aspx . See Figure 81 for an example (only some of the distances are shown; assume the rest are very large) Notice how we have de ned the TSP as a search problem: given an instance, nd a tour within the budget (or report that none exists) But why are we expressing the traveling salesman problem in this way, when in reality it is an optimization problem, in which the shortest possible tour is sought Why dress it up as something else For a good reason Our plan in this chapter is to compare and relate problems The framework of search problems is helpful in this regard, because it encompasses optimization problems like the TSP in addition to true search problems like SAT Turning an optimization problem into a search problem does not change its dif culty at all, because the two versions reduce to one another Any algorithm that solves the optimization TSP also readily solves the search problem: nd the optimum tour and if it is within budget, return it; if not, there is no solution Conversely, an algorithm for the search problem can also be used to solve the optimization problem To see why, rst suppose that we somehow knew the cost of the optimum tour; then we could nd this tour by calling the algorithm for the search problem, using the optimum 232 asp.net pdf viewer annotation Browser based pdf viewer with annotations and collaborations ...
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NET , WPF, WEB | PDF MRC Compression Library. ... Reader , Writer and Editor of PDF documents for . NET , WPF and .... Create and edit PDF annotations of PDF document .... The SDK comes with demo applications for WinForms, WPF, ASP . Real-number conductance and imaginary-number susceptance combine to form complex admittance, symbolized by the capital letter Y This is a complete expression of the extent to which a circuit allows ac to flow As the absolute value of complex impedance gets larger, the absolute value of complex admittance becomes smaller, in general Huge impedances correspond to tiny admittances, and vice versa Admittances are written in complex form just like impedances But you need to keep track of which quantity you re talking about! This will be obvious if you use the symbol, such as Y = 3 j05 or Y = 7 + j3 When you see Y instead of Z, you know that negative j factors (such as in the quantity 3 j 05) mean there is a net inductance in the circuit, and positive j factors (such as in the quantity 7 + j3) mean there is net capacitance Admittance is the complex composite of conductance and susceptance Thus, complex admittance values always take the form Y = G + jB When the j factor is negative, a complex admittance may appear in the form Y = G jB Do you remember how resistances combine with reactances in series to form complex impedances In Chaps 13 and 14, you saw series RL and RC circuits Did you wonder why parallel circuits were ignored in those discussions The reason was the fact that admittance, not impedance, is best for working with parallel ac circuits Resistance and reactance combine in a messy fashion in parallel circuits But conductance (G ) and susceptance (B ) merely add together in parallel circuits, yielding admittance (Y ) Parallel circuit analysis is covered in detail in the next chapter asp.net pdf viewer annotation ASP . NET component that allows online Annotation of PDF files ...
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