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4. In the URL box of the Add Web Reference dialog box, type the URL to obtain the service description of the XML Web Service you want to access. It will be similar to, but not exactly the same as, the following (the number after the localhost will be different and the directory will be wherever you have created your application): http://localhost:3810/Exercise10-1/Service.asmx 5. Click the Go button to retrieve information about the XML Web Service. (Or, since the Web Service is on your local machine, you could instead click the Web Services On The Local Machine link in the Browser pane and then click the link for the Exercise10-1/Service.asmx XML Web Service from the list provided to retrieve information about the XML Web Service. However, doing it this way can take a bit longer.) 6. In the Web Reference Name box, rename the web reference that now reads localhost to CalculateArea, which is the namespace you will use for this web reference. Click Add Reference to add a web reference for the target XML Web Service. Visual Studio downloads the service description and generates a proxy class to interface between your application and the XML Web Service.

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N Multitier Client-server (not multitier) Stand-alone 20 20 118 Min 06 38 06 P10 34 45 43 P25 80 78 77 Median 163 224 125 P75 285 300 197 P90 419 357 314 Max 618 752 771 Mean 203 217 166 Std Dev 176 171 145

explain how to modify the circuit so that the rst two peaks occur at 5 s and 15 s Assume that C cannot be changed

no energy The switch is closed at t = 0, and then reopened at t = 50 s Determine an expression for the capacitor voltage for t 0

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Tip Don t be excited about the word proxy here. It simply means that you will now be referencing this

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Appendix B:

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service as though it were a local resource, when it actually is going to be information coming from the Web Service. It s transparent to your program code so the reference is called a proxy.

hapter 4 introduced the notions of energy-storage elements and dynamic circuit equations and developed appropriate tools (complex algebra and phasors) for the solution of AC circuits In 5, we explored the solution of rst- and second-order circuits subject to switching transients The aim of the present chapter is to exploit AC circuit analysis methods to study the frequency response of electric circuits It is common, in engineering problems, to encounter phenomena that are frequency-dependent For example, structures vibrate at a characteristic frequency when excited by wind forces (some high-rise buildings experience perceptible oscillation!) The propeller on a ship excites the shaft at a vibration frequency related to the engine s speed of rotation and to the number of blades on the propeller An internal combustion engine is excited periodically by the combustion events in the individual cylinder, at a frequency determined by the ring of the cylinders Wind blowing across a pipe excites a resonant vibration that is perceived as sound (wind instruments operate on this principle) Electrical circuits are no different from other dynamic systems in this respect, and a large body of knowledge has been developed for understanding the frequency response of electrical circuits, mostly based on the ideas behind phasors and impedance These ideas, and the concept of ltering, will be explored in this chapter The ideas developed in this chapter will also be applied, by analogy, to the analysis of other physical systems (eg, mechanical systems), to illustrate the generality of the concepts By the end of the chapter, you should be able to:

N Client-server (not multitier) Stand-alone 30 45 Min 13 20 P10 66 58 P25 109 75 Median 170 118 P75 235 195 P90 424 298 Max 555 702 Mean 197 156 Std Dev 132 124

6

Compute the frequency response function for an arbitrary circuit Use knowledge of the frequency response to determine the output of a circuit Recognize the analogy between electrical circuits and other dynamic systems

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