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The amount of electrical resistance is denoted by R, and in electrical diagrams the Using this symbol, we have presence of resistance is represented by the symbol redrawn Fig 21 as Fig 22, in which R denotes the electrical resistance of the tungsten lament in the light bulb We have already learned that substances that o er little resistance to the passage of current are called conductors, while those that o er great resistance are called insulators There are, of course, many grades of conductors (and insulators) Take, for example, two metals such as copper and tungsten Both are classi ed as conductors, but a copper wire is a better conductor than a tungsten wire of the same length and diameter; that is, the copper wire o ers less resistance to the ow of current than does the tungsten wire.

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Of course, a number of things determine which materials will be used as a conductor in a given case In the design of an electric toaster, for instance, the heating element might consist of wire made of Nichrome, which is a metal alloy having about 60 times the resistance of the same amount of copper wire On the other hand, the line cord that connects the toaster to the wall plug will make use of low-resistance copper wire (We should also remember that it will be necessary to make use of di erent insulating materials, such as mica, plastic, and rubber, in the construction of the toaster) The rst comprehensive investigation into the nature and measurement of electrical resistance was made by the German physicist Ohm (as in home ) around the year 1826.

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After a lengthy series of experiments Ohm was able to report that The current in a conductor is directly proportional to the potential di erence between the terminals of the conductor, and inversely proportional to the resistance of the conductor The above constitutes what is called OHM S LAW If we let V potential di erence (emf) applied to the conductor, I current in the conductor, R resistance of the conductor,.

Fundamentals of a Web Crawler Adhering to the Robot Protocol An Overview of the Search Crawler The SearchCrawler Class The SearchCrawler Variables The SearchCrawler Constructor The actionSearch( ) Method The search( ) Method The showError( ) Method The updateStats( ) Method The addMatch( ) Method The verifyUrl( ) Method The isRobotAllowed( ) Method The downloadPage( ) Method The removeWwwFromUrl( ) Method The retrieveLinks( ) Method The searchStringMatches( ) Method The crawl( ) Method Compiling and Running the Search Web Crawler Web Crawler Ideas ..

" " " In the gures, note that both of the sets are balanced, meaning that A1 , B1 , C1 have " " " equal magnitudes, also A2 , B2 , C2 have equal magnitudes, with the phase displacements between vectors being 1208 in both sets. As usual, the vectors can represent either rms values of sinusoidal voltages and currents or impedances. The vectors themselves, in any given case, always remain xed in position, with positive angles measured in the ccw sense, as shown in the gures. Note that both sets are speci ed relative to the same common origin and reference line.

In the gures, note that the positive sequence set is identi ed by the subscript 1, while the negative sequence set is identi ed by the subscript 2. We ll use this method of identi cation IN ALL OF THE WORK that follows. Since both sets are balanced, it follows that the vector sum in each case is zero; that is ) " " " " S1 A1 B1 C1 0 448 " " " " S2 A2 B2 C2 0 Next, in regard to Figs. 262 and 263, the term sequence refers to the order in which the letters appear in the diagram in the ccw sense, as follows. If (in going around the diagram in the ccw sense) the order of the letters is ABC we are said to have a positive sequence of vectors, but if the order is ACB we have a negative sequence. Thus, in accordance with this de nition, Fig. 262 is a positive sequence of vectors and Fig. 263 is a negative sequence set. The concept of sequence is important for the following reason. First note that, by eq (448), the SUM of the two sequences can be written in the form " " " " " " " " S1 S2 A1 A2 B1 B2 C1 C2 449

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