Theory and calculation of alternating current phenomena . Fig. 16. Fig. V, the current bj^ the angle, 6. The voltage consumed by the resist-ance, /?, is in phase with the current, and represented by OEithe voltage consumed by the reactance, Ix, is 90° ahead of thecurrent, and represented by OE2. Combining OE, OEi, andOE1, we get OEq, the voltage required at the generator end of theline. Comparing Fig. 16 with Fig. 12, we see that in the formerOEq is larger; or conversely, if £0 is the same, E will be less withan inductive load. In other words, the drop of potential in aninductive line is great


Theory and calculation of alternating current phenomena . Fig. 16. Fig. V, the current bj^ the angle, 6. The voltage consumed by the resist-ance, /?, is in phase with the current, and represented by OEithe voltage consumed by the reactance, Ix, is 90° ahead of thecurrent, and represented by OE2. Combining OE, OEi, andOE1, we get OEq, the voltage required at the generator end of theline. Comparing Fig. 16 with Fig. 12, we see that in the formerOEq is larger; or conversely, if £0 is the same, E will be less withan inductive load. In other words, the drop of potential in aninductive line is greater if the receiving circuit is inductive thanif it is non-inductive. From Fig. 16, Ea = V(E cos e + /r)2 + {E sin 6 + Ixy~.If, however, the current in the receiving circuit is leading, as 26 ALTERNATING-CURRENT PHENOMENA is the case when feeding condensers or synchronous motors whosecounter is larger than the impressed voltage, then thevoltage will , in Fig. 17, by a vector, OE, laggingbehind the current, 01, by the angle of lead,


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