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At one time, that is, before the advent of LEO technology, this was largely true Geosynchronous satellites were extremely expensive, offered low bit rates, and suffered from serious latency that was unacceptable for many applications Today this is no longer true Today GEO satellites offer high-quality, two-way transmission for certain applications LEO technology has advanced to the point that it now offers low-latency, two-way communications at broadband speeds, is relatively inexpensive, and, as a consequence, poses a clear threat to terrestrial services On the other hand, the best way to eliminate an enemy is to make the enemy a friend Many traditional service providers have entered into alliances with satellite providers Consider the agreements that exist between DirecTV, a high-quality, wireless alternative to cable, and Bell Atlantic, GTE, Cincinnati Bell, and SBC corporations.

12-3 Swinging ball and string as seen from above (A) and from the side (B).

AN ALTERNATING CURRENT REPEATS THE SAME WAVE TRACE OVER AND OVER. Each 360-degree cycle is identical to every other. The wave can have any imaginable shape, but as long as the polarity reverses periodically, and as long as every cycle is the same, the wave can be called true ac. In this chapter, you ll learn more about the most common type of ac, the sine wave. You ll get an in-depth look at the way engineers and technicians think of ac sine waves. There will be a discussion of the circular-motion model of the sine wave. You ll see how these waves add together, and how they can cancel out.

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By joining forces with satellite providers, service providers create a market block that will help them stave off the short-term incursion of cable Between the minimal infrastructure required to receive satellite signals and the soon-tobe ubiquitous deployment of DSL over twisted pair, incumbent local telephone companies and their alliance partners are in a reasonably good position to counter the efforts of cable providers wanting to enter the local services marketplace In the long term, however, wireless will win the access game..

(horizontal axis) as seen from the side, graphed as a function of time (vertical axis).

You ve seen stop motion if you ve done much work with a video-cassette recorder (VCR). In fact, you ve probably seen it if you ve watched any television sportscasts. Suppose that it were possible for you to stop time in real life, any time you wanted. Then you could examine any instant of time in any amount of detail that would satisfy your imagination. Recall that an ac sine wave has a unique, characteristic shape, as shown in Fig. 12-1. This is the way the graph of the function y sin x appears on the coordinate plane. (The abbreviation sin stands for sine in trigonometry.) Suppose that the peak voltage is plus or minus 1 V, as shown. Further imagine that the period is 1 second, so that the frequency is 1 Hz. Let the wave begin at time t 0. Then each cycle begins every time the value of t is a whole number; at every such instant, the voltage is zero and positive going. If you freeze time at t 446.00 seconds, say, the voltage will be zero. Looking at the diagram, you can see that the voltage will also be zero every so-many-and-a-half seconds; that is, it will be zero at t 446.5 seconds. But instead of getting more positive at these instants, the voltage will be swinging towards the negative. 215

Figure 12-5 shows the way a rotating vector can be used to represent a sine wave. A vector is a quantity with two independent properties, called magnitude (or amplitude) and direction. At A, the vector points east, and this is assigned the value of 0 , where the wave amplitude is zero and is increasing positively. At B, the vector points north; this is the 90 instant, where the wave has attained its maximum positive amplitude. At C, the vector points west. This is 180 , the instant where the wave has gone back to zero amplitude and is getting more negative. At D, the wave points south. This is 270 , and it represents the maximum negative amplitude. When a full circle (360 ) has been completed, the vector once again points east. The four points in Fig. 12-5 are shown on a sine wave graph in Fig. 12-6. Think of the vector as revolving counterclockwise at a rate that corresponds to one revolution per cycle of the wave. If the wave has a frequency of 1 Hz, the vector goes around at a rate of 1 rps. If the wave has a frequency of

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