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Orbital correction is carried out by command from the TT&C earth station, which monitors the satellite position. East-west and northsouth station-keeping maneuvers are usually carried out using the same thrusters as are used for attitude control. Figure 7.9 shows typical latitude and longitude variations for the Canadian Anik-C3 satellite which remain after station-keeping corrections are applied. Satellite altitude also will show variations of about 0.1 percent of the nominal geostationary height. If, for sake of argument, this is taken as 36,000 km, the total variation in the height is 72 km. A C-band satellite therefore can be anywhere within a box bound by this height and the 0.1 tolerances on latitude and longitude. Approximating the geostationary radius as 42,164 km (see Sec. 3.1), an angle of 0.2 subtends an arc of approximately 147 km. Thus both the latitude and longitude sides of the box are 147 km. The situation is sketched in Fig. 7.10, which also shows the relative beamwidths of a 30-m and a 5-m antenna. As shown by Eq. (6.33), the 3-dB beamwidth of a 30-m antenna is about 0.12 , and of a 5-m antenna, about 0.7 at 6 GHz. Assuming 38,000 km (typical) for the slant range, the diameter of the 30-m beam at the satellite will be about 80 km. This beam does not encompass the whole

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Typical satellite motion. (Courtesy of Telesat, Canada, 1983.)

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The scale of a linetype determines how many times the pattern of a linetype is repeated over a given distance: the smaller the scale, the finer the pattern. You need to adjust the scale of linetypes to suitable values so that your drawings will display and plot sensibly. Here I cover two types of scaling factors for linetypes: the global linetype scale or LTSCALE and the individual linetype scale or CELTSCALE. LTSCALE affects all objects within a drawing, and when it is changed, the lines of all existing objects are updated. CELTSCALE, on the other hand, affects only the objects that are created after it has been set. If CELTSCALE is 2.0 when you create a line object, that object will have a LinetypeScale property of 2.0. Note that you can not assume a link between the current setting of CELTSCALE and the LinetypeScale property of any objects in the drawing. The scaling of a linetype depends on a combination of LTSCALE and each object's LinetypeScale property, as shown in Figure 6-4.

Figure 7.10 The rectangular box shows the positional limits for a satellite in geostationary orbit in relation to beams from a 30-m and a 5-m antenna.

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A consumer maximizes the total utility or satisfaction obtained from spending his income and is in equilibrium when the marginal utility of the last dollar spent on each commodity is the same. This equilibrium condition for utility maximization can be restated as follows: MUx MUy = = ... = common MU of last $ spent on each commodity Px Py Example 11.2 Table 11.2 shows the marginal utility that an individual receives from consuming various units of X and Y per unit of time. Suppose that the consumer has $7 to spend on X and Y, and that Px (the price of X) = $2 and Py = $1. This consumer maximizes total utility and is in equilibrium by spending $4 of his $7 to buy 2X and the remaining $3 to purchase 3Y. At this point, MUx / Px = 8 utils / $2 = MUy / Py = 4 utils / $1 = MU of 4 utils from the last $ spent on X and Y. By purchasing 2X and 3Y, TUx = 18 (from 10 + 8), TUy = 15 (from 6 + 5 + 4), and TU from both is 33 utils. Table 11.2

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