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It enables users to paint dynamic EAN - 128 barcodes in Windows Forms applications. You can draw an EAN - 128 directly on the form by control drag-and-drop. Or you can create a barcode with Visual C# .NET programming in class library.
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RobotBASIC has a function that can do this calculation for us, PolarR (dX, dY) which returns the value for R. The function PolarA (dX, dY) returns the angle in relation to the horizontal axis that is formed by the line between the robot s center and the target s center, as shown in Fig. 4.3 (angle TA). This angle can be used to calculate a turn direction and amount so the robot can face the target. As you can see in Fig. 4.3 this is the angle dA. However, there are two complications. The rst problem is that angle TA is measured from the east direction (this is common in computer languages). That is, east is 0 , not 90 , as our robot (and humans) normally think of it. This angle, which is the value returned by PolarA() is not a 360 angle like in a compass; it is 180. The positive angles are measured counter-clockwise from east and negative ones are clockwise from east. So north is 90 , south is 90 and west is 180 . We will have to convert the angle reported by PolarA() to a compass heading so that the robot can be turned to that heading. Adding 90 to the angle reported by PolarA() will solve this problem, but before doing this another issue has to be resolved. The angle value returned by PolarA() is given in radians, not degrees (again, this is common practice in computer languages). It is simple to convert between degrees and radians in this manner: 1 /180 radians

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This is a reduction of about 1.5 dB. The isotropic power gain of the antenna is proportional to (D/l)2, as shown by Eq. (6.32), where D is the diameter of the antenna. Hence, increasing the diameter will increase the gain (less any reduction resulting from rms tolerance), and in fact, many equipment manufacturers provide signal-strength contours showing the size of antenna that is best for a given region. Apart from the limitations to size stated earlier, it should be noted that at any given DBS location there are clusters of satellites, as described in Sec. 16.2. The beamwidth of the antenna must be wide enough to receive from all satellites in the cluster. For example,

Proof: The maximum of 1/t on [1, 2] is 1, and the minimum is 1 . Hence, by Problem 30.3(b), 1 (2 1) < 2 2 1(2 1); that is,

Angle_In_Radians = Angle_In_Degrees * pi()/180

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the Hughes DBS-1 satellite, launched on December 18, 1993, is located at 101.2 W longitude; DBS-2, launched on August 3, 1994, is at 100.8 W longitude; and DBS-3, launched on June 3, 1994, is at 100.8 W longitude. There is a spread of plus or minus 0.2 about the nominal 101 W position. The 3-dB beamwidth is given as approximately 70l/D, as shown by Eq. (6.33). A 60-cm dish at 12 GHz would have a 3-dB beamwidth of approximately 70 2.5/60 2.9 , which is adequate for the cluster. 16.10 The Home Receiver Indoor Unit (IDU) The block schematic for the IDU is shown in Fig. 16.7. The transponder frequency bands shown in Fig. 16.2 are downconverted to be in the range 950 to 1450 MHz, but of course, each transponder retains

Block schematic for the indoor unit (IDU).

To convert from radians to degrees you do:

We shall see later that ln 2 is 0.693 , and we shall assume this value in what follows. PROPERTY 12.

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its 24-MHz bandwidth. The IDU must be able to receive any of the 32 transponders, although only 16 of these will be available for a single polarization. The tuner selects the desired transponder. It should be recalled that the carrier at the center frequency of the transponder is QPSK modulated by the bit stream, which itself may consist of four to eight TV programs TDM. Following the tuner, the carrier is demodulated, the QPSK modulation being converted to a bit stream. Error correction is carried out in the decoder block labeled FEC 1. The demultiplexer following the FEC 1 block separates the individual programs, which are then stored in buffer memories for further processing (not shown in the diagram). This further processing would include such things as conditional access, viewing history of pay-per-view (PPV) usage, and connection through a modem to the service provider (for PPV billing purposes). A detailed description of the IRD will be found in Mead (2000).

Angle_In_Degrees = Angle_In_Radians * 180/pi()

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