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large-diameter reflectors can be used with earth-station antennas, and hence narrow beamwidths can be achieved For example, a 10-m antenna at 14 GHz has a 3-dB beamwidth of about 015 This is very much narrower than the 2 to 4 orbital spacing allocated to satellites To relate the C/I ratio to the antenna radiation pattern, it is necessary first to define the geometry involved Figure 132 shows the angles subtended by two satellites in geostationary orbit The orbital separation is defined as the angle subtended at the center of the earth, known as the geocentric angle However, from an earth station at point P the satellites would appear to subtend an angle Angle is referred to as the topocentric angle.

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16 Sep 2015 ... The most common 1D barcodes are Code 39, Code 128 , UPC-A, UPC-E, EAN -8, EAN -13, etc. 2D barcodes include DataMatrix, PDF 417 and QR codes. In order to create a barcode, you have to install a barcode font onto your system and then use that font in any program that supports fonts like Word , WordPad, etc.

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To start with, open a new Word document and click "Add-Ins" -> "Create Barcode" to activate "Barcode Settings" panel on the right. Then, select " GS1 128 (UCC/ EAN 128 )" in "Barcode Type" and type valid data in the text box of "Data".

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In all practical situations relating to satellite interference, the topocentric and geocentric angles may be assumed equal, and in fact, making this assumption leads to an overestimate of the interference (Sharp, 1983) Consider now S1 as the wanted satellite and S2 as the interfering satellite An antenna at P will have its main beam directed at S1 and an off-axis component at angle directed at S2 Angle is the same as the topocentric angle, which as already shown may be assumed equal to the geocentric or orbital spacing angle Therefore, when calculating the antenna sidelobe pattern, the orbital spacing angle may be used, as described in Sec 1324 Orbital spacing angles range from 2 to 4 in 05 intervals in the C band In Fig 133 the satellite circuit being interfered with is that from earth station A via satellite S1 to receiving station B.

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The B1 mode of interference can occur from satellite S2 into earth station B, and the B2 mode of interference can occur from earth station C into satellite S1 The total single-entry interference is the combined effect of these two modes Because the satellites cannot carry very large antenna reflectors, the beamwidth is relatively wide, even for the so-called spot beams For example, a 35-m antenna at 12 GHz has a beamwidth of about 05 ,.

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and the equatorial arc subtended by this angle is about 314 km. In interference calculations, therefore, the earth stations will be assumed to be situated on the 3-dB contours of the satellite footprints, in which case the satellite antennas do not provide any gain discrimination between the wanted and the interfering carriers on either transmit or receive.

If n < 5 then goto ProgramStart //goes to the position //marked by the label //if input is less than 5 If n > 30 then goto Pos1 //so does this one if the //input is greater than 30 K = n*2 Print K End // stops the program here Pos1: Print Too high a number // this shows a label in // line with another statement

Equation (12.13) may be used to calculate the wanted and interfering downlink carrier powers received by an earth station. The carrier power [C] in dBW received at station B is [C] [EIRP]1 3 [GB] [FSL] (13.1)

Here, [EIRP]1 is the equivalent isotropic radiated power in dBW from satellite 1, the 3 dB accounts for the 3-dB contour of the satellite transmit antenna, GB is the boresight (on-axis) receiving antenna gain at B, and [FSL] is the free-space loss in decibels. A similar equation may be used for the interfering carrier [I], except an additional term [Y]D dB, allowing for polarization discrimination, must be included. Also, the receiving antenna gain at B is determined by the off-axis angle , giving [I ] [EIRP]2 3 [GB ( )] [FSL] [Y ]D (13.2)

31.21 Solve for b:

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