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In this final calculation the dBK values must first be converted to degrees, which are then added to give the resulting equivalent noisetemperature rise at the earth-station E receive antenna output.

16.3 If y = f (x) is a differentiable function satisfying the equation x 2 y3 5xy2 4y = 4 and if f (3) = 2, nd the slope of the tangent line to the graph of f at the point (3, 2).

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Logical XOR (XOR, @@) For example (5 < 4) XOR (4 < 3) (5 < 4) @@ (4 < 3) (5 > 4) XOR (4 < 3) (5 > 4) @@ (4 < 3) Logical NOT (NOT, !) For e xample !(5 < 4) NOT(5 < 4) !(5 > 4) NOT(5 > 4)

200 dB, LD 196 dB, GE G E 25 dB, GS G S 1 J, and U 10 J; 9 dB, GTE GRE 48 dB, GRS GTS 19 dB, US U S E calculate the transmission gain [ ], the interference levels [I1] and [I2], and the equivalent temperature rise overall. Using Eq. (13.14) gives [URS] 50 48 19 200

183 dBJ Using Eq. (13.15) gives [URE] 60 19 48 196

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Dx (x 2 y3 5xy2 4y) = Dx (4) x 2 (3y2 y ) + y3 (2x) 5(x(2yy ) + y2 ) 4y = 0 3x 2 y2 y + 2xy3 10xyy 5y2 4y = 0 Substitute 3 for x and 2 for y, 108y + 48 60y 20 4y = 0 44y + 28 = 0 y =

Here is a table of how the various operators will do the logic:

189 dBJ Therefore, [ ] 189 6 dB ( 183)

From Eq. (13.10), [I1] 60 9 25 196

0 0 1 1

7 28 = 44 11

222 dBJ From Eq. (13.12), [I2] 50 25 9 200

0 1 0 1 0 1 0 1 0 1 0 1 0 1

4.57 K

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16.4 (a) Find a formula for the slope of the tangent line to the curve x 2 xy + y2 = 12 at any point (x, y). Also, nd the coordinates of all points on the curve where the tangent line is: (b) horizontal; (c) vertical. 16.5 Consider the hyperbola 5x 2 2y2 = 130. (a) Find a formula for the slope of the tangent line to this hyperbola at (x, y). (b) For what value(s) of k will the line x 3y + k = 0 be normal to the hyperbola at a point of intersection

The resulting equivalent noise-temperature rise at the earth-station E receive antenna output is 4.57 4.57 9.14 K.

0 0 0 1 0 1 1 1 0 1 1 0 1 0

CCIR Report 454 3 (1982) specifies that the equivalent noise-temperature rise should be no more than 4 percent of the equivalent thermal noise temperature of the satellite link. The equivalent thermal noise temperature is defined in the CCIR Radio Regulations, App. 29. As an example, the CCIR Recommendations for FM Telephony allows up to 10,000 pW0p total noise in a telephone channel. The abbreviation pW0p stands for picowatts at a zero-level test point, psophometrically weighted, as already defined in connection with Table 13.1. The 10,000pW0p total includes a 1000-pW0p allowance for terrestrial station interference and 1000 pW0p for interference from other satellite links. Thus the thermal noise allowance is 10,000 2000 8000 pW0p. Four percent of this is 320 pW0p. Assuming that this is over a 3.1-kHz bandwidth, the spectrum density is 320/3100 or approximately 0.1 pJ0p (pW0p/Hz). In decibels, this is 130 dBJ. This is output noise, and to

0 0 1 1

16.6 Find y by implicit differentiation. (a) x 2 + y2 = 25 (d) (g) x+ y=1 y2 x2 + =1 9 4 (b) x 3 = 2x + y 2x y (c) 1 1 + =1 x y x+y x y

relate it back to the noise temperature at the antenna, the overall gain of the receiver from antenna to output, including the processing gain, discussed in Sec. 9.6.3, must be known. For illustration purposes, assume that the gain is 90 dB, so the antenna noise is 130 90 220 dBJ. The noise-temperature rise corresponding to this is 220 228.6 8.6 dBK. Converting this to kelvins gives 7.25 K.

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