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+ adds an expression to another. If the two expressions are numbers then addition will occur. If the two expressions are strings then concatenation will occur. If the rst expression is a string and the second is a number then the second expression will be converted to a string and concatenated to the rst expression. If the rst expression is a number and the second is a string an error will occur. subtracts an expression from another. If either value is not a number an error will occur.

Here, UE is the maximum power spectral density transmitted by earth station E , G E is the transmit gain of E in the direction of S, GS is the receive gain of S in the direction of E , and LU is the uplink propagation loss.

15.7 For each pair of functions f (x) and g(x), nd formulas for (f g)(x) and (g f )(x). 2 , g(x) = 3x (b) f (x) = x 2 + 2x 5, g(x) = x 3 (a) f (x) = x+1 (c) f (x) = 2x 3 x 2 + 4, g(x) = 3 (d) f (x) = x 3 , g(x) = x 2 1 1 ( f ) f (x) = x, g(x) = x 2 4 (e) f (x) = , g(x) = x x 15.8 For each pair of functions f and g, nd the set of solutions of the equation ( f g)(x) = (g f )(x). 2 , g(x) = 3x (a) f (x) = x 3 , g(x) = x 2 (b) f (x) = x+1 1 1 (d) f (x) = x 2 , g(x) = (c) f (x) = 2x, g(x) = x 1 x+1 1 (e) f (x) = x 2 , g(x) = 2 x 3 15.9 Express each of the following functions as the composition (g f )(x) of two simpler functions. [The functions f (x) and g(x) obviously will not be unique.] 1 (a) (x 3 x 2 + 2)7 (b) (8 x)4 (c) 1 + x2 (d) x2 4 15.10 Find the derivatives of the following functions: (a) (x 3 2x 2 + 7x 3)4 (d) (3x 2 + 5) 3 (g) x2 2 2x 2 + 1

Both operators have equal precedence and are evaluated from left to right if they are in sequence. Examples:

The effect of the equivalent temperature rise TS must be transferred to the earth-station E, and this is done using the transmission gain for system R, which is calculated for the situation shown in Fig. 13.9. Figure 13.9a shows the satellite circuit in block schematic form. UE represents the maximum power spectral density transmitted by earth-station E, and GTE represents the transmit gain of E in direction S. GRS represents the receive gain of S in direction E. The received power spectral density at satellite S is therefore [URS] [UE] [GTE] [GRS] [LU] (13.14)

In a similar way, with satellite S transmitting and earth-station E receiving, the received power spectral density at earth-station E is [URE] [US] [GTS] [GRE] [LD] (13.15)

Print Print Print Print Print Print Test + ing //print Testing Test +5 //prints Test5 5+ test //ERROR 7+5 //prints 12 7-5 //prints 2 Test ing //ERROR

Substitute 6x for y in the equation of the curve, 3x 2 x(6x) + 4(6x)2 = 141 3x 2 6x 2 + 144x 2 = 141 141x 2 = 141 x2 = 1 x = 1 Hence, ( 1, 6) is another point for which the slope of the tangent line is zero.

where US is the maximum power spectral density transmitted by S, GTS is the transmit gain of S in the direction of E, and GRE is the receive gain of E in the direction of S. It is assumed that the uplink and downlink propagation losses, LU and LD, are the same as those used for the interference signals. The transmission gain for network R is then defined as [ ] [URE] [URS] (13.16)