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Note that because the noise-to-carrier ratio rather than the carrierto-noise ratio is involved, the actual value is equal to or less than the required value. Using Eq. (14.1), the condition can be rewritten as a N b C REQ a N b C U a N b C D a N b C IM 14.3)

NOTE:

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The right-hand side of Eq. (14.3) is usually dominated by the downlink ratio. With FDMA, backoff is utilized to reduce the intermodulation noise to an acceptable level, and as shown in Sec. 12.10, the uplink noise contribution is usually negligible. Thus the expression can be approximated by a or a C b N REQ a C b N D (14.4) N b C REQ a N b C D

17.3 Determine when the function f (x) = x 3 6x 2 + 9x + 2 is increasing and when it is decreasing, and sketch its graph.

Consider the situation where each carrier of the FDMA system occupies a bandwidth B and has a downlink power denoted by [EIRP]D. Equation (12.54) gives c C d N D [EIRP]D c G d T D [LOSSES]D [k] [B] (14.5)

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To Print EAN13 with CrystalReport create a formula (sintaxis Basic): ... As String) As String ' Esta función permite generar el código de barras para mostrarlo con la fuente EAN13 . ... Install this font ( EAN13 .ttf) in your PC:.

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Step 2. Locate the UPC EAN Functions. The functions may be listed under one of these two locations: Functions > Additional Functions > Visual Basic UFLs ...

If all the numbers involved in an expression are integers the result will be an integer. If any of the numbers is a oat then the result will be oat.

where it is assumed that BN B. This can be written in terms of the required carrier-to-noise ratio as c C d N REQ [EIRP]D c G d T D [LOSSES]D [k] [B] (14.6)

B = sin(pi(2*Theta^2))/(3+4*Acceleration)

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We have f (x) = 3x 2 12x + 9 = 3(x 2 4x + 3) = 3(x 1)(x 3). The crucial points are 1 and 3 [see Fig. 17-5(a)]. (i) When x < 1, both (x 1) and (x 3) are negative and so f (x) > 0 in ( , 1). (ii) When x moves from ( , 1) into (1, 3), the factor (x 1) changes from negative to positive, but (x 3) remains negative. Hence, f (x) < 0 in (1, 3). (iii) When x moves from (1, 3) into (3, ), (x 3) changes from negative to positive, but (x 1) remains positive. Hence, f (x) > 0 in (3, ). Thus, by Theorem 17.3, f is increasing for x < 1, decreasing for 1 < x < 3, and increasing for x > 3. Note that f (1) = 6, f (3) = 2, lim f (x) = + , and lim f (x) = . A rough sketch of the graph is shown in Fig. 17-5(b).

To set up a reference level, consider first single-carrier operation. The satellite will have a saturation value of EIRP and a transponder bandwidth BTR, both of which are assumed fixed. With single-carrier access, no backoff is needed, and Eq. (14.6) becomes c or c C d N REQ [EIRPS] c G d T D [LOSSES]D [k] [BTR] 0 (14.8) C d N REQ [EIRPS] c G d T D [LOSSES]D [k] [BTR] (14.7)

If the system is designed for single-carrier operation, then the equality sign applies and the reference condition is c C d N REQ [EIRPS] c G d T D [LOSSES]D [k] [BTR] 0 (14.9)

See Sec. B.7.2 for details about strings. A few more details are given here. You can add two strings (concatenation)

Consider now the effect of power limitation imposed by the need for backoff. Suppose the FDMA access provides for K carriers which share the output power equally, and each requires a bandwidth B. The output power for each of the FDMA carriers is [EIRP]D [EIRPS] [BO]0 [K] (14.10)

17.4 Verify Rolle s theorem for f (x) = 2x 6 8x 5 + 6x 4 x 3 + 6x 2 11x + 6 on [1, 3].

The transponder bandwidth BTR will be shared between the carriers, but not all of BTR can be utilized because of the power limitation. Let represent the fraction of the total bandwidth actually occupied, such that KB BTR, or in terms of decilogs [B] [ ] [BTR] [K] (14.11)

You can add a string and a number as long as the string resulting expression comes before the number. The number will be converted to a string. Use the ToString() function to do the same thing regardless of order.

Substituting these relationships in Eq. (14.6) gives c C d N REQ [EIRPS] [BO]0 [k] c G d T D [BTR] [ ]

f is differentiable everywhere, and f (1) = 2 8 + 6 1 + 6 11 + 6 = 0 f (3) = 1458 1944 + 486 27 + 54 33 + 6 = 0

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