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The ,b,a //prints The Result = 12.3 The ,b+a //prints The Result = 12.3 The ,b+ToString(a) //prints The Result = 12.3 a+b //Gives An Error

(14.12)

It will be noted that the [K ] term cancels out. The expression can be rearranged as c C d N REQ [EIRPS] [BTR] c G d T D [BO]0 [LOSSES]D [ ] [k] (14.13)

You can compare two strings for equality. But be careful about > and < since upper and lower case letters will affect the result. You can also use the $ operator

CHAP. 17]

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But as shown by Eq. (14.9), the left-hand side is equal to zero if the single carrier access is used as reference, and hence 0 [BO]0 [ ] or [ ] [BO]0 (14.14)

if tin $ testing then print yes //prints yes //ExprS1 $ ExprS2 will test to see if ExprS1 //occurs within ExprS2

The best that can be achieved is to make [ ] [BO]0, and since the backoff is a positive number of decibels, [ ] must be negative, or equivalently, is fractional. The following example illustrates the limitation imposed by backoff.

Fig. 17-5

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Example 14.1 A satellite transponder has a bandwidth of 36 MHz and a saturation EIRP of 27 dBW. The earth-station receiver has a [G/T ] of 30 dB/K, and the total link losses are 196 dB. The transponder is accessed by FDMA carriers each of 3-MHz bandwidth, and 6-dB output backoff is employed. Calculate the downlink carrier-to-noise ratio for single-carrier operation and the number of carriers which can be accommodated in the FDMA system. Compare this with the number which could be accommodated if no backoff were needed. The carrier-tonoise ratio determined for single-carrier operation may be taken as the reference value, and it may be assumed that the uplink noise and intermodulation noise are negligible.

See Sec. B.7.3 for a detailed discussion of variables. A few additional points are given here:

Solution Transponder bandwidth: BTR 36 MHz, therefore [BTR] Carrier bandwidth: B 3 MHz, therefore [B] 64.77 dBHz

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All variables are global. This means that once a variable has been de ned and assigned a value it is accessible from any statement in the program from that time onward. So if you use a counter inside a subroutine in a for/next statement like for I = 1 to 6 and I is being used in a counter in the calling section, unpredictable logical errors may occur. So be careful in variable assignments and especially within subroutines. Variables are case sensitive. So Theta, theTa, and theta are all different. This can cause logical errors if you mistype the names. Take care. Variable names can be up to 255 characters long so do use meaningful names to avoid variable clashes. For example, for a counter in a subroutine called Delay use Del_1, Del_2, etc. Do not use variables with the same name as commands, functions, constants, or labels.

For single carrier operation BTR can replace B in Eq. (14.5) and [EIRPS] can replace [EIRP]D to give c C N d

It is dif cult to compute a value of x in (1, 3) for which f (x) = 12x 5 40x 4 + 24x 3 3x 2 + 12x 11 = 0 However, f (x) is itself a continuous function such that f (1) = 12 40 + 24 3 + 12 11 = 6 < 0 f (3) = 2916 3240 + 648 27 + 36 11 = 322 > 0 Hence, the intermediate-value theorem assures us that there must be some number c between 1 and 3 for which f (c) = 0.

[EIRPS] 27 30

See Sec. B.6 for details on how ow-control statements t in the syntax of the RobotBASIC language. Here we will list the various ow-control constructs. Flow-control statements a re not case sensitive, so While, WHILE, and while a re the same. C.6.1 If-Then STATEMENT

[BTR]

Since f (0) = 4 and f (2) = 16 + 2 4 = 14, the intermediate-value theorem guarantees that f has a zero between 0 and 2; call it x0 . Because f (x) = 6x 2 + 1 > 0, f (x) is increasing everywhere (Theorem 17.3). Therefore, when x > x0 , f (x) > 0; and when x < x0 , f (x) < 0. In other words, there is no zero other than x0 .

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crystal reports pdf 417

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