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From the preceding pie chart it can be seen that the internal logical files component of the function point count is typically around 25 percent Based on this, the total functional size of the required application is predicted to be around: 344 FPs 100/25 = 1,376 FPs It would be sensible to notify the customer that the size is 1,400 FP (with an allowance of plus or minus 25 percent) In a situation where the planned project is a redevelopment of an existing application, the number of unique reports and extract files output from the existing application can be assumed to be equivalent to the external output components in the new project Analysis of the ISBSG Repository shows that most external outputs are rated as being medium in complexity The mean score attributed to them across all projects in the repository is 54 function points If the existing application has 47 different reports and 3 different extract files, then the total number of external outputs can be assumed to be 50 (Note: ensure that you exclude any obsolete, unused reports from your calculations) Based upon the preceding, it can be assumed that the total score for the external outputs component of the functional size measure will be 50 (EOs) 54 (mean score for external outputs) = 270 FPs From the pie chart in Figure 5-1, it can be seen that the external outputs component of the functional size measure is typically around 23 percent On this basis the total functional size for the required application is predicted to be around: 270 FPs 100/23 = 1,174 FPs It would be sensible to notify the customer that the size is 1,200 FP (with an allowance of plus or minus 25 percent)

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we can therefore write 15 V = i(R1 + R2 + R3 ) This simple result illustrates a very important principle: To the battery, the three series resistors appear as a single equivalent resistance of value REQ , where REQ = R1 + R2 + R3 The three resistors could thus be replaced by a single resistor of value REQ without changing the amount of current required of the battery From this result we may extrapolate to the more general relationship de ning the equivalent resistance of N series resistors:

N series resistors are equivalent to a single resistor equal to the sum of the individual resistances

(219)

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In Exercise 3-1, Part I, you learned how to use the StreamWriter and StreamReader to create and write to a text file. The program you wrote was a good beginning for learning the bare-minimum code you need to write to a file. However, as a test utility, it will need some work to make it truly useful. Adding logic to determine when to append to the file versus rewriting the whole file

which is also illustrated in Figure 230 A concept very closely tied to series resistors is that of the voltage divider This terminology originates from the observation that the source voltage in the circuit of Figure 230 divides among the three resistors according to KVL If we now observe that the series current, i, is given by i= 15 V 15 V = REQ R1 + R 2 + R 3

we can write each of the voltages across the resistors as: R1 (15 V) v1 = iR1 = REQ v2 = iR2 = v3 = iR3 = That is: R2 (15 V) REQ R3 (15 V) REQ

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The voltage across each resistor in a series circuit is directly proportional to the ratio of its resistance to the total series resistance of the circuit

KISS (Keep It Simple Stupid) Quick is a size estimation approach that was developed together with the FiSMA functional size measurement method It is most accurate with FiSMA function points, but can be used also with IFPUG and NESMA function points The KISS Quick approach starts with a questionnaire consisting of 28 questions For each question, the answer is the number of occurrences of the particular functional component type Each type has a specific multiplier for each measurement method (only IFPUG & FiSMA are shown in Table 5-2; values of the multipliers are derived from history data, and they equal zero where the method does not

An instructive exercise consists of verifying that KVL is still satis ed, by adding the voltage drops around the circuit and equating their sum to the source voltage: R1 R2 R3 v1 + v 2 + v 3 = (15 V) + (15 V) + (15 V) = 15 V REQ REQ REQ since REQ = R1 + R2 + R3 Therefore, since KVL is satis ed, we are certain that the voltage divider rule is consistent with Kirchhoff s laws By virtue of the voltage divider rule, then, we can always determine the proportion in which voltage drops are distributed around a circuit This result will be useful in reducing complicated circuits to simpler forms The general form of the voltage divider rule for a circuit with N series resistors and a voltage source is: Rn vS R1 + R 2 + + R n + + R N

(220)

Single x = 1.23F; Double x = 1.23D; Decimal x = 1.23M;

Schematics, Diagrams, Circuits, and Given Data: R1 = 10 ; R2 = 6 ; R3 = 8 ;

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