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The department wants a program that assigns times and rooms for each section and creates a line schedule for the courses. The department has a list of sections with the name of the assigned professor and the anticipated size. The department also has a list of rooms with the maximum number of students each room will hold There are also sets of classes that cannot be taught at the same time. Additionally, professors cannot teach two courses at the same time. This program is much more difficult than the complexity of the inputs and outputs. It has two main inputs: the file with the list of sections, assigned professor, and anticipated size, and the file with the list of rooms with the maximum size. These two files, although simple to read, will be difficult to process, so they will be rated complex. There will be an additional file with the sets of classes that cannot be taught at the same time. Again, this file is simple in structure but will be difficult to process. The last line has a restriction that is not an input or output. There is an output, the line schedule. This is a complex output. There are no inquiries or interfaces mentioned, nor any mention about files being maintained.

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Y(z)=X(z)H(z)

One of the important measures is the productivity of the software developers. This is determined by dividing the total size of the nished product by the total e ort of all the programmers. This has units of LOC/programmer-day. An alternative is to measure the productivity in terms of function points per programmer-day. Note that productivity includes all the e ort spent in all phases of the software life cycle.

Fig. 4-3

Practice makes deciding which substitutions to make and which procedures to use much easier. The procedures used in Examples 8.3, 8.4, and 8.5 are the ones most frequently used.

Company XYZ spent the following effort for each life cycle phase of the latest project (see Table 4-9). Calculate the effort in terms of LOC/programmer-day and in terms of function points/programmer day. The function point estimate was 50 unadjusted function points. The finished project included 950 lines of code.

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B. Characterization of Discrete-Time LTI Systems:

Many properties of discrete-time LTI systems can be closely associated with the characteristics of H(z) in the z-plane and in particular with the pole locations and the ROC.

Table 4-9 Phase Requirements Design Implementation Testing Documentation Effort During Phases Programmer-Days 20 10 10 15 10

(See Probs. 8.10 to 8.18.)

1. Causality:

The total effort was 65 programmer-days. This gives a productivity of 950/65 = 14.6 lines of code/programmer-days. Using unadjusted function points (fp), the productivity is 50 fp/65 days = 0.77 fp/programmer-days.

For a causal discrete-time LTI system, we have [Eq. (2.4411

For any angle u, sin u y/r, cos u x/r, tan u minal side of u at a distance r from the origin. Then tan u y x y/r x/r sin u and cot u cos u

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To evaluate estimations, a measure needs to be calculated. Tom DeMarco proposed the estimate quality factor (EQF). DeMarco de nes the EQF as the area under the actual curve divided by area between the estimate and the actual value. This is the inverse of the percentage error or the mean relative error. Thus, the higher the EQF, the better was the series of estimates. DeMarco said that values over 8 are reasonable.

since h[n] is a right-sided signal, the corresponding requirement on H(z) is that the ROC of H ( z ) must be of the form

That is, the ROC is the exterior of a circle containing all of the poles of H ( z ) in the z-plane. Similarly, if the system is anticausal, that is,

The following estimates were given for a project that cost 3.5 million dollars when it was completed after 11.5 months:

For P(x, y) defined as in Prob. 8.1, we have A (a) Dividing A by r2, (x/r)2 (b) Dividing A by x , 1 Also, dividing sin2 u

That is, the ROC is the interior of a circle containing no poles of H ( z ) in the z-plane. 2. Stability: In Sec. 2.7 we stated that a discrete-time LTI system is BIB0 stable if and only if [Eq. (2.4911

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