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Meets stakeholder expectations/ speci cations Does what the customer wants it to do, is usable Meets detailed requirements speci cation Change control well managed Good analysis

Here s a challenge!

Sketch a graph of the ratio of the square of the tangent function to the square of the cotangent function That is, graph f (q) = (tan2 q)/(cot2 q) State the domain and range of f Be careful! There are some tricky restrictions in the domain

(0, 1)

Number of changes per project created by poor communication/poor expectation management Number of changes per project that could have been prevented by better analysis

Figure 20-7

Illustration for Question and Answer 14-4

example 7.3 To see how the matrix is derived, the pressure-flow process of Fig. 7.3 will be examined, using the followin g simplified equations to express the flowing differential h and the controlled pressure p,:

Table 13-1 Sample quality de nition table from a software development project (Continued).

Review Questions and Answers Question 14-6

Answer 14-6

The graph is a smooth, continually decreasing curve that crosses the y axis at (1,0) The domain is the set of positive real numbers, and the range is the set of all real numbers The curve is entirely contained within the first and fourth quadrants As we move to the left from the point (1,0), the curve blows up positively, approaching the y axis but never reaching it As we move to the right from (1,0), the graph falls at an ever-decreasing rate In fact, the curve representing y = ln (1/x) has exactly the same shape as the curve for y = ln x but is reversed top-to-bottom with respect to the x axis, so the two graphs are vertical mirror images of each other

Easy to use Intuitive/user friendly Appropriate training Good end-user documentation Help desk can support On time On budget Works the rst time Easy to modify Con gurable Customizable Coded to standard Scalable

Question 14-7

(7.2)

How can we informally describe the graphs of the common-log functions y = log10 x and y = log10 (1/x) in the Cartesian xy plane

Answer 14-7

Number of calls to help desk Measure actual productivity of users in their work before and after new system

The graphs of these functions closely resemble the graphs of the functions y = ln x and y = ln (1/x) respectively Both common-log graphs cross the x axis at (1,0), just as the natural-log graphs do However, the contours differ The natural-log curves are somewhat steeper than the commonlog curves

Part Two 415 Question 14-8

will we get there The plan describes three areas of work: quality control, quality assurance, and quality control for change control. The rst two are discussed in detail in the following sections. We explain quality control for change control here. Above, we said that certain parts of the product and certain parts of the project were crucial to success. One of those is written change control. If a step is missed in change control, there is a good chance that the project team will not be on the same page, and will end up making a product with the head of a horse and the tail of a donkey. And you will end up looking foolish. To avoid this, we need to plan and implement a process for making sure that change control is done right. That is quality control for change control. Here is a sample quality plan from a project to build a small web site to give a company a presence on the internet. Some of the technical points, such as video resolution and download speed, are from the last millennium, as the project was completed in early 1999.

How can we visually and qualitatively compare the graphs of the four functions described in Questions 14-5 through 14-7

The gain with both loops open is the partial derivative in terms of m: c3h am 1 nl2 = m&h7 - 7-d ml + m2

Answer 14-8

We can graph them all together on a generic rectangular-coordinate grid such as the one shown in Fig 20-8