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Flexibility and commitment to making the project work, plus e ective use of planning tools, made it possible to adjust the schedule and work around a major problem The client understood the situation, and was thrilled with the results..

Notice that c exhibits a damped oscillation whose period is two calculations (two dead times). Sotice also that the amplitude of successive crests is diminished by one-quarter. Finally, there is an offset. The controller output comes to rest at 16.667 percent above the bias. The offset is r - c = 33.333% which equals

Figure 12-4

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It s reasonable for you to wonder, Can any relation be its own inverse The answer is yes There are plenty of examples Consider the following equation: x2 + y2 = 25 The Cartesian graph of this equation is a circle centered at the origin and having a radius of 5 units (Fig 12-5) If we transpose the variables, we get y2 + x2 = 25 which is equivalent to the original relation If we perform the graphical transformation by mirroring the circle around the line y = x, we get another circle having the same radius and the same center Theoretically, all but two of points on the new circle are in different places than the points on the original circle, but the graph looks the same as the one shown in Fig 12-5

Here s a challenge!

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The end of the development stage marks the second major shift in the project process The rst three stages, concept, analysis, and design, were planning activities They represented the 1 of the 1:10:100 rule Development was the build phase, the 10 Now, we are shifting into the nal phase, where changes can cost 100 times as much as they would have cost if they had been included in the original plan During transition to production, errors not discovered earlier start to become much more costly Resolving the errors in transition to production is di cult because it requires rework plus extensive retesting on a very short schedule To make it even harder, the customer is with us, watching everything that goes wrong There is also another major shift at this point During concept and analysis, we focused on listening to the customer.

Consider the following relation where the independent variable is x and the dependent variable is y: x 2/9 + y2/25 = 1

Figure 12-6

go ( m - b) = 2(16.667%)

Cartesian graph of the relation x2/9 + y2/25 = 1

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During design and development, we focused on managing the team designing and building the system to speci cation Technically, this is called the unfolding of a tautology All the features of the nal system were already de ned by the customer s requirements speci cation, and we were creating it from that pattern Our system was growing according to a xed plan, the way a high school student learns by following a xed curriculum The unfolding of a tautology is a relatively linear, predictable type of growth As we enter transition to production, we face a new challenge, a new kind of growth If development is like high school and college, then our product or service has been learning how to do a lot of things and taking a lot of tests.

Figure 12-6 is a graph of this relation in Cartesian coordinates It s an ellipse centered at the origin The distance from the center to the extreme right- or left-hand point on the ellipse measures 3 units, which is the square root of 9 The distance from the center to the uppermost or lowermost point on the ellipse measures 5 units, which is the square root of 25 Determine the inverse of this relation, and graph it

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