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Now it is time to think about what comes rst. Within each group, it may be obvious that certain steps have to come rst. Let us look at the steps within graphics preparation. 1. Get graphics from corporate graphic artist 2. Select graphics for web page

(x x0)/a = (y y0)/b = (z z0)/c If a = 0 or b = 0 or c = 0, then we get a zero denominator somewhere, and the system becomes meaningless

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Direction numbers In the symmetric-form equation of a straight line, the constants a, b, and c are known as the direction numbers Imagine a vector m whose originating point is at the origin (0,0,0) and whose terminating point has coordinates (a,b,c) Under these circumstances, the vector m either lies right along, or is parallel to, the line denoted by the symmetric-form equation

+y Line L and vector m are parallel m = (a, b, c)

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3. Convert to JPG/GIF for web 4. Build automated GIF montage for home page 5. Build automated GIFs of corporate logo and motto You might switch steps 4 and 5, but the other steps will only work in this order, because the deliverable of each step is an input for the next step. When putting each group in order, do not worry about exact order or steps that perhaps can be done at any time. We will work that out later. Create a loose order, that is, just make sure that the steps that have to be done rst are listed before the ones that depend on them and have to be done later. Then look at the groups. Some can be done at the same time. But sometimes one whole group cannot start until another one nishes. Here are the groups of tasks in order: 1. 2. 3. 4. 5. 6. 7. 8. Initial planning Text preparation Graphics preparation Web page design Web site preparation Approval Posting Follow up

P = (x0, y0, z0)

Figure 18-1

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To explore what is required for minimum-time control, consider the application to a dead-time plus integrating process. In Fig. 5.13 the tracks of both the intermediate variable, i.e., the output of the int!egrator, and the controlled variable are plotted. Minimum time requires that m be switched from 100 percent to equal the 1oad.q before the set point is reached. The optimum control program must include the expected load at the designated set point, for two reasons: 1. If the manipulated variable fails to match the load after the new set point is reached, the process will be in an unsteady state. 2. The rate of rise to the new set point, hence the error el at the time of switching, is load-dependent. It may be recalled from Chap. 1 that the rate of rise of the intermediate variable, and also of the controlled variable, is dc m-q -=dt 71 where ~1 is the time constant of the integrating element. The controlled variable is delayed by the dead time 7d behind the intermediate variable. It therefore lags in magnitude by

Here, you could switch tasks 2 and 3. Also, step 5 can be done any time, as long as it comes after step 1 and is ready before step 7. Those orders would be equally good for a WBS. What makes this a good loose order is that there is nothing out of order. Be sure to list reviews, tests, decisions, approvals, and rework related to all of these as steps. It is also important to link the WBS into the stages and gates listed in our project overview.

We can uniquely define a line L in Cartesian xyz space on the basis of a point P on L and a vector m = (a,b,c) parallel to L

(In three-space, a vector m and a straight line L are parallel if and only if the line containing m occupies the same plane as L but does not intersect L) We have m = ai + bj + ck where m is the three-dimensional equivalent of the slope of a line in the Cartesian plane Figure 18-1 shows a generic example

Parametric method Given any particular line L in Cartesian xyz space, we can find infinitely many vectors to play the role of the direction-defining vector m If t is a nonzero real number, then any vector

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