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An IT project was moving along well. One of the reasons it was going well was that there were weekly meetings with the sponsor, the customer representatives, and the project team. At these meetings, the group worked out all problems together. The sponsor came to the project manager and said, This is good, but we want to deliver sooner. I ve heard about a new method called JAD, joint application development. I hear it speeds things up. Can we use it The project manager said, I know JAD. It would work for this project. But we d have to meet three times a week. The executive answered, I don t have time for that, and neither do the customer representatives. You meet three times a week and speed it up, okay If the team meets without the customer, then that development is not very joint. And without the customer validating the team s work, the team cannot get work done any faster. The lesson: Accelerated projects require more customer commitment and involvement.

We can choose any point P whose coordinates are all real numbers Let s suppose that P = (xp,yp,zp) Then the coordinates of Q are Q = ( xp, yp, zp) The coordinates of the midpoint M are (xm,ym,zm) = {[(xp + ( xp)]/2,[(yp + ( yp)]/2,[(zp + ( zp)/2]} = [(xp xp)/2,(yp yp)/2,(zp zp)/2] = (0/2,0/2,0/2) = (0,0,0) The point (0,0,0) is, of course, the origin of the coordinate system

This is an open-book quiz You may (and should) refer to the text as you solve these problems Don t hurry! You ll find worked-out answers in App A The solutions in the appendix may not represent the only way a problem can be figured out If you think you can solve a particular problem in a quicker or better way than you see there, by all means try it! 1 What are the individual x, y, and z coordinates of the three points P, Q, and R shown in Fig 7-7

P (3, 3, 4)

The budget and schedule for the analysis stage are prepared and approved at the end of the concept stage. The project sponsor should support you by allocating necessary funds and encouraging participation. Although it is not possible to create a detailed work plan for the entire project as early as the concept stage, you can create a detailed plan just for the analysis stage. For instructions on creating a work plan, starting with a Work Breakdown Structure (WBS), see 10. Due to the customer focus of the analysis stage, the customer managers, user representatives, and working sta will need to commit signi cant time to working with you. Your job is to elicit requirements from them and create a requirements speci cation. The amount of time needed from technical experts and technical team members will vary. If the project is working with existing technology that you understand and explain to the customers, then the demand on their time will be relatively light. But if you need to learn more about the technology, then you will rely on them more. And if you are creating a prototype physical, or computer-based, quick working models of the nal product then they will be working to build the prototype, present it to the customers, get feedback, and improve the prototype. The project team has some other important jobs, even if they are not yet signed on full time. Each team member should be asked to de ne his or her own work breakdown structure with your help. In addition, the team should become familiar with the project overview and assist with quality planning and risk planning.

2 Determine the distance of the point P from the origin in Fig 7-7 Using a calculator, approximate the answer by rounding off to three decimal places 3 Determine the distance of the point Q from the origin in Fig 7-7 Using a calculator, approximate the answer by rounding off to three decimal places 4 Determine the distance of the point R from the origin in Fig 7-7 This should come out exact, so you won t need a calculator! 5 Determine the length of the line segment L in Fig 7-7 Using a calculator, approximate the answer by rounding off to three decimal places 6 Determine the length of the line segment M in Fig 7-7 Using a calculator, approximate the answer by rounding off to three decimal places

where L = length in feet. Rearranging,