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In order for the waste assessment team to begin the waste assessment, please compile the following items and complete the attached questionnaire. If additional space is needed than what is provided on the questionnaire, please attach sheets.

System Excited at the Foundation. When the system is excited at the foundation, as shown in Fig. 31.15, with a certain displacement u(t) = U0 sin t, the equation of motion can be written as m + c(x u ) + k(x u) = 0 x This equation can be written in the form m + cx + kx = cu0 cos t + ku0 sin t x = F0 sin ( t + ) (31.47) (31.46)

If you are developing a project on your own, you might go through it without a standard (or without being aware that you actually have a

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

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Please provide the following: 1. 2. 3. 4. 5. 6. 7. 8. Major equipment list Production schedule (representative of a year) Company brochure or product information MSDS sheets Facility layout (hard copy plus CAD copy, if available) Process flow diagrams Receipts from each waste hauler (representative of 1 year) Please indicate which safety items the waste assessment team will need to enter your facility: Safety glasses Steeltoe shoes Hard hats Hearing protection Other _________________________________________________________

8:

Downloaded from Digital Engineering Library @ McGraw-Hill (www.digitalengineeringlibrary.com) Copyright 2004 The McGraw-Hill Companies. All rights reserved. Any use is subject to the Terms of Use as given at the website.

where F0 = u0 (k2 + c2 2)1/2 and = tan 1 k c (31.49) (31.48)

standard). However, in some cases, the introduction of a standard becomes critical. For example, when

1. 2. 3. 4.

Equation (31.47) is identical to Eq. (31.25) except for the phase . Hence the solution is similar to that of Eq. (31.25). If the ratio of the system response to the base displacement is defined as the motion transmissibility, it will have the same form as the force transmissibility given in Eq. (31.38). Resonance, System Bandwidth, and Q Factor. A vibrating system is said to be in resonance when the response is maximum. The displacement and acceleration responses are maximum when = n(1 2 2)1/2 whereas velocity response is maximum when = n (31.51) (31.50)

In the case of an undamped system, the response is maximum when = n, where n is the frequency of free vibration of the system. For a damped system, the frequency of free oscillations or the damped natural frequency is given by d = n (1 2 )1/2 (31.52)

More than one developer is working on the project. The code or project will be maintained or reviewed by other developers who are not members of the team. The application under development is too complex for one person to analyze all aspects at once and requires different components to be designed and implemented separately.

You will most likely need the following information to complete the attached questionnaire: Terms of disposal for waste streams (e.g., cost, collection schedule, and size). Waste hauler and recycler information, including hazardous waste hauler information. Production and scrap information for your products. Information about end-receptacles, such as capacity, rental cost, pull cost, etc. It would be best to make a chart listing the end receptacles, location, and associated information. Attach chart to this questionnaire.

In many mechanical systems, the damping is small and the resonant frequency and the damped natural frequency are approximately the same. When the system has negligible damping, the frequency response has a sharp peak at resonance; but when the damping is large, the frequency response near resonance will be broad, as shown in Fig. 31.8. A section of the plot for a specific damping value is given in Fig. 31.16. The Q factor is defined as Q= 1 = Rmax 2 (31.53)

Conventions do not have to be complicated. Let s investigate one simple example. If you name a variable @OrderNum, you will become confused about its contents, because the name does not convey its purpose clearly. Does it contain the total number of orders or the index of a particular order To resolve this confusion, you could establish a convention that indexes are named with Id and totals with Count at the end of the name. In this case, the variable becomes @OrderId or @OrderCount.

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