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You have already seen that video tracks sometimes need some editing in order to produce the results you want The same thing applies to the audio tracks If you want your movie to be the best it can be, you ll probably want to spend some time doing careful adjustments to the audio tracks

The McGraw Hill Companies, 2001

Notice that the reactance for an inductive circuit depends linearly on frequency and is increasing with frequency The reactance of a capacitor is XC = 1 C (87)

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to the lending relation In general, the asset and city data for a branch must appear once for each loan made by that branch The repetition of information in our alternative design is undesirable Repeating information wastes space Furthermore, it complicates updating the database Suppose, for example, that the assets of the Perryridge branch change from 1700000 to 1900000 Under our original design, one tuple of the branch relation needs to be changed Under our alternative design, many tuples of the lending relation need to be changed Thus, updates are more costly under the alternative design than under the original design When we perform the update in the alternative database, we must ensure that every tuple pertaining to the Perryridge branch is updated, or else our database will show two different asset values for the Perryridge branch That observation is central to understanding why the alternative design is bad We know that a bank branch has a unique value of assets, so given a branch name we can uniquely identify the assets value On the other hand, we know that a branch may make many loans, so given a branch name, we cannot uniquely determine a loan number In other words, we say that the functional dependency branch-name assets holds on Lending-schema, but we do not expect the functional dependency branchname loan-number to hold The fact that a branch has a particular value of assets, and the fact that a branch makes a loan are independent, and, as we have seen, these facts are best represented in separate relations We shall see that we can use functional dependencies to specify formally when a database design is good Another problem with the Lending-schema design is that we cannot represent directly the information concerning a branch (branch-name, branch-city, assets) unless there exists at least one loan at the branch This is because tuples in the lending relation require values for loan-number, amount, and customer-name One solution to this problem is to introduce null values, as we did to handle updates through views Recall, however, that null values are dif cult to handle, as we saw in Section 334 If we are not willing to deal with null values, then we can create the branch information only when the rst loan application at that branch is made Worse, we would have to delete this information when all the loans have been paid Clearly, this situation is undesirable, since, under our original database design, the branch information would be available regardless of whether or not loans are currently maintained in the branch, and without resorting to null values.

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The most common as well as the most complicated adjustments you re likely to make to the audio tracks will be volume adjustments Quite frankly, balancing three different audio tracks can be a bit challenging until you ve become comfortable with the process A major part of the confusion regarding adjusting volume levels comes from the fact that there isn t just one simple adjustment Each of the three audio tracks has independent adjustments, and you have several options for each of them (see Figure 6-7)

Functional dependencies play a key role in differentiating good database designs from bad database designs A functional dependency is a type of constraint that is a generalization of the notion of key, as discussed in s 2 and 3

Functional dependencies are constraints on the set of legal relations They allow us to express facts about the enterprise that we are modeling with our database

The McGraw Hill Companies, 2001

Notice, as the frequency increases, capacitive reactance decreases In polar form the impedance is Z= R 2 + X 2 tan 1 X R (88)

CHAPTER 6:

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