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Now we do a little manipulation (multiply top and bottom by the complex conjugate of the denominator) to write this in terms of real and imaginary parts H( ) = = j C j C (1 2 LC j RC) = (1 2 LC + j RC) (1 2 LC + j RC) (1 2 LC j RC) 2 C 2 R + j C(1 2 LC) (1 2 LC)2 + 2 R 2 C 2

The McGraw Hill Companies, 2001

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loan-number branch-name amount L-17 Downtown 1000 L-23 Redwood 2000 L-15 Perryridge 1500 L-14 Downtown 1500 L-93 Mianus 500 L-11 Round Hill 900 L-29 Pownal 1200 L-16 North Town 1300 L-18 2000 Downtown Perryridge L-25 2500 L-10 Brighton 2200 Figure 74 The loan relation

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R2 is the same value as X. Thus, the outcome of a sequence of two XORs using the same value produces the original value. To see this feature of the XOR in ...

can have streets with the same name Thus, it is possible, at some time, to have an instance of the customer relation in which customer-street customer-city is not satis ed So, we would not include customer-street customer-city in the set of functional dependencies that hold on Customer-schema In the loan relation (on Loan-schema) of Figure 74, we see that the dependency loannumber amount is satis ed In contrast to the case of customer-city and customerstreet in Customer-schema, we do believe that the real-world enterprise that we are modeling requires each loan to have only one amount Therefore, we want to require that loan-number amount be satis ed by the loan relation at all times In other words, we require that the constraint loan-number amount hold on Loan-schema In the branch relation of Figure 75, we see that branch-name assets is satis ed, as is assets branch-name We want to require that branch-name assets hold on Branch-schema However, we do not wish to require that assets branch-name hold, since it is possible to have several branches that have the same asset value In what follows, we assume that, when we design a relational database, we rst list those functional dependencies that must always hold In the banking example, our list of dependencies includes the following: branch-name Downtown Redwood Perryridge Mianus Round Hill Pownal North Town Brighton Figure 75 branch-city Brooklyn Palo Alto Horseneck Horseneck Horseneck Bennington Rye Brooklyn assets 9000000 2100000 1700000 400000 8000000 300000 3700000 7100000

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CHAPTER 7:

Setting the imaginary part of this expression equal to zero, we nd C(1 2 LC) =0 (1 2 LC)2 + 2 R 2 C 2 1 2 LC = 0 And we nd that the resonant frequency is = 1 LC

The McGraw Hill Companies, 2001

Summary

.

These parts of the title are outside the safe area and might not display on a TV set FIGURE 7-1

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