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Be sure to monitor the size of your live data on a regular basis, as well as the empty space available on your backup target media. Ensure that you always have suf cient room for the backup. It seems almost certain that the one occasion when a backup wasn t completed properly because there was insuf cient space will be the one occasion when you really need a backup copy of your data.

X~'2 /\ (V /\ Xk2)}

(A.15)

With QuickBooks you can schedule backups to take place automatically when you close your company le, or you can schedule backups for regular intervals when you know you ll be away from your desk.

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(A.16) where the integral is over the cavity volume. The integral in (A.16) must vanish whenever k # k'. Now suppose that k and k' are continuous. Then this integral must equal a linear combination of 8(k 2 - k,2) and its derivatives. But as (A. 16) also states explicitly that the product of this integral by k 2 - k,2 must always vanish, the integral cannot yield any derivative of the delta function. So if k and k' are continuous, we must have (A.17) where C is a constant. As we know that this integral does not diverge when k' = k because both X and the cavity volume are finite, k and k' must be discrete 2 So far, without even specifying the shape of our closed cavity, we were able to deduce that k must be real and discrete. Unfortunately, analytical expressions for these mode functions can only be obtained when (A.lO) is separable [458]. We consider only such cavity geometries now. In this case, k 2 depends on three discrete eigenvalues, say u, v, and w, associated with each of the three separate equations obtained from (A. 10) in the separable coordinate system. An orthogonality condition similar to (A.16) is obtained from each of these three equations. So we can label k and the mode functions with a sUbscript 11, that stands for three integers corresponding to each of these three discrete eigenvalues. Moreover, as the divergence of the mode functions vanishes because of (A.l), there are only two independent directions in three-dimensional space for the mode functions. We use the subscript s = 1,2 to label any two such directions that are orthogonal to each other. Then

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X~"s,(r') . Xn,s(r) =

A question typically raised by users new to backing up critical information is How often should I back up my data The answer is usually related to the frequency with which the data is changed The more often you change or enter new data in QuickBooks, then the more often you should back it up For example, if you only make a few changes to your data every week, then perhaps backing up every week is suf cient If you work with QuickBooks every day, entering transactions, invoices, and perhaps downloading balances from your nancial institution, then making daily backups should be part of your strategy This might suggest that the nest granularity for your backups might be daily, but there is nothing to stop you from backing up your QuickBooks data periodically during the day, especially if you have just completed entering a large number of transactions.

8n',n 8s',s,

(A.18)

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