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Figure 1232 shows part of a grid le for the search keys branch-name and balance on the account le The two-dimensional array in the gure is called the grid array, and the one-dimensional arrays are called linear scales The grid le has a single grid array, and one linear scale for each search-key attribute Search keys are mapped to cells in this way Each cell in the grid array has a pointer to a bucket that contains the search-key values and pointers to records Only some of the buckets and pointers from the cells are shown in the gure To conserve space, multiple elements of the array can point to the same bucket The dotted boxes in the gure indicate which cells point to the same bucket Suppose that we want to insert in the grid- le index a record whose search-key value is ( Brighton , 500000) To nd the cell to which the key is mapped, we independently locate the row and column to which the cell belongs We rst use the linear scales on branch-name to locate the row of the cell to which the search key maps To do so, we search the array to nd the least element that is greater than Brighton In this case, it is the rst element, so the search key maps to the row marked 0 If it were the ith element, the search key would map to row i 1 If the search key is greater than or equal to all elements in the linear scale, it maps to

as you want to use in your movie You can also drag the ends of the transition inwards or outwards to adjust the length of the transition This method is not nearly as precise as using the video toolbox, but it may be precise enough for your needs (and it is a little faster than using the video toolbox) Be sure to use the File/Save command on the Pinnacle Studio menu from time to time to save your movie project as you work on it

Bi 4 4 3 2 1 Townsend Perryridge Mianus Central 3 2 Bj 1 0 Grid Array 0 1K 1 1 2 3 4 5 100K 6 6 Buckets

which is the same result we had before not surprising since the source in this pane is intact 9I1 5I2 = 5 For the right pane, the equation is 2I2 + 5(I2 I1 ) = 0 Collecting terms we have 5I1 + 7I2 = 0 Now we can use Cramer s rule to nd the current But let s add a prime to the symbol used to label the current, because this is an intermediate value in our calculations 5 0 9 5 5 7 5 7 35 35 = A 63 25 38

The McGraw Hill Companies, 2001

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