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17 B You will also be able to access FAT16 and FAT32 volumes The NTFS 5 file system can be used only by Windows 2000 and XP Windows 2000 retains backward compatibility with older file systems and is able to access FAT16, FAT32, and NTFS 4 volumes A, FAT16 only, is incorrect If the OS uses NTFS 5, it must be Windows 2000 or XP Again, Windows 2000 can access FAT16, FAT32, and NTFS 4 volumes C, FAT16 and HPFS, is also incorrect HPFS was developed for OS/2 and is not accessible to Windows 9x or Windows 2000 D, none, is incorrect because Windows 2000 is not limited to using only NTFS 5 18 D FAT16 can be used by more versions of Windows than FAT32 FAT16 can be used by Windows 9x, Windows NT, and Windows 2000.

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B Fig. P8-2

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FAT32, however, can be used only on later releases of Windows 95 (OSR2 or later), Windows 98/Me, and Windows 2000 A is incorrect because it suggests that FAT16 and FAT32 support 16MB and 32MB of volume capacity, respectively The numbers 16 and 32 indicate the bit addressing of the file system Using 16-bit addressing, FAT16 can support up to 2GB of volume space The FAT32 file system uses 32-bit addressing and can support volumes up to 2TB B is incorrect because it suggests that FAT16 volumes have less slack than FAT32 volumes In fact, FAT32 volumes have far less slack than FAT16 volumes FAT16 is limited to 65,526 clusters, which, in a 2GB volume, means clusters are 32KB each FAT32 volumes use much smaller clusters, meaning that less cluster space is left over when a file is saved, so there is less overall volume slack (leftover, unused space).

Now we can loop over the colors array to extract the three colors:

C is incorrect because it states that some versions of Windows 9x cannot access FAT16 Although early versions of Windows 95 cannot access FAT32 volumes, all can access FAT16 19 D NTFS 5 supports native file compression and encryption This means that you can compress or encrypt files and folders simply by enabling those options in the file s or folder s Properties dialog box..

to valuesthat bestflt the observed data.On the ulrknown,it nray be necessary determine are of other hand,if estimates the model coetTicients alreadyavailable,it may be appropripledictecl valuesof the nrodelwith observed valuesto testthe adequacy of ate to compare on the model. Ofien. alternativenodels are comparedand the "best" one is selected the basisof empiricalobservations. curvefitting is irnIn additionto the foregoing engineering scientific and applications, portantin other nurnerical methodssuchas integrationand the approxirnate solutionof dil'Finally,culve-fitting ferential equations. techniqtres be usedto derivesimplefunctions can cornplicated functioDs. to approximate

Analysis The Analysis Web item displays the values of a data provider in the Web application in a table or report format. A similar list of functionalities used in the BEx Analyzer is supported. You may find some minor differences but the overall functionality and process is the same. The characteristics and structures can be displayed in both rows and columns. The ability to drilldown in a similar manner as the BEx Analyzer is also supported. This is one of the most commonly used Web items. Table 4-3 lists and describes the parameters for the Analysis Web item, arranged according to the various parameter groupings. The list of parameters in the system is shown in the following illustrations.

In computer terms, data can be unidirectional or bidirectional. In unidirectional communications, data can travel in one direction only. This type of communication is used in ring networks. In bidirectional communications, data can travel in either direction. The term half-duplex indicates that data can travel in either direction but only in one direction at a time. In full-duplex communications, data can travel in both directions at the same time.

Notice how we use the ode45 function to solvethe two ODEs to generate temperature the at the rod's end:y (length (x) , 1) . We can then find the root with the f zero function:

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Suppose the graphs of a two-by-two linear system show up as parallel, vertical lines, both with undefined slope. If you call x the independent variable and y the dependent variable, then neither of the equations is a function of x, although they are both relations between x and y. This sort of system can always be reduced to the form x=a and x=b where a and b are constants, and a b. If the graphs of a two-by-two linear system show up as parallel, horizontal lines in the same coordinate system, then they both have slopes of 0, and they both represent functions. Such a system can always be reduced to the form y=c and y=d where c and d are constants, and c d.

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