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n n 1 n 2 3 6 n2 n un or 0 < u3 < : n 3! n n 1 n 2 lim un 0: Thus lim 1 n n2 1=n lim 1 un 1:

Plot[{ Sqrt[9 x2], Sqrt[9 x2]}, {x, 3, 3}]

3 2 1 3 2 1 1 2 3 1 2 3

If it is prefixed with a "+" sign, the name is checked against the UNIX group file The "+" and "@"/"&" characters can be combined to indicate that a check be made against both UNIX groups file and NIS netgroups writeable = <yes, no> write list = <comma separated user list> readonly = <yes, no> read list = <comma separated user list> Due to the wide range of access control attributes employed by DOS, LAN Manger, Windows 9x and Windows NT clients, Samba requires a set of mechanisms to ensure that these attributes are reflected in corresponding UNIX file and directory permissions This is carefully achieved through a set of mask or mode (synonym for mask) parameters that guarantee appropriate application of UNIX permissions There are two levels of masking that can be applied when a client creates a file or directory within a Samba file share.

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We can make the circle appear round by setting AspectRatio Automatic. Plot[{ Sqrt[9 x2], Sqrt[9 x2]}, {x, 3, 3}, AspectRatio Automatic]

Fig. 3-2

When graphing a function, Mathematica makes a calculated decision where to place the origin. If (0, 0) is within the plotting region, the axes will cross at that location. If not, an algorithm decides where the axes should cross. This can sometimes lead to a confusing (and misleading) rendering of the function. The option AxesOrigin gives control over the placement of the intersection point.

AxesOrigin Automatic is the default. If the point (0, 0) is within, or close to, the plotting region, then it is usually chosen as the axis origin. AxesOrigin {x, y} forces the intersection of the axes to be the point (x, y).

MAXIMA AND MINIMA The seventeenth-century development of the calculus was strongly motivated by questions concerning extreme values of functions. Of most importance to the calculus and its applications were the notions of local extrema, called relative maximums and relative minimums. If the graph of a function were compared to a path over hills and through valleys, the local extrema would be the high and low points along the way. This intuitive view is given mathematical precision by the following de nition. De nition: If there exists an open interval a; b containing c such that f x < f c for all x other than c in the interval, then f c is a relative maximum of f . If f x > f c for all x in a; b other than c, then f c is a relative minimum of f . (See Fig. 3-3.) Functions may have any number of relative extrema. On the other hand, they may have none, as in the case of the strictly increasing and decreasing functions previously de ned. De nition: If c is in the domain of f and for all x in the domain of the function f x @ f c , then f c is an absolute maximum of the function f . If for all x in the domain f x A f c then f c is an absolute minimum of f . (See Fig. 3-3.) Note: If de ned on closed intervals the strictly increasing and decreasing functions possess absolute extrema.

Plot[5 + x4, {x, 1, 2}]

The first set of mask parameters are bit-wise AND'ed with the UNIX permission bits resulting from the mapping of DOS modes or NT access control attributes Any bit not matching the mask will be removed from the resulting UNIX permission bits when the file or directory is created The first-level mask parameters include create mask (DOS), directory mask (DOS), security mask (NT), and directory security mask (NT) Values for each of these parameters are designated as an octal mask: create mask = <default=0744> directory mask = <default=0755>.

20 18 16 14 12 10 8 1.2 1.4 1.6 1.8 2.0

Plot[5 + x4, {x, 1, 2}, AxesOrigin {0, 0}]

CHAP. 3]

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