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When multiple graphs are drawn on the same set of axes, Mathematica distinguishes them by color. PlotStyle allows the user to alter the appearance of a graph in other ways using style options.

PlotStyle style if only one style option is used. PlotStyle {style1, style2, . . .} if several style options are desired. If more than one graph is to be modified, the styles are applied cyclically.

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Some of the more common style options are listed in the following:

Absolute extrema are not necessarily unique. For example, if the graph of a function is a horizontal line, then every point is an absolute maximum and an absolute minimum. Note: A point of in ection also is represented in Fig. 3-3. There is an overlap with relative extrema in representation of such points through derivatives that will be addressed in the problem set of 4.

GrayLevel[x] for 0 x 1 allows lightening of the image. The closer x is to 1, the lighter the image will appear.

Plot[{Sin[x], Sin[2x], Sin[3x]}, {x, o, o}, PlotStyle {GrayLevel[0.0], GrayLevel[0.5], GrayLevel[0.8]}]

0.5

Fig. 3-3

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security mask = <default=create mask> directory security mask = <default=directory mask> The next level of file and directory permission parameters allows you to force the setting of permission bits through bit-wise OR'ing with the results of the first level parameters This ensures that certain owner, group and world permission bits will always be applied when a file or directory is created Second-level parameters include force create mode (DOS), force directory mode (DOS), force security mode (NT), and force directory security mode (NT) Refer to the smbconf (5) man page for additional information force create mode = <default=000> force directory mode = <default=000> force security mode = <default=force create mode> force directory security mode = <default=force directory mode> In some instances you may want to force the assignment of a particular effective UNIX user or group to be used when operating on objects in the share.

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Dashing[{r1, r2, . . . , rm}] specifies that the curves are to be drawn dashed with successive segments and spaces of lengths r1, r2, , rm repeated cyclically. Each r value is given as a fraction of the total width of the graph. Dashing[r] is equivalent to Dashing[{r, r}] and gives equal size dashes and spaces. For convenience, r can be replaced with one of the following: Tiny, Small, Medium, or Large.

TYPES OF FUNCTIONS It is worth realizing that there is a fundamental pool of functions at the foundation of calculus and advanced calculus These are called elementary functions Either they are generated from a real variable x by the fundamental operations of algebra, including powers and roots, or they have relatively simple geometric interpretations As the title elementary functions suggests, there is a more general category of functions (which, in fact, are dependent on the elementary ones) Some of these will be explored later in the book The elementary functions are described below 1 Polynomial functions have the form f x a0 xn a1 xn 1 an 1 x an 1 where a0 ; ; an are constants and n is a positive integer called the degree of the polynomial if a0 6 0.

AbsoluteDashing[{d1, d2, . . . , dm}] specifies that the curve is to be drawn dashed, with successive segments having absolute lengths d1, d2, , dm repeated cyclically. AbsoluteDashing[d] is equivalent to AbsoluteDashing[{d, d}] and gives equal size dashes and spaces. The absolute 1 lengths are measured in units of printer s points, equal to of an inch. For convenience, d can be 72 replaced with one of the following: Tiny, Small, Medium, or Large.

Plot[{x2, 2 x2, 3 x2}, {x, 3, 3}, PlotStyle {Dashing[.01], Dashing[.03], Dashing[{.03, .1}]}]

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