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Plot[{Sin[x], Sin[2x], Sin[3x]}, {x, o, o}, PlotStyle {GrayLevel[0.0], GrayLevel[0.5], GrayLevel[0.8]}]
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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.
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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.
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Plot[{x2, 2 x2, 3 x2}, {x, 3, 3}, PlotStyle {Dashing[.01], Dashing[.03], Dashing[{.03, .1}]}]
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Thickness[r] specifies that the graph is to be drawn with a thickness r. The thickness r is given as a fraction of the total width of the graph. The default value for two-dimensional graphs is 0.004. For convenience, r can be replaced with one of the following: Tiny, Small, Medium, or Large. These yield thicknesses independent of the width of the graph. AbsoluteThickness[d] specifies that the graph is to be drawn with absolute thickness d. The 1 of an inch. absolute thickness is measured in units of printer s points, equal to 72
EXAMPLE 12
Plot[{x2, 2 x2, 3 x2}, {x, 3, 3}, PlotStyle {Thickness[.005], Thickness[.01], Thickness[.02]}]
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There are several style options that control color.
Hue[hue] is a color specification. As hue varies from 0 to 1, the corresponding color runs through red, yellow, green, cyan, blue, magenta, and back to red again.
Two-Dimensional Graphics
Hue[hue, saturation, brightness]specifies colors in terms of hue, saturation, and brightness levels. The values of saturation and brightness must be between 0 and 1. Hue[hue, saturation, brightness, opacity]specifies colors in terms of hue, saturation, brightness, and opacity levels. The values of saturation, brightness, and opacity must be between 0 and 1. (An opacity of 0 represents perfect transparency.) RGBColor[red,green,blue] specifies the mixture of red, green, and blue to produce a certain color. The values of red, green, and blue must be between 0 and 1. RGBColor[1, 0, 0] produces a pure red display, RGBColor[0, 1, 0] produces green, and RGBColor[0, 0, 1] produces blue. RGBColor[red, green, blue, opacity] is similar to RGBColor [red, green, blue] The . values of red, green, blue, and opacity must be between 0 and 1. (An opacity of 0 represents perfect transparency.) CMYKColor[cyan, magenta, yellow, black]specifies the mixture of cyan, magenta, yellow, and black to produce a certain color. The values of cyan, magenta, yellow, and black must be between 0 and 1. CMYKColor is useful when printing colored graphs on paper. CMYKColor[cyan, magenta, yellow, black, opacity] is similar to CMYKColor[cyan, magenta, yellow, black] The values of cyan, magenta, yellow, black, and opacity must be between 0 and 1. (An . opacity of 0 represents perfect transparency.)
Certain colors can be mentioned by name. Available choices are:
Red White Yellow Purple LightGray LightBrown Green Gray Brown LightRed LightCyan LightOrange Blue Cyan Orange LightGreen LightMagenta LightPink Black Magenta Pink LightBlue LightYellow LightPurple
EXAMPLE 13
Plot[{x2, 2 x2, 3 x2}, {x, 3, 3}, PlotStyle {Red, Green, Blue}]
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When plotted, x2, 2 x2, and 3 x2 appear red, green, and blue, respectively.
Mathematica makes it easy to compute the RGB formula for custom colors. Simply click on Insert Color and select the color of your choice. The exact RGB combination for the color selected will be placed into your Mathematica notebook at the cursor position.
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