Difference between revisions of "SetColor Command"
From GeoGebra Manual
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;SetColor[ <Object>, "color" ] | ;SetColor[ <Object>, "color" ] | ||
:Changes the color of given object. The color is entered as [[Texts|text]]. Accepted values are | :Changes the color of given object. The color is entered as [[Texts|text]]. Accepted values are | ||
| − | "Lime", "Maroon", "Purple", "Red", "Silver", "White", "Yellow", "Brown", "Crimson", "Cyan", "Dark Blue", "Dark Gray", "Light Gray", "Gold", "Magenta", "Indigo", "Pink", "Orange", "Violet", "Turquoise". | + | :"Lime", "Maroon", "Purple", "Red", "Silver", "White", "Yellow", "Brown", "Crimson", "Cyan", "Dark Blue", "Dark Gray", "Light Gray", "Gold", "Magenta", "Indigo", "Pink", "Orange", "Violet", "Turquoise". |
;SetColor[ <Object>, <Red>, <Green>, <Blue> ] | ;SetColor[ <Object>, <Red>, <Green>, <Blue> ] | ||
:Changes the color of given object. The red, green and blue represent amount of corresponding color component, 0 being minimum and 1 maximum. Number ''t'' exceeding this interval is mapped to it using function <math>2\left|\frac{t}2-\mathrm round\left(\frac{t}2\right)\right|</math>. | :Changes the color of given object. The red, green and blue represent amount of corresponding color component, 0 being minimum and 1 maximum. Number ''t'' exceeding this interval is mapped to it using function <math>2\left|\frac{t}2-\mathrm round\left(\frac{t}2\right)\right|</math>. | ||
Revision as of 22:23, 22 March 2011
- SetColor[ <Object>, "color" ]
- Changes the color of given object. The color is entered as text. Accepted values are
- "Lime", "Maroon", "Purple", "Red", "Silver", "White", "Yellow", "Brown", "Crimson", "Cyan", "Dark Blue", "Dark Gray", "Light Gray", "Gold", "Magenta", "Indigo", "Pink", "Orange", "Violet", "Turquoise".
- SetColor[ <Object>, <Red>, <Green>, <Blue> ]
- Changes the color of given object. The red, green and blue represent amount of corresponding color component, 0 being minimum and 1 maximum. Number t exceeding this interval is mapped to it using function 2\left|\frac{t}2-\mathrm round\left(\frac{t}2\right)\right|.
