Difference between revisions of "Function Command"
From GeoGebra Manual
(Make it clearer that Function[ <Function>, <Start x-Value>, <End x-Value> ] is deprecated) |
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{{command|function}} | {{command|function}} | ||
;Function[ <Function>, <Start x-Value>, <End x-Value> ] | ;Function[ <Function>, <Start x-Value>, <End x-Value> ] | ||
− | + | :{{Note|1=<pre style="color: red">This command is deprecated.</pre> To restrict a function’s domain, instead use the [[If Command|If command]]: | |
− | :{{ | + | ::{{example|1=<code><nowiki>f(x) = If[-1 <= x <= 1, x^2]</nowiki></code>.}}}} |
− | |||
− | ::{{example|1=<code><nowiki>f(x) = If[-1 < x < 1, | ||
;Function[ <List of Numbers> ] | ;Function[ <List of Numbers> ] | ||
: Yields the following function: The first two numbers determine the start ''x''-value and the end ''x''-value. The rest of the numbers are the ''y''-values of the function in between in equal distances. | : Yields the following function: The first two numbers determine the start ''x''-value and the end ''x''-value. The rest of the numbers are the ''y''-values of the function in between in equal distances. |
Revision as of 13:09, 6 October 2013
- Function[ <Function>, <Start x-Value>, <End x-Value> ]
- Note:
This command is deprecated.
To restrict a function’s domain, instead use the If command:- Example:
f(x) = If[-1 <= x <= 1, x^2]
.
- Function[ <List of Numbers> ]
- Yields the following function: The first two numbers determine the start x-value and the end x-value. The rest of the numbers are the y-values of the function in between in equal distances.
- Example:
Function[{2, 4, 0, 1, 0, 1, 0}]
yields a triangular wave between x = 2 and x = 4.Function[{-3, 3, 0, 1, 2, 3, 4, 5}]
yields a linear equation with slope = 1 between x = -3 and x = 3.
Note: This command does not work with Tools / Macros. Use the If command as above.
Following text is about a feature that is supported only in GeoGebra 5.0.
Example: The expression a(x, y) = x + 0y creates a function of two variables, whose graph in 3D space is the plane z = a(x, y) = x.Function[u, u, 0, 3, v, 0, 2] creates the function of two variables b(u, v) = u, whose graph in 3D space is the rectangle Polygon[(0, 0, 0), (3, 0, 3), (3, 2, 3), (0, 2, 0)] contained in plane z = a(x,y) = x. |