Difference between revisions of "PartialFractions Command"
From GeoGebra Manual
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;PartialFractions[<Function>] | ;PartialFractions[<Function>] | ||
:Yields the [[w:Partial fraction|partial fraction]] of the given function, if possible. The graph of the function is plotted in [[Graphics View]]. | :Yields the [[w:Partial fraction|partial fraction]] of the given function, if possible. The graph of the function is plotted in [[Graphics View]]. | ||
+ | {{example|1=<code>PartialFractions[x^2/(x^2-2x+1)]</code> yields ''1 + <math>\frac{2}{x-1}</math> + <math>\frac{1}{x^2-2x+1}</math>.}} | ||
==CAS Syntax== | ==CAS Syntax== | ||
:Yields the [[w:Partial fraction|partial fraction]] of the given function, if possible. | :Yields the [[w:Partial fraction|partial fraction]] of the given function, if possible. | ||
{{example|1=<code>PartialFractions[x^2/(x^2-2x+1)]</code> yields ''1 + <math>\frac{2}{x-1}</math> + <math>\frac{1}{x^2-2x+1}</math>.}} | {{example|1=<code>PartialFractions[x^2/(x^2-2x+1)]</code> yields ''1 + <math>\frac{2}{x-1}</math> + <math>\frac{1}{x^2-2x+1}</math>.}} |
Revision as of 09:14, 23 August 2011
- PartialFractions[<Function>]
- Yields the partial fraction of the given function, if possible. The graph of the function is plotted in Graphics View.
Example:
PartialFractions[x^2/(x^2-2x+1)]
yields 1 + \frac{2}{x-1} + \frac{1}{x^2-2x+1}.CAS Syntax
- Yields the partial fraction of the given function, if possible.
Example:
PartialFractions[x^2/(x^2-2x+1)]
yields 1 + \frac{2}{x-1} + \frac{1}{x^2-2x+1}.