Difference between revisions of "Factor Command"
From GeoGebra Manual
(Updated to 4.4) |
|||
Line 1: | Line 1: | ||
− | <noinclude>{{Manual Page|version=4. | + | <noinclude>{{Manual Page|version=4.4}}</noinclude> |
{{command|cas=true|algebra}} | {{command|cas=true|algebra}} | ||
{{Alternate Language|region=US|page_type=Command|US_version=Factor|UK_version=Factorise|Aus_version=Factorise}} | {{Alternate Language|region=US|page_type=Command|US_version=Factor|UK_version=Factorise|Aus_version=Factorise}} | ||
Line 14: | Line 14: | ||
:* <code><nowiki>Factor[x^2 - y^2, x]</nowiki></code> yields ''(x + y) (x - y)'', the factorization of ''x<sup>2</sup> - y<sup>2</sup>'' with respect to ''x'', | :* <code><nowiki>Factor[x^2 - y^2, x]</nowiki></code> yields ''(x + y) (x - y)'', the factorization of ''x<sup>2</sup> - y<sup>2</sup>'' with respect to ''x'', | ||
:* <code><nowiki>Factor[x^2 - y^2, y]</nowiki></code> yields ''(-x - y) (-x + y)'', the factorization of ''x<sup>2</sup> - y<sup>2</sup>'' with respect to ''y''.</div>}} | :* <code><nowiki>Factor[x^2 - y^2, y]</nowiki></code> yields ''(-x - y) (-x + y)'', the factorization of ''x<sup>2</sup> - y<sup>2</sup>'' with respect to ''y''.</div>}} | ||
− | {{note| 1=This command factors expressions over the [[w:Rational_number|Rational Numbers]]. To factor over complex numbers, see the [[CFactor Command]].}} | + | {{note| 1=This command factors expressions over the [[w:Rational_number|Rational Numbers]]. To factor over irrational real numbers, see the [[IFactor Command]]. To factor over complex numbers, see the [[CFactor Command]] and [[CIFactor Command]].}} |
Revision as of 01:18, 21 May 2014
This command differs among variants of English:
|
- Factor[ <Polynomial> ]
- Factors the polynomial.
- Example:
Factor[x^2 + x - 6]
yields (x + 3) (x - 2).
CAS Syntax
- Factor[ <Polynomial> ]
- Factors the polynomial.
- Example:
Factor[x^2 - y^2]
yields (x + y) (x - y).
- Factor[ <Expression>, <Variable> ]
- Factors an expression with respect to a given variable.
- Example:
Factor[x^2 - y^2, x]
yields (x + y) (x - y), the factorization of x2 - y2 with respect to x,Factor[x^2 - y^2, y]
yields (-x - y) (-x + y), the factorization of x2 - y2 with respect to y.
Note: This command factors expressions over the Rational Numbers. To factor over irrational real numbers, see the IFactor Command. To factor over complex numbers, see the CFactor Command and CIFactor Command.