Difference between revisions of "Numerator Command"
From GeoGebra Manual
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− | <noinclude>{{Manual Page|version= | + | <noinclude>{{Manual Page|version=5.0}}</noinclude>{{command|cas=true|function}} |
− | {{command|cas=true|function}} | + | ;Numerator( <Function> ) |
− | ;Numerator | ||
:Returns the numerator of the function. | :Returns the numerator of the function. | ||
− | :{{example|1= | + | :{{example|1=<code><nowiki>Numerator((3x² + 1) / (2x - 1))</nowiki></code> yields ''f(x) = 3x² + 1''.}} |
+ | ;Numerator( <Number> ) | ||
+ | :For a rational number returns its numerator. It uses a numerical method, which limits this command to numbers with small denominator. For irrational input the numerator of its [[ContinuedFraction Command|continued fraction]] is returned. | ||
+ | {{note|1=See also [[Denominator Command]] and [[FractionText Command]].}} | ||
+ | |||
+ | |||
==CAS Syntax== | ==CAS Syntax== | ||
− | ;Numerator | + | ;Numerator( <Expression> ) |
:Returns the numerator of a rational number or expression. | :Returns the numerator of a rational number or expression. | ||
− | :{{ | + | :{{examples|1=<div> |
− | + | :*<code><nowiki>Numerator(2/3 + 1/15)</nowiki></code> yields ''11''. | |
+ | :*If variables ''a, b'' and ''c'' haven't been previously defined in GeoGebra, then <code>Numerator(a/b)</code> yields ''a'' and <code>Numerator(Simplify(a + b/c))</code> yields ''a c + b''</div>}} |
Latest revision as of 09:39, 9 October 2017
- Numerator( <Function> )
- Returns the numerator of the function.
- Example:
Numerator((3x² + 1) / (2x - 1))
yields f(x) = 3x² + 1.
- Numerator( <Number> )
- For a rational number returns its numerator. It uses a numerical method, which limits this command to numbers with small denominator. For irrational input the numerator of its continued fraction is returned.
Note: See also Denominator Command and FractionText Command.
CAS Syntax
- Numerator( <Expression> )
- Returns the numerator of a rational number or expression.
- Examples:
Numerator(2/3 + 1/15)
yields 11.- If variables a, b and c haven't been previously defined in GeoGebra, then
Numerator(a/b)
yields a andNumerator(Simplify(a + b/c))
yields a c + b