Difference between revisions of "Denominator"
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| − | {{ | + | The '''denominator''' of a [[fraction]] is the [[number]] under the horizontal bar, or [[vinculum]]. <cmath>\frac{\text{Numerator}}{\text{Denominator}}</cmath> |
| + | It represents the amount of parts in an object. | ||
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| + | A denominator is the divisor of a division problem. Because of this, the denominator can never be equal to [[0|zero]]. An expression such as <math>\frac{2^2}{3-3}</math>, will be undefined, because the denominator equals <math>0</math>. | ||
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| + | As the denominator of a fraction gets smaller, the value of the fraction will get larger. Conversely, as the denominator of a fraction gets larger, the value of the fraction gets smaller. | ||
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| − | If the [[absolute value]] of the denominator is greater than the absolute value of the [[numerator]] of a fraction, it is a [[proper fraction]]. If | + | If the [[absolute value]] of the denominator is greater than the absolute value of the [[numerator]] of a fraction, it is a [[proper fraction]]. If the [[absolute value]] of the denominator is less than the absolute value of the [[numerator]], the fraction is an [[improper fraction]]. |
== See Also == | == See Also == | ||
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* [[Mixed number]] | * [[Mixed number]] | ||
| + | * [[Numerator]] | ||
[[Category:Definition]] | [[Category:Definition]] | ||
| + | {{stub}} | ||
Latest revision as of 20:49, 19 May 2025
The denominator of a fraction is the number under the horizontal bar, or vinculum. ![\[\frac{\text{Numerator}}{\text{Denominator}}\]](http://latex.artofproblemsolving.com/5/b/8/5b8958566dc7d3c70df5ccb970a7e0a741ce91c2.png)
It represents the amount of parts in an object.
A denominator is the divisor of a division problem. Because of this, the denominator can never be equal to zero. An expression such as 
, will be undefined, because the denominator equals 
.
As the denominator of a fraction gets smaller, the value of the fraction will get larger. Conversely, as the denominator of a fraction gets larger, the value of the fraction gets smaller.
If the absolute value of the denominator is greater than the absolute value of the numerator of a fraction, it is a proper fraction. If the absolute value of the denominator is less than the absolute value of the numerator, the fraction is an improper fraction.
See Also
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