denominator, common denominator, least common denominator, lowest common denominator, how to find least common denominator, finding least common denominator tips, lowest common denominator, denominator worksheets, denominator practice, denominators, denominators worksheets, denominators practice
denominator
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denominator: least common denominator, how to find least, lowest common denominators tips, worksheets, practice

denominator



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denominator

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denominator

The denominator is the number written below the line 
of a fraction. E.g. in 

    3 
   ---
    7 

the denominator is seven; 

in 
     2 
   -----
    11 

the denominator is eleven. 


common denominator


Denominator that is a common multiple of, and hence exactly 
divisible by, all the denominators of a set of fractions, and 
which therefore enables their sums or differences to be found.

For example, 2/3 and 3/4 can both be converted to equivalent 
fractions of denominator 12, 2/3 being equal to 8/12 and 3/4 to 
9/12. Hence their sum is 17/12 and their difference is 1/12. 
The lowest common denominator is the smallest common multiple 
of the denominators of a given set of fractions.


Least Common Denominator


The Least Common Denominator (LCD) is the Least Common 
Multiple of two or more denominators. 

How to find the Least Common Denominator: 

Find the Greatest Common Factor of the denominators. 
Multiply the denominators together. 
Divide the product of the denominators by the Greatest Common 
Factor. Example: 

Find the LCD of 2/9 and 3/12 

Determine the Greatest Common Factor of 9 and 12 which is 3 
Either multiply the denominators and divide by the GCF 
(9*12=108, 108/3=36) 
OR - Divide one of the denominators by the GCF and multiply 
the quotient times the other denominator (9/3=3, 3*12=36) 
How to rename fractions and use the Least Common Denominator: 

Divide the LCD by one denominator. 
Multiply the numerator times this quotient. 
Repeat the process for the other fraction(s) 
Example: 

Add 2/9 + 3/12 

LCD is 36 

First fraction (2/9): 36/9 = 4, 4*2 = 8, first fraction is 
renamed as 8/36 
Second fraction (3/12): 36/12 = 3, 3*3 = 9, second fraction 
is renamed as 9/36 
It is possible to add or subtract fractions that have the 
same denominator 

8/36 + 9/36 = 17/36 

Number Addition Subtraction Multiplication Division Mixed Operation
Decimal Fraction Negative Number Percentage Coordinate Time Equation Geometry Word Problems
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