GENERATE WORK

GENERATE WORK

**Input Data :**

Fraction A = `2/3`

Fraction B = `3/2`

**Objective :**

Find what is the fraction average for given input data?

**Formula :**

Average = `(A + B)/2`

**Solution :**

Average` = ((2/3+3/2))/2`

`2/3 + 3/2 = ?`

denominator of the two fraction is different. Therefore, find lcm for two denominators (3, 2) = 6

Multiply lcm with both numerator & denominator

`2/3 + 3/2 = (2\times6)/(3\times6) + (3\times6)/(2\times6)`

= `(2\times2)/(6) + (3\times3)/(6)`

= `(4)/(6) + (9)/(6)`

Add two numerator of the fraction

`(4)/(6) + (9)/(6) = (4 + 9)/6 = 13/6`

Average = `(13/6)/2`

Average = `13/12`

Fractions average calculator & example to find the average of two or more regular & improper fractions. Refer the example calculation to know how to find the mid-point between two fractions.

The below solved example calculation shows how to find the average of two or more regular & improper fractions.

**Note :**

Add the fractions together and divide by the count of fractions provides the average of two or more fractions. If the denominators are not common to each other, use the *LCD (least common denominator)* to make them equal to each other to find the sum of fractions.

**Example :**

Average of two or more regular & irregular fractions.

**Example Question :**

Find the average of 1/2 + 1/3?

**Answer :**

AVERAGE = {1/2 + 1/3}/{2}

find the LCD for fractions to add the fractions, since the denominators are not equal to each other

= {3/6 + 2/6}/{2}

= {5/6}/{2}

= 5/12

{1/2 + 1/3}/{2} = 5/12

**5/12 is an average of {1/2 + 1/3}**. Users can refer the example to learn how to do it yourself the average of two or more fractions or use this calculator to verify the results.