12/48 - 5/38 = ? Subtracting ordinary (common) fractions, online calculator, subtraction operation explained in detail. The answer, written in three ways. As a positive proper fraction (the numerator < the denominator). As a decimal number. As a percentage.
12/48 - 5/38 = ?
Simplify the operation
Reduce (simplify) the fractions to their lowest terms equivalents:
To fully reduce a fraction, to the lowest terms equivalent: divide the numerator and denominator by their greatest common factor, GCF.
* Why do we try to reduce (simplify) the fractions?
By reducing the values of the numerators and the denominators of the fractions the calculations are easier to make.
A fully reduced (simplified) fraction is one with the smallest possible numerator and denominator, one that can no longer be reduced, and it is called an irreducible fraction.
As a positive proper fraction: (the numerator < the denominator) 12/48 - 5/38 = 9/76
As a decimal number: 12/48 - 5/38 ≈ 0.12
As a percentage: 12/48 - 5/38 ≈ 11.84%
How are the numbers being written on our website: comma ',' is used as a thousands separator; point '.' used as a decimal separator; numbers rounded off to max. 12 decimals (if the case). The set of the used symbols on our website: '/' the fraction bar; ÷ dividing; × multiplying; + plus (adding); - minus (subtracting); = equal; ≈ approximately equal.
Fractions additions: the latest fractions added by the users
The expanding number is the non-zero number that will be used to multiply both the numerator and the denominator of each fraction, in order to build all the fractions up to the same common denominator.
Divide the least common multiple, LCM, calculated above, by each fraction's denominator, in order to calculate each fraction's expanding number.
4. Expand each fraction:
Multiply each fraction's both numerator and denominator by expanding number.
At this point, fractions are built up to the same denominator.
5. Add the fractions:
In order to add all the fractions simply add all the fractions' numerators.
The end fraction will have as a denominator the least common multiple, LCM, calculated above.
6. Reduce the end fraction to the lowest terms, if needed.