Note
- Enter the values of the 3 Fractions whose addition,subtraction,division or multiplication need to be calculated
- Click on the calculate button.
Example of Few questions where you can use this Fraction calculator
- Find the value of $\frac {1}{5} + \frac {1}{6} + \frac {1}{2}$ ?
- Find the value of $\frac {1}{5} - \frac {1}{6} + \frac {1}{3}$?
- Find the value of $\frac {1}{5} - \frac {1}{2} - \frac {1}{3}$?
- Find the value of $\frac {1}{5} \times \frac {1}{2} \times \frac {1}{3}$?
- Find the value of $\frac {1}{5} + \frac {1}{2} \times \frac {1}{3}$?
- Find the value of $\frac {1}{5} \times \frac {1}{2} + \frac {1}{3}$?
How this Fraction Calculation for Addition,subtraction,Multiplication of fractions works
Let Fractions $\frac {a}{b}$ , $\frac {c}{d}$ and $\frac {e}{f}$
Addition of Fractions
$\frac {a}{b} + \frac {c}{d} + \frac {e}{f} = \frac {adf + cbf+ ebd}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
subtraction of Fractions
$\frac {a}{b} - \frac {c}{d} - \frac {e}{f}= \frac {adf - cbf - ebd}{bd}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
Multiplication of Fractions
$\frac {a}{b} \times \frac {c}{d} \times \frac {e}{f}= \frac {ace}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
Mixed Fractions
(a) $\frac {a}{b} + \frac {c}{d} - \frac {e}{f} = \frac {adf + cbf - ebd}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
(b) $\frac {a}{b} - \frac {c}{d} + \frac {e}{f} = \frac {adf - cbf + ebd}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
(c) $\frac {a}{b} + \frac {c}{d} \times \frac {e}{f} = \frac {a}{b} + \frac {ce}{df} =\frac {adf + ceb}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
(d) $\frac {a}{b} \times \frac {c}{d} + \frac {e}{f} = \frac {ac}{bd} + \frac {e}{f} =\frac {acf + ebd}{bdf}$
Now we find the HCF between denominator and Numerator and divide both of them by it and present the Answer
Related Calculators
Related Study Material
link to this page by copying the following text
Physics Calculator
Maths Calculator
Chemistry Calculator