Example 1
- Operation: add
- 1/2 and 1/3
5/6
What is 1/2 plus 1/3? 5/6, because 3/6 plus 2/6.
The calculator adds, subtracts, multiplies, and divides two fractions, then reduces the result. 1/2 plus 1/3 is 5/6. 3/4 times 2/5 is 3/10.
This is not the fractional part of a number and not a fractional power. The leftover after the integer is on the fractional part page.
Enter the fractions. The reduced result will appear here.
The calculator uses whole-number numerators and denominators. For add and subtract the common denominator is the product of both denominators. 1/2 plus 1/3 is 3/6 plus 2/6, which is 5/6.
For multiply the numerators multiply and the denominators multiply. 3/4 times 2/5 is 6/20, and after reducing by 2 that is 3/10.
For divide you multiply the first fraction by the reciprocal of the second. (1/2) ÷ (1/4) is (1/2) × (4/1), which is 2.
Reduce divides the numerator and denominator by the greatest common divisor. 2/4 becomes 1/2. If the reduced denominator is 1, the main result is a whole number.
A denominator of 0 is not accepted. A minus in the denominator moves to the numerator, so 1/−2 and −1/2 give the same result.
This is not the fractional part of 3.25 and not a fractional power. A percent of a number is on a separate page.
a/b + c/d = (a×d + c×b) / (b×d), then reduce by the GCD
Multiply: (a×c)/(b×d). Divide: (a×d)/(b×c). Reduce: divide numerator and denominator by the greatest common divisor.
The common denominator 6 gives 3/6 plus 2/6. The sum 5/6 does not reduce further.
5/6
What is 1/2 plus 1/3? 5/6, because 3/6 plus 2/6.
3/10
What is 3/4 times 2/5? 3/10 after reducing 6/20 by 2.
1/2
What does 2/4 reduce to? 1/2. The greatest common divisor is 2.
5/6. The common denominator is 6: 3/6 plus 2/6. As a decimal that is 0.8333.
3/10. First 6/20, then reduce by 2. As a decimal that is 0.3.
1/2. The greatest common divisor is 2.
No. A fraction with denominator 0 is not a number. The calculator does not accept that input.
Yes. The calculator does not accept 1.5. Write 3/2 instead of one and a half.
The fractional part is what remains after subtracting the integer part, for example 0.25 from 3.25. Here you compute two fractions.
You multiply the first fraction by the reciprocal of the second. (1/2) ÷ (1/4) is (1/2) × (4/1), which is 2.
The sign moves to the numerator. −1/2 and 1/−2 give the same result −1/2.
The main result is 2, because the reduced denominator is 1. The raw 4/2 sits beside it.
No. A fractional power is on a separate page. Here you add, subtract, multiply, divide, and reduce fractions.
Reducing a fraction uses the greatest common divisor. Denominator 0 is not a number.
Page updated in 2026.