How do you divide fractions answers?

The first step to dividing fractions is to find the reciprocal (reverse the numerator and denominator) of the second fraction. Next, multiply the two numerators. Then, multiply the two denominators. Finally, simplify the fractions if needed.

How can you avoid getting wrong answers on a calculator?

Order matters !! It can matter what order you enter a calculation if it involves multiple steps. Your calculator will typically do multiplication and division steps before doing addition or subtraction. You can force the calculator to do the part of the problem that you have entered by using the [=] key .

How to divide fractions on a calculator?

The numerator is the top number in the fraction. Type the numerator into your calculator, then push the divide button. Next, type the bottom number into the calculator, which is the denominator. Hit the equal sign to get your decimal .

How do you solve fractions answer?

How to Solve Fractions. If two fractions have the same denominator, add or subtract the numerators from each other . If the fractions don't have the same denominator, change them to a common multiple. For example, 4/5 and 3/2 can become 8/10 and 15/10.

How do you change a division answer to a fraction?

To turn a division problem into a fraction, simply place the dividend (the number being divided) as the numerator (top part) and the divisor (the number you're dividing by) as the denominator (bottom part) . For example, if you have a division problem like 6 ÷ 3, you can rewrite it as a fraction: .

How many ways are there to divide fractions?

You can divide fractions in one of two ways: the cross multiplication method or the inverse multiplication method. The cross multiplication method. ... The inverse multiplication method.

How to easily divide?

By simplifying the numbers first , the division becomes much easier. Example: Suppose you want to divide 48 by 6. You notice that both numbers are divisible by 6. You can simplify 48 divided by 6 to 8 divided by 1 (since 48 ÷ 6 = 8 and 6 ÷ 6 = 1).

What is the logic behind dividing fractions?

The rule for dividing fractions is you take the first fraction and multiply it by the reciprocal of the second fraction . Yes, you heard that right: to divide, you end up multiplying, but only after first flipping the second fraction around.

How do you check division answers?

We can verify the quotient and the remainder of the division using the division formula: Dividend = (Divisor × Quotient) + Remainder . If the remainder is 0, then we can check our quotient by multiplying it with the divisor. If the product is equal to the dividend, then the quotient is correct.

How do I stop Google calculator from showing fractions?

There is no way to disable that currently , but this is a good suggestion. Please send feedback from the app itself to let the development team know that this is something you would like to see. As a workaround, you can use a third party calculator app from the Play Store in the meantime.

How do I fix my calculator giving answers in standard form?

On a calculator, the 'exponent' button is specifically for standard form and powers of 10, whereas the button can be used for any power. Scientific calculators can also be set to “scientific” mode and will then show all calculations in standard form .

Dividing Fractions Calculator (2024)

On the hunt for a tool that can divide any combination of fractions, mixed numbers, and whole numbers? If so, look no further - this dividing fractions calculator is the one for you! This calculator can help you with many different questions:

✔️ How to divide fractions with whole numbers?
✔️ How do you divide a whole number by a fraction?
✔️ How to divide mixed fractions?
❌ How to sum two fractions? And how to convert fractions to decimals and decimals to fractions?

Well, the last point isn't the purpose of this tool. Better check out our adding fractions calculator for tips and tricks on fraction addition, as well as two excellent converters, the fractions to decimals converter and the decimals to fractions calculator, designed to remove any doubts about fractions conversion. And for those searching for an all-in-one solution, we have something special – a comprehensive fraction calculator. Give it a go!

How to divide fractions?

Dividing fractions is really similar to multiplying fractions. You just need to follow these steps to divide two fractions (for example, $\frac 4 5$ 54 by $\frac 23$ 32):

Calculate the reciprocal of your second fraction - the divisor (the fraction you want to divide by). To find the reciprocal, simply flip the number upside down so that the top number is now at the bottom and the bottom number is now above the line:

$\qquad \frac{2}{3}\rightarrow\frac{3}{2}$ 32→23

Remember that there's one number which doesn't have a reciprocal - $0$ 0. So our second fraction can't have its top number equal to $0$ 0 - and we hope that we don't need to remind you that you can't divide by zero, so the bottom number of a fraction can also never be zero.

Multiply your fractions. As a reminder, to multiply two fractions, you need to multiply the numerator by the other numerator and the denominator by the other denominator:

$\qquad \frac{4}{5}\times\frac{3}{2} = \frac{4\times 3}{5\times2}=\frac{12}{10}$ 54×23=5×24×3=1012

Finally, simplify the result, if needed:

$\qquad \frac{12}{10}=\frac{6}{5}$ 1012=56

And that's it!

That wasn't so difficult, was it? 😉 Our dividing fractions calculator shows you the step-by-step solution to your chosen example if you still have problems understanding how to divide fractions.

How to divide fractions with whole numbers?

When it comes to dividing fractions by whole numbers, it's pretty much the same as above: you need to multiply your fraction by a reciprocal – but this time, it's a reciprocal of the whole number. Let's look at an example, dividing $\frac 1 2$ 21 by $3$ 3:

Find the reciprocal of your whole number. As you may write every whole number as that number over $1$ 1, then $3$ 3 is $\frac 3 1$ 13. Its reciprocal is then $\frac1 3$ 31:

$\qquad \frac{\textcolor{#ff8000}3}{\textcolor{#5c85d6}1} \nearrow\kern{-1em} \searrow \frac{\textcolor{#5c85d6}1}{\textcolor{#ff8000}3}$ 13↗↘31

Multiply the fractions:

$\qquad \frac{1}{2}\times\frac{1}{3}=\frac{1\times1}{2\times3}=\frac{1}{6}$ 21×31=2×31×1=61

This time you don't need any fraction reduction, as the result will always be in its simplest form.

To sum up, the whole operation of dividing fractions by whole numbers looks as follows:

$\begin{align*}\frac{\frac{1}{2}}{3} &= \frac{\frac{1}{2}}{ \frac{3}{1}} =\frac{1}{2}\times\frac{1}{3}\\[1.5em]&=\frac{1\times1}{2\times3}=\frac{1}{6}\end{align*}$ 321=1321=21×31=2×31×1=61

So, in other words, you can say that the denominator of your fraction is multiplied by the whole number.

Let's think about a word problem for the above example to help you intuitively understand dividing fractions by whole numbers.

The day after Halloween 🎃, two of your friends came for a visit. You'd like to offer them some food, but you only have half of a pumpkin pie in the house 😱. What proportion of the entire pie should each slice, if you want to divide it equally? Don't forget about yourself; you'd like to eat that yummy pie, too 🥧.

That's right! Every person will get one-sixth of a pie.

How do you divide a whole number by a fraction?

Dividing a whole number by a fraction should be a piece of cake for you (or a slice of pumpkin pie?🤔). The protocol is really similar, let's check how to divide $2$ 2 by $\frac 1 6$ 61:

Find the reciprocal of the divisor – the second fraction.

$\qquad \frac{\textcolor{#ff8000}1}{\textcolor{#5c85d6}6} \nearrow\kern{-1em} \searrow \frac{\textcolor{#5c85d6}6}{\textcolor{#ff8000}1}$ 61↗↘16

Do the fraction multiplication. As you can write $2$ 2 as $\frac 2 1$ 12:

$\qquad \begin{align*} &\frac{2}{1} \times\frac{6}{1}=\frac{\frac 2 6}{\frac 1 1}\\[1.5em]&=\frac {12}{1} = 12\end{align*}$ 12×16=1162=112=12

And that's everything! In this case, you don't need to do any simplification.

Coming back to the pumpkin pie, you can imagine this problem as the question "How many slices that are one-sixth of a pie fit into two pies🥧🥧?"

Yes, exactly! If you divide two pies into $\frac 1 6$ 61 slice, you will get $12$ 12 such slices in total.

How to divide mixed fractions?

We're pretty sure you've already guessed how to divide mixed fractions. You need only one additional step – to change the mixed fraction to an improper fraction:

Let's assume you want to divide $3\frac{1}{2}$ 321 by $1\frac{4}{5}$ 154:

Change any mixed numbers to improper fractions. Here is a quick reminder on how to do it: multiply the denominator by the whole number and add the numerator to get a new numerator. The denominator stays the same:

$\qquad 3\frac{1}{2} = \frac{3\times 2+1}{2}=\frac{7}{2}$ 321=23×2+1=27

And:

$\qquad 1\frac{4}{5}=\frac{1\times5+4}{5}=\frac{9}{5}$ 154=51×5+4=59

Then, follow the standard procedure:

Find the reciprocal of the second fraction:

$\qquad \frac{9}{5}\rightarrow\frac{5}{9}$ 59→95

Multiply the fractions:

$\qquad \begin{split} \frac{7}{2}\times\frac{5}{9}&=\frac{7\times5}{2\times9}\\[1.5em]&=\frac{35}{18} = 1 \frac{17}{18}\end{split}$ 27×95=2×97×5=1835=11817

Of course, our dividing fractions calculator can deal with dividing mixed fractions 💪

Example 1: 3/4 divided by 2 in fraction form

As you've read the paragraph on how to divide fractions with whole numbers, we're sure this will be a walk in the park for you. Let's check how to calculate $\frac{3}{4}$ 43 divided by $2$ 2 as fractions, using this dividing fractions calculator:

Choose the fraction form. Let's pick the mixed number option, as you'd like to enter a whole number (however, simple fraction form is also fine, then you should write the whole number as the number over 1).
Input the first fraction. For the chosen example, put $3$ 3 as a numerator (top number), and $4$ 4 in the denominator box (it's the bottom number). You can ignore the whole number field or input $0$ 0.
Enter the second value. Input $2$ 2 to the whole number box and leave the other fields empty.
And that's it - the dividing fractions calculator worked out the answer! Now you know that $\frac{3}{4}$ 43 divided by $2$ 2 in fraction form is $\frac{3}{8}$ 83.

If you need some details on what the calculations are for your example, check the step-by-step solution.

Example 2: Dividing 3 fractions

Finally, let's discuss a slightly more unusual case – dividing three fractions. To make it even more complicated, let's choose fractions in different forms: two fractions in their simple form (one negative) and one fraction that is a mixed number:

$7\frac{1}{4}:\frac{5}{6}:-\frac{2}{3}=?$ 741:65:−32=?

Select the proper form of the fraction. You need the mixed number option, as you have one mixed fraction.
Input the fractions:
- 1^st fraction: $7$ 7 as the whole number, $1$ 1 as the numerator, $4$ 4 as the denominator;
- 2^nd fraction: empty or $0$ 0 as the whole number, $5$ 5 as the numerator, $6$ 6 as the denominator; and
- 3^rd fraction: empty or $0$ 0 as the whole number, $-2$ −2 as the numerator, $3$ 3 as the denominator.
Check how to divide 3 fractions with a step-by-step solution. The result of the operation is $-\frac{261}{20} = -13\frac{1}{20}$ −20261=−13201.