Do you remember a previous post where we looked at two methods for dividing fractions? **Review by clicking here.** In today’s post, we are going to solve exercises involving **dividing fractions** with the **two** methods. You can use the one that you like the most!

Afterward, you can practice with the exercises we recommend at the end of this post to make sure that you understand how to divide fractions.

**Let’s go!**

**Dividing Fractions Method 1:**

To divide these two fractions, we should multiply the numerator of the first fraction (3) by the denominator of the second fraction (9) and write the result in the numerator of the resulting fraction.

Next, multiply the denominator of the first fraction (5) by the numerator of the second fraction (10) and write the result in the denominator of the resulting fraction.

Now we simplify the fraction. 30 and 45 are multiples of 15 so we divide both numbers by 15 and are we are left with the simplified fraction.

Here we have another example:

**Dividing Fractions Method 2:**

Continuing with the same example from before, now we invert the second fraction: we write the numerator where the denominator is and the denominator where the numerator is. And we change the division of fractions into a multiplication.

After this point, the steps are the same as before.

Here is the same example that we have used before but solved with method 2:

Read more about division and the simplification of fractions from previous posts below:

- Dividing fractions within Word Problems
- Simplifying of Fractions

…And **more**!

Remember that this and more** elementary math topics** are explained in detail with explanations, exercises, tutorials, and much more on **Smartick! **Register now for a free 15-day trial by clicking here.

### Learn More:

- Two Ways of Dividing Fractions and Some Examples
- Learn How to Divide Fractions with Two Different Methods
- Learn New Methods for Dividing Fractions
- Learn and Practice How to Subtract or Add Fractions
- Understanding the Division of Fractions

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