How To Multiply Fractions With Clear Examples?

Multiplying fractions can be a little confusing sometimes. A well-written article that covers all aspects can teach or help you understand it better.

How To Multiply Fractions With Clear Examples?
multiply fractions calculator

The fraction increased by another fraction, an integer, or any variable is referred to as multiplying fractions. There are several ways to multiply fractions, including multiplying the denominator by the denominator or the numerator by the numerator. Additionally, any necessary simplification must be carried out. Using  a multiply fractions calculator provided by online is a practical approach to accomplish it. Despite the fact that math with fractions is regarded as a bit challenging. Understanding and resolving them requires a certain amount of time. Additionally, it is thought that it will be harder for both pupils and teachers to fully comprehend these circumstances.

You can get good data about multiplying fractions either manually done or by using fraction calculator in this article:

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Method of Multiplication: 

At any level, this method is thought to be the clearest and most thorough. As is common knowledge, the numerators must first be multiplied when multiplying two fractions. The denominators are after that multiplied. We finally reorganize the fraction for additional preparation.

Let's have a look at the illustration below, for instance:


We take the following actions while keeping this example in mind:

  • The result of multiplying the numerators 6 and 5 is 30
  • The result of multiplying the denominators 9 and 7 is 63
  • Rearranging the setup is the third phase. So it appears as follows: 6/9*5/7 = 30/63 = 10/21

Applying Form of Whole Figures to Fractions: 

As your class has matured, they must have acquired the necessary knowledge of how the whole numerals can be stated as fractions.

For illustration:

6 / 6/1

You must discuss the following with your class:

  • Your students can try to calculate this one on their own using the formula: Hopefully, as a result of this, your students will be able to represent the equations algebraically.
  • Additionally, find out if they are adept at using various fraction calculators, which enable them to precisely and quickly compute any fraction.

Equivalent Fractions: 

You should be well knowledgeable about equivalent fractions and should have read about them in grades 3–5. A pupil will therefore comprehend the idea better in a year 6 class.

For instance:

4/7 * 2/5

The numerators at the top can be multiplied together as follows: 

4*2 Equals 8

The denominators at the bottom of the list can be multiplied together as follows: 


The result of the reorganization is as follows:


It is said to be the most "pleasing" and accurate response that could be found in an instant utilizing a multiply fractions calculator.

Improper Fractions: 

An improper fraction is one in which the top number, the numerator, is greater in value than the bottom number, the denominator.

It is crucial that your students comprehend the fact that while multiplying fractions, erroneous fractions are common.

For instance:


The "leading" nature of the fraction must be explained to your students. You can accomplish this by explaining to them how the higher number has greater worth than the lower one. It is better to represent the solution as a whole number and fraction combined (simplified). This can also be referred to as a Mixed Number, and it can be quickly and easily simplified using a free dividing fractions calculator.

Final Words:

In this article, we covered how to instruct students to utilize the multiple fraction calculator online to quickly and accurately resolve fractions.