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> Sixth-Grade multiplication of fractions practice

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How to solve Multiplying Fractions activities for Grade 6

Encourage your kids to enjoy learning how to solve multiplying fractions activities for Grade 6. These activities consist of fun models and strategies helpful for quickly multiplying fractions of all kinds. Kids will progressively begin solving multiplying fractions with whole numbers, to proper and improper fractions, and then multiplying mixed numbers.

Before now, all 6th graders must have understood that a fraction consists of a numerator and a denominator. So as they engage in this fantastic resource, they'll realize that multiplying fractions only requires a couple of steps.

 

What are the basic steps for multiplying fractions?

In a bid to know and master what are the basic steps for multiplying fractions, endeavor to have a daily practice with this engaging resource. Let's begin with how to multiply two fractions.

  • When multiplying a fraction by a fraction (proper or improper), first multiply the two numerators and then multiply the two denominators. Finally, simplify the new fractions (answer).

  • When multiplying mixed numbers, you need to convert the mixed numbers to an improper fraction before multiplying. Follow the steps above.

  • When multiplying a fraction by a whole number, you must first change the whole number into a fraction by putting the number over a denominator of 1. Hence you now have two fractions in front of you to multiply. As usual, follow the steps of multiplying two fractions.

Importance of multiplying fractions

Considering the importance of multiplying fractions in math and real-life situations, we have as an objective to help kids feel comfortable and confident when multiplying fractions of any kind.

With a successful experience in multiplying fractions, your kids will quickly master how to solve algebra concepts as they move to advanced math learning. While constantly practicing with this resource, your kids will enhance their number theory skills, such as LCM, GCF, and prime factorization.

Even in real life, we often encounter situations in real life requiring fractions multiplication. We find this most especially when measuring required recipes during cooking or baking.

 

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