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Apr20

Adding Fractions with Different Denominators

Adding Fractions with Different Denominators

We are going to begin this post about adding fractions with three very simple questions: 1. If you had one apple and were given two apples, how many apples do you have now? 2. If you had one apple and were given half an apple, how many apples do you have now? 3. If you […]

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Mar16

Equivalent Fractions on a Number Line

Equivalent Fractions on a Number Line

Today we are going to learn how to solve activities related to the representation of fractions on a number line and the amplification and simplification of fractions. To do this we need to use equivalent fractions. It is easy to represent a fraction on a number line when it is divided into the same number […]

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Apr29

Multiplication of Fractions with an Area Model

Multiplication of Fractions with an Area Model

In today’s post, we are going to see how to use an area model to solve a multiplication problem with fractions. This methodological strategy is very effective to show our students an operation that is very complicated to visualize. Teachers usually make an effort to support their explanations with manipulatives and visuals, because if they […]

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Mar04

Problems with Fractions and How to Solve Them

Problems with Fractions and How to Solve Them

In this post, we are going to give you some guidelines and advice for confronting problems with fractions. Problems with fractions, in no time! Fortywinklesburg is an imaginary kingdom where all of its inhabitants have a peculiar habit: they sleep for days without waking up. The Winklean’s, as they are called, sleep for so long […]

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Apr16

Using the Number Line to Compare Fractions

Using the Number Line to Compare Fractions

In previous posts, we’ve learned how to place different numbers on the number line. Today we’re going to learn how to represent fractions on a number line. This is very useful when we need to compare them. Fractions with the same denominator As we know, it’s easy to compare fractions with the same denominator. In these cases, […]

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Feb05

Adding and Subtracting Fractions: Why Do They Need the Same Denominator?

Adding and Subtracting Fractions: Why Do They Need the Same Denominator?

Today we’re going to find out why, when we’re adding and subtracting fractions, they need to have the same denominator. If you didn’t already know, when we’re adding and subtracting fractions, they must be homogeneous. You can read more about homogeneous and heterogeneous fractions in this post. It’s really easy to understand using visual aids, which we’ll take […]

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Jan05

Homogeneous and Heterogeneous Fractions

Homogeneous and Heterogeneous Fractions

In today’s post we’re going to introduce a very important concept related to solving operations with fractions: homogeneous and heterogeneous fractions. To start off, we’re going to go over the the terms that make up a fraction.The term that indicates the number of parts we divide the unit into is called the DENOMINATOR. The term that […]

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Dec18

How to Simplify Fractions with Examples

How to Simplify Fractions with Examples

In today’s post, we are going to learn about the different methods we can use to simplify fractions, as well as a trick that is essential to simplification. We will also see some examples of activities that children solve during their Smartick sessions. What is Simplifying Fractions? Simplifying a fraction is reducing the numerator and […]

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Dec01

Using Mixed Numbers to Represent Improper Fractions

Using Mixed Numbers to Represent Improper Fractions

In today’s post we’re going to learn about mixed numbers, which are much easier to interpret than the improper fractions they represent. We’re going to look at some examples of the exercises and problems that you can work on in Smartick and the types of numbers that you can work on in these activities. You’ll be able to do them […]

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Nov06

Understanding the Division of Fractions

Understanding the Division of Fractions

Today we’re going to learn how to perform a division of fractions using the very definition of division as the inverse operation of multiplication. This way we don’t need to use the more known methods that we’ve already seen in the post about Dividing fractions. You might know how to use those methods, but without knowing […]

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