**How To Generate Equivalent Fractions** – Similar parts are common in KS2 maths, and some children, parents, and even primary school teachers may not be sure what they are or how to find them. This article aims to make things a little clearer.

Equivalent fractions are two or more fractions that are all equal, even if they divide the numerator and denominator differently. For example, the fraction 1/2 is equal to (or the same as) 25/50 or 500/1000.

## How To Generate Equivalent Fractions

Remember that a fraction is part of a whole: the denominator (the next number) represents the equal number of parts into which the whole is divided; The volume numbers (top numbers) represent the amount of those components.

## Equivalent Fractions Explained—definitions, Examples, Worksheets — Mashup Math

If the concept of equivalent fractions sounds confusing and you’re not sure about the difference between whole numbers, denominators of fractions and fractions, you may want to return to our fractions for kids articles.

This breaks down the first steps in fractions that children in grades one and two should do at school, and clear examples of how to find the value of fractions using practical tools, math tricks, presentations, pictures and number lines. Difference between unit fractions and non-unit fractions; All the way down to positive and negative fractions.

It is written as a guide for children and parents to work together in an easily digestible section.

### Equivalent Fractions Using Digital Visual Models

Download these free information and comparison worksheets for third-year students that aim to help students independently apply what they have learned.

Here are some examples of similar fractions using the bar model and showing the ‘sections’, each of which refers to the ‘whole’, that is, the denominator.

Although 8/12 may look like a different fraction, it is actually 4/6 because 8 parts of 12 are the same as four parts of 6, as shown below:

#### Equivalent Fractions With Pattern Blocks

The three fractions 2/3, 4/6 and 8/12 are shown below, respectively, on the fraction wall to show their equivalents.

To solve a common fraction, both the numerator and the denominator of the fraction must be multiplied by the same number. This means that you are actually multiplying by 1 and we know that multiplying by 1 does not change the original number, so the fraction will be equal.

Another way to find an equivalent fraction is to divide both the numerator and the denominator of the fraction by the same number – this is called simplifying the fraction because both the denominator and the denominator will be smaller.

### How To Make Equivalent Fractions Worksheet

For example, to simplify the fractions 9/12, find a number where both the denominator and denominator are divisible by (also known as ‘common factors’), such as 3.

9/12 ÷ 3/3 = 3/4 So 9/12 and 3/4 are identical fractions, and 3/4 is a fraction in the simplest form.

The concept of equivalent fractions is not introduced until the third year, when children see and are shown using similar fraction diagrams with division.

#### Printable Fraction Board Games For Equivalent Fractions

In Year 4, they will recognize and illustrate using a family diagram of the same fraction. The National Curriculum’s unofficial guidelines also recommend that students use factors and multipliers to identify similar fractions and simplify where appropriate (for example, 6/9 = 2/3 or ¼ = 2/8).

In Year 5, students are taught to identify, name, and write equivalent fractions of a given fraction, representing visual representations, including decimals and percentages.

In Year 6, they will begin to add and subtract fractions with mixed denominators and numbers using the concept of equivalent fractions. Unofficial guidelines for Year 6 suggest that common factors may be related to finding common fractions, and that children do maths with simple fractions… including lists of equivalent fractions to find fractions with common denominators.

#### Maths Help: Equivalent Fractions. Fractions The Same As Each Other, Numerator, Denominator, Half ,quarter, Third, Tenth

Children will need to be proficient in equivalent fractions to be able to convert between decimals and percentages. Knowledge of low and high quality programmer is equally important

Wondering how to choose a Shaw rug Check out our basic math dictionary or try other words related to the same fractions:

(Answer: Yes – it will be 2/6 (think the middle square is divided in half again) which = 1/3)

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Equivalent fractions are fractions that may look different but actually represent the same amount. 2/3 and 6/9 are examples of similar fractions.

Similar fractions can be defined as fractions that have different denominators and denominators, but represent the same value.

For worksheets, fractions, equations and math resources, visit the Third Space Learning Maths Hub. Also free download:

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### Ways To Make Comparing Fractions More Engaging!

New for 2022, we provide all KS1 and KS2 lessons with values and worksheets (with teaching notes included).

All services from Year 1 to Year 6 follow a core approach to teaching maths similar to programs such as White Rose Maths and Mathematics Mastery.

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## Supply The Missing Numerators To Make Equivalent Fractions

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Any cookies that may not be directly required for the website to function and are used specifically to collect users’ personal data through advertising, marketing, and other embedded content are called non-necessary cookies. It is important to obtain user consent before using these cookies on your website. Fractions are one of the most important basic topics in math, and students need to understand how to do operations on fractions, such as adding and subtracting fractions and multiplying fractions. But before students can understand fractions at a high level, it is important that they have a solid understanding of common parts.

## Core Focus On Decimals & Fractions

In real life we always give different values which can be considered equal or equal. For example, we know that 60 minutes equals 1 hour, and we know that 16 ounces equals 1 pound. In each case, we express the same amount of time or weight in two different ways that can be changed.

The concept of expressing two equal quantities in different ways is the same in mathematics when dealing with equal parts.

This complete guide to equivalent fractions will provide step-by-step lessons on how to understand equivalent fractions and how to find them.

#### Equivalent Fractions And Multipliers

The reason they are equal fractions is because if you (A) MORE or (B) divide both the numerator (top) and the denominator (bottom) of each fraction by the same number, the fraction does not change. (If the concept is difficult to understand, the pictures below will help!)

You can also use the fraction table as a visual aid to understand and identify similar fractions.

To find an equivalent fraction by division, perform the same steps as multiplication, but remember the following important points:

#### For Equivalent Fractions The Fraction Notation Shows The Number Of…

If you are not sure whether two fractions are equal or not, there are simple shortcuts involving multiplication that you can use as a check.

To get the product of two fractions, fold the top of the first part under the second part and the bottom of the first part over the top of the second part.

To see if 4/5 and 12/15 are equal, you need to start by looking at the opposite products.

## Math Clip Art Fraction Concepts Equivalent Fractions 12

Again, fold the top of the first half down the second half and the bottom of the first half over the second half as follows:

Therefore, we can conclude that 4/5 and 12/15 are the same fractions because their cross-sectional products are the same.

As in the last example, you can check that these two fractions are equal by looking at the following product:

#### Generate Equivalent Fractions

Therefore, we can conclude that 4/7 and 6/12 are not equal fractions because their cross products are not equal.

Check out the video tutorial