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Fractions Games for Kids
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  • Math (2,046)
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  • Motor Skills (16)

    • Fractions Using Models Skills

    View all 28 games
    • Partition to Match the Fractions
      Fractions Using Models
      Partition to Match the Fractions

      Have your own math-themed party by learning how to partition to match the fractions.

      3 3.NF.1
      VIEW DETAILS
    • Choose the Correct Partition
      Fractions Using Models
      Choose the Correct Partition

      Apply your knowledge of fractions to choose the correct partition.

      3 3.NF.1
      VIEW DETAILS
    • Choose the Correct Partition to Match the Fraction
      Fractions Using Models
      Choose the Correct Partition to Match the Fraction

      Shine bright in the math world by learning to choose the correct partition to match the fraction.

      3 3.NF.1
      VIEW DETAILS
    • Partition into Equal Parts
      Fractions Using Models
      Partition into Equal Parts

      Kids must partition into equal parts to practice fractions.

      3 3.NF.1
      VIEW DETAILS

    Fractions On A Number Line Skills

    View all 10 games
    • Missing Fractions on Number Lines
      Fractions On A Number Line
      Missing Fractions on Number Lines

      Learn to solve math problems by finding the missing fractions on number lines.

      3 3.NF.2.b
      VIEW DETAILS
    • Identify Fractions on Number Lines
      Fractions On A Number Line
      Identify Fractions on Number Lines

      Enjoy the marvel of mathematics by exploring how to identify fractions on number lines.

      3 4 3.NF.2.b
      VIEW DETAILS
    • Missing Numerators on Number Lines
      Fractions On A Number Line
      Missing Numerators on Number Lines

      Have your own math-themed party by learning how to find the missing numerators on number lines.

      3 3.NF.2.b
      VIEW DETAILS
    • Missing Denominators on Number Lines
      Fractions On A Number Line
      Missing Denominators on Number Lines

      Enter the madness of math-multiverse by figuring out the missing denominators on number lines.

      3 3.NF.2.b
      VIEW DETAILS

    Compare Fractions Skills

    View all 22 games
    • Compare Unit Fractions using Real World Models
      Compare Fractions Using Models
      Compare Unit Fractions using Real World Models

      Dive deep into the world of fractions by comparing unit fractions using real world models.

      3 3.NF.3.d
      VIEW DETAILS
    • Compare Fractions Using 1 as Benchmark
      Compare Fractions Using Benchmark Fractions
      Compare Fractions Using 1 as Benchmark

      Unearth the wisdom of mathematics by learning how to compare fractions using 1 as a benchmark.

      4 4.NF.2
      VIEW DETAILS
    • Compare Unit Fractions using Visual Models
      Compare Fractions Using Models
      Compare Unit Fractions using Visual Models

      Take a deep dive into the world of math by comparing unit fractions using visual models.

      3 3.NF.3.d
      VIEW DETAILS
    • Compare Unit Fractions on the Number Line
      Compare Fractions Using A Number Line
      Compare Unit Fractions on the Number Line

      Learn to solve problems by comparing unit fractions on the number line.

      3 3.NF.3.d
      VIEW DETAILS

    Equivalent Fractions Skills

    View all 25 games
    • Identify Equivalent Fractions
      Equivalent Fractions Using Models
      Identify Equivalent Fractions

      Treat yourself to an immersive learning experience by identifying equivalent fractions.

      3 4 3.NF.3.b
      VIEW DETAILS
    • Complete Equivalent Fractions
      Equivalent Fractions Using Models
      Complete Equivalent Fractions

      Begin the exciting journey of becoming a math wizard by learning to complete equivalent fractions.

      3 4 3.NF.3.b
      VIEW DETAILS
    • Generate Equivalent Fractions using Number Line
      Equivalent Fractions Using A Number Line
      Generate Equivalent Fractions using Number Line

      Apply your knowledge of fractions to generate equivalent fractions using a number line.

      4 3.NF.3.b
      VIEW DETAILS
    • Generate Multiple Equivalent Fractions
      Equivalent Fractions Using A Number Line
      Generate Multiple Equivalent Fractions

      Be on your way to become a mathematician by learning to generate multiple equivalent fractions.

      3 4 3.NF.3.b
      VIEW DETAILS

    Mixed Numbers As Improper Fractions Skills

    View all 4 games
    • Choose the Fraction Equivalent of the Mixed Number
      Mixed Numbers As Improper Fractions
      Choose the Fraction Equivalent of the Mixed Number

      Kids must choose the fraction equivalent of the given mixed number.

      4 5 4.NF.1
      VIEW DETAILS
    • Select the correct Equivalent Fraction for the Mixed Number
      Mixed Numbers As Improper Fractions
      Select the correct Equivalent Fraction for the Mixed Number

      Children must select the correct equivalent fraction for the mixed number.

      4 5 4.NF.1
      VIEW DETAILS
    • Convert the Mixed Number into a Fraction
      Mixed Numbers As Improper Fractions
      Convert the Mixed Number into a Fraction

      Enjoy the marvel of math-multiverse by exploring how to convert mixed numbers into fractions.

      4 4.NF.1
      VIEW DETAILS
    • Fill in to Complete the Equivalent Fractions
      Mixed Numbers As Improper Fractions
      Fill in to Complete the Equivalent Fractions

      Make fraction practice easy by filling in to complete the equivalent fractions.

      4 4.NF.1
      VIEW DETAILS

    Fractions Operations Skills

    View all 91 games
    • Subtract a Mixed Number from a Mixed Number
      Subtract Mixed Numbers
      Subtract a Mixed Number from a Mixed Number

      Have your own math-themed party by learning to subtract a mixed number from another mixed number.

      4 4.NF.3.c
      VIEW DETAILS
    • Find the Sum WIth Help of Fraction Models
      Add Fractions
      Find the Sum WIth Help of Fraction Models

      Practice to find the sum with the help of fraction models in this game.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Estimate the Difference using Number Line
      Subtract Fractions
      Estimate the Difference using Number Line

      Use your fraction skills to estimate the difference using a number line.

      4 5 5.NF.2
      VIEW DETAILS
    • FIll in the Blank to add the Fraction and the Mixed Number
      Add Mixed Numbers
      FIll in the Blank to add the Fraction and the Mixed Number

      FIll in the blanks to add the fraction and the mixed number.

      4 4.NF.3.c
      VIEW DETAILS

    All Fractions Skills

    • Compare and Model Greater Fraction
      Compare Fractions
      Compare and Model Greater Fraction

      Practice the superpower of fractions by learning how to compare and model greater fractions.

      3 3.NF.3.d
      VIEW DETAILS
    • Compare Unit Fractions without Visual Models
      Order Fractions
      Compare Unit Fractions without Visual Models

      Have your own math-themed party by learning how to compare unit fractions without visual models.

      3 3.NF.3.d
      VIEW DETAILS
    • Select the Pair of Equivalent Fractions
      Equivalent Fractions
      Select the Pair of Equivalent Fractions

      Enjoy the marvel of mathematics by exploring how to select the pair of equivalent fractions.

      3 4 3.NF.3.b
      VIEW DETAILS
    • Convert the Fractions into Mixed Numbers
      Improper Fractions As Mixed Numbers
      Convert the Fractions into Mixed Numbers

      Help your child take flight by learning how to convert fractions into mixed numbers.

      4 4.NF.1
      VIEW DETAILS
    • Compare and Model Smaller Fraction
      Compare Fractions
      Compare and Model Smaller Fraction

      Have your own math-themed party by learning how to compare and model smaller fractions.

      3 3.NF.3.d
      VIEW DETAILS
    • Order Fractions with Same Denominator
      Order Fractions
      Order Fractions with Same Denominator

      Practice the superpower of fractions by learning how to order fractions with the same denominator.

      3 4 3.NF.3.d
      VIEW DETAILS
    • Divide and Complete the Equivalent Fraction
      Equivalent Fractions
      Divide and Complete the Equivalent Fraction

      Use your math skills to divide and complete the equivalent fraction.

      3 4 4.NF.1
      VIEW DETAILS
    • Complete the Mixed Number
      Improper Fractions As Mixed Numbers
      Complete the Mixed Number

      Dive deep into the world of fractions by learning to complete mixed numbers.

      4 4.NF.1
      VIEW DETAILS
    • Use Fractions Models to FInd the Sum
      Fractions Operations
      Use Fractions Models to FInd the Sum

      Add more arrows to your child’s math quiver by using fraction models to find the sum.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Compare Fractions with Like Denominators
      Compare Fractions
      Compare Fractions with Like Denominators

      Have your own math-themed party by learning to compare fractions with like denominators.

      3 4 3.NF.3.d
      VIEW DETAILS
    • Order Fractions with Same Numerator
      Order Fractions
      Order Fractions with Same Numerator

      Enjoy the marvel of math-multiverse by exploring how to order fractions with the same numerator.

      3 4 3.NF.3.d
      VIEW DETAILS
    • Select a Pair of Equivalent Fractions
      Equivalent Fractions
      Select a Pair of Equivalent Fractions

      Kids must select a pair of equivalent fractions correctly.

      3 4 4.NF.1
      VIEW DETAILS
    • Select the Mixed Number for the Given Fraction
      Improper Fractions As Mixed Numbers
      Select the Mixed Number for the Given Fraction

      Kids must select the mixed number for the given fraction.

      4 5 4.NF.1
      VIEW DETAILS
    • Take Help of Models to add Fraction Bigger than 1
      Fractions Operations
      Take Help of Models to add Fraction Bigger than 1

      Enjoy the marvel of mathematics by learning to take help of models to add fractions bigger than 1.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Compare Fractions with Same Denominator
      Compare Fractions
      Compare Fractions with Same Denominator

      Unearth the wisdom of mathematics by learning how to compare fractions with the same denominator.

      3 4 3.NF.3.d
      VIEW DETAILS
    • Create Non-Unit Fractions Without Visual
      Fractions Operations
      Create Non-Unit Fractions Without Visual

      Help kids practice fractions by creating non-unit fractions without visuals.

      3 3.NF.1
      VIEW DETAILS
    • Understand Unit Fractions
      Fractions Using Models
      Understand Unit Fractions

      Learn to solve math problems by understanding unit fractions.

      3 3.NF.1
      VIEW DETAILS
    • Mark Unit Fractions on Number Lines
      Fractions On A Number Line
      Mark Unit Fractions on Number Lines

      Let your child see the world through math-colored shades by marking unit fractions on number lines!

      3 4 3.NF.2.b
      VIEW DETAILS
    • Compare Fractions with Like Numerators
      Compare Fractions
      Compare Fractions with Like Numerators

      Add more arrows to your child’s math quiver by comparing fractions with like numerators.

      3 4 3.NF.3.d
      VIEW DETAILS
    • Add Like Fractions using Number Lines
      Fractions Operations
      Add Like Fractions using Number Lines

      Use your fraction skills to add like fractions using number lines.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Understand Equivalent Fractions
      Fractions Using Models
      Understand Equivalent Fractions

      Help your child understand equivalent fractions with this fun game.

      3 3.NF.1
      VIEW DETAILS
    • Mark Fractions on Number Lines
      Fractions On A Number Line
      Mark Fractions on Number Lines

      Add more arrows to your child’s math quiver by marking fractions on number lines.

      3 4 3.NF.2.b
      VIEW DETAILS
    • Are the Fractions Equivalent
      Equivalent Fractions
      Are the Fractions Equivalent

      Sharpen your fraction skills with this 'Are the Fractions Equivalent' game.

      3 4 3.NF.3.b
      VIEW DETAILS
    • Add Like Fractions
      Fractions Operations
      Add Like Fractions

      Shine bright in the math world by learning how to add like fractions.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Partition to Make a Non-Unit Fraction
      Fractions Using Models
      Partition to Make a Non-Unit Fraction

      Use your math skills to partition to make a non-unit fraction.

      3 3.NF.1
      VIEW DETAILS
    • Choose the Fraction Marked on the Number Line
      Fractions On A Number Line
      Choose the Fraction Marked on the Number Line

      Shine bright in the math world by learning how to choose the fraction marked on the number line.

      3 4 4.NF.1
      VIEW DETAILS
    • Generate Equivalent Fractions
      Equivalent Fractions
      Generate Equivalent Fractions

      Kids must generate equivalent fractions to refine their math skills.

      3 4 3.NF.3.b
      VIEW DETAILS
    • Add Fractions WIth the Aid of a Number LIne
      Fractions Operations
      Add Fractions WIth the Aid of a Number LIne

      Ask your little one to add fractions with the aid of a number line to play this game.

      3 4 4.NF.3.a
      VIEW DETAILS
    • Understand Non-Unit Fractions
      Fractions Using Models
      Understand Non-Unit Fractions

      Enjoy the marvel of math-multiverse by understanding non-unit fractions.

      3 3.NF.1
      VIEW DETAILS
    • Place the Fraction on the Number Line
      Fractions On A Number Line
      Place the Fraction on the Number Line

      Add more arrows to your child’s math quiver by placing the fraction on the number line.

      3 4 4.NF.1
      VIEW DETAILS
    • Compare Fractions Using Fraction Strips
      Compare Fractions
      Compare Fractions Using Fraction Strips

      Enjoy the marvel of math-multiverse by exploring how to compare fractions using fraction strips.

      3 3.NF.3.d
      VIEW DETAILS
    1 2 ... 4 →

    What Is a Fraction?

    A fraction represents a part of a whole. For example, if you divide a whole pizza into 4 equal parts, then each part represents the fraction \( \frac{1}{4} \); 3 slices out of 4 represent the fraction \( \frac{3}{4} \).

    Numerator and denominator are two parts of a fraction. Numerator is the number written on the top, which represents the number of parts taken out of the whole. The number on the bottom is called the denominator and it represents the total number of equal parts the whole is divided into.

    Numerator and denominator of a fraction

    Observe the diagram shown below.

    In the first circle,  the whole portion is shaded. Thus, it represents a whole. 

    In the second circle, the shaded portion represents half of the whole portion, that is \( \frac{1}{2} \).

    In the third circle, one out of four parts are shaded and hence, it is represented as \( \frac{1}{4} \). It is called a quarter of a circle.

    In the last circle, three out of four parts are shaded, and hence it is represented as \( \frac{3}{4} \).

    Fractions - visual model

    You can check out a few simple identifying fraction games for kids here!

    Types of Fractions

    I. Proper Fractions: These are fractions in which the numerator (the top number) is smaller than the denominator (the bottom number). For example, \( \frac{1}{3} \), \( \frac{2}{5} \), etc.

    II. Improper Fractions: These are fractions in which the numerator is greater than or equal to the denominator. For example, \( \frac{5}{4} \), \( \frac{7}{3} \), etc.

    III. Mixed Numbers or Mixed fractions: A mixed number consists of a whole number and a proper fraction. They have an integer part and a fractional part. For example, \( 2\; \frac{1}{4} \), \( 3\; \frac{1}{3} \), etc.

    Check out this “Identify Mixed Numbers Represented Game” that helps to identify mixed numbers using visual models.

    IV. Equivalent Fractions: Fractions which appear different but have the exact same value are known as equivalent fractions. They have different numerators and denominators but represent the same value. 

    You can explore some interesting Equivalent Fractions Games here for interactive learning!

    How to find equivalent fractions? Multiplying the numerator and denominator with the same number does not change the value of the fraction but creates an equivalent fraction.

    For example, \( \frac{1}{2} \) and \( \frac{2}{4} \) are equivalent fractions.

    Finding equivalent fractions of ½

    Equivalent fractions represent the same portion of the whole! Take a look!

    Equivalent fractions of ½ explained with pizza slices

    V. Decimal Fractions: Decimal fractions are fractions whose denominator is a power of 10 (10, 100, 1000). For example, \( \frac{5}{10} = 0.5 \), \( \frac{75}{100} = 0.75 \), etc. are decimal fractions.

    VI. Unit Fractions: Unit fractions are fractions whose numerator is 1. When comparing two unit fractions, the fraction with the greater denominator is the smaller fraction. For example, \( \frac{1}{3} \), \( \frac{1}{7} \), \( \frac{1}{76} \), etc. are unit fractions. 

    You should definitely try this amazing Identify Unit Fractions with Visual Model Game for practice!

    VII. Benchmark Fractions: Benchmark fractions are the fractions that are common and familiar, used as a reference or a benchmark for comparing, ordering, identifying other fractions. For example, \( \frac{1}{2} \), \( \frac{1}{4} \) are examples of benchmark fractions. Master benchmark fractions with these Benchmark Fractions Games for Kids Online, which include some really exciting and interactive fraction games! 

    VII. Like Fractions (Fractions with Same Denominators): Two fractions are said to be like fractions if they have the same denominators. For instance,  \( \frac{2}{9} \) and \( \frac{6}{9} \) are like fractions.

    VIII. Unlike Fractions (Fractions with Different Denominators): Two fractions are said to be like fractions if they have different denominators. For instance,  \( \frac{2}{5} \) and \( \frac{6}{9} \) are unlike fractions.

    What Are Tenths, Hundredths, and Thousandths in Fractions?

    Tenths are special fractions with denominator 10. 

    \( \frac{7}{10} \) : Seven tenths

    Hundredths are the fractions with denominator 100.

    \( \frac{3}{100} \) : Three hundredths

    Thousandths are fractions with denominator 1000.

    \( \frac{5}{1000} \) : Five thousandths

    How to Simplify Fractions

    To simplify fractions, divide both the numerator and denominator by their greatest common divisor (GCD).

    Example: \( \frac{15}{27} \)

    GCD(15,27) = 3

    \( \frac{15}{27} = \frac{15 \;÷\; 3}{27 \;÷\; 3} = \frac{5}{9} \)

    How to Convert Mixed Numbers to Improper Fractions

    To convert mixed numbers to improper fractions, multiply the denominator by the whole number, and add the numerator value to this product. The resulting value represents the numerator of the improper fraction. The denominator stays the same.

    Example: \( 2 \frac{1}{3} \)

    Whole number = 2, Numerator = 1, Denominator = 3

    \( 2\; \frac{1}{3} = \frac{(3 \;×\; 2) + 1}{3} = \frac{7}{3} \)

    Play the “Select the correct Equivalent Fraction for the Mixed Number Game” to make this conversion easier and interesting. 

    How to Convert Improper Fractions to Mixed Numbers

    To convert an improper fraction to a mixed number, divide the numerator by the denominator using the long division method. The quotient represents the whole number part of the mixed number, remainder represents the numerator, and the denominator stays the same. 

    Example: \( \frac{11}{4} \)

    (It means that quotient = 2 and remainder = 3) \( 11 \;÷\; 4 = 2 𝑅 3 \)

    Thus, \( \frac{11}{4} = 2\; \frac{3}{4} \)

    Operations on Fractions

    In order to work with fractions effectively, it's essential to understand the basic operations involved. 

    Check out these engaging Fractions Operations Games for a fun learning experience.

    Here are the key operations you need to know:

    Adding Fractions

    To add fractions, they must have the same denominator.

    Example:  \( \frac{1}{4} \;+\; \frac{2}{4} = \frac{1 \;+\; 2}{4} = \frac{3}{4} \)

    Convert the fractions into their equivalent fractions with the LCD as the common denominator.

    Once the denominators are the same, add the numerators together and keep the denominator the same. Simplify the resulting fraction, if needed.

    Example:  \( \frac{1}{4} \;+\; \frac{2}{3} = \frac{1 \;×\; 3}{4 \;×\; 3} + \frac{2 \;×\; 4}{3 \;×\; 4} = \frac{3}{12} + \frac{8}{12} = \frac{3 \;+\; 8}{12} = \frac{11}{12} \)

    Subtracting Fractions

    To subtract fractions, they must have the same denominator.

    Example:

     \( \frac{5}{7} \;-\; \frac{2}{7} = \frac{5 \;-\; 2}{7} = \frac{3}{7} \)

    Once the denominators are the same, subtract the numerators and keep the denominator the same. Simplify the resulting fraction, if necessary.

    Example: 

     \( \frac{3}{4} \;-\; \frac{2}{3} = \frac{3 \;×\; 3}{4 \;×\; 3} \;-\; \frac{2 \;×\; 4}{3 \;×\; 4} = \frac{9}{12} \;-\; \frac{8}{12} = \frac{9 \;-\; 8}{12} = \frac{1}{12} \)

    Multiplying Fractions

    To multiply fractions, multiply the numerators separately, multiply the denominators separately. Simplify the resulting fraction, if possible, by canceling out common factors.

    Example 1: \( \frac{8}{9} \;×\; \frac{6}{5} = \frac{8 \;×\; 6}{9 \;×\; 5} = \frac{48}{45} = \frac{16}{15} \)

    Example 2: \( \frac{3}{5} \;×\; \frac{3}{10} = \frac{3 \;×\; 3}{5 \;×\; 10} = \frac{9}{50} \)

    The multiplication of two fractions can be modeled by fractional strips as shown:

    Multiplication of fractions- Visual model

    Example: \( \frac{8}{9} \;×\; 2 = \frac{8}{9} \;+\; \frac{8}{9} = \frac{8 \;+\; 8}{9} = \frac{16}{9} \)

    Or \( \frac{8}{9} \;×\; 2 = \frac{8}{9} \;×\; \frac{2}{1} = \frac{8 \;×\; 2}{9 \;×\; 1} = \frac{16}{9} \)

    Example: \( \frac{2}{5} \;×\; 2 \frac{1}{3} \)

    Here, \( 2 \frac{1}{3} = \frac{(3 \;×\; 2) \;+\; 1}{3} = \frac{7}{3} \)

    Thus, \( \frac{2}{5} \;×\; 2 \frac{1}{3} = \frac{2}{5} \;×\; \frac{7}{3} = \frac{14}{15} \)

    Dividing Fractions

    To divide a fraction by another fraction, multiply the first fraction by the reciprocal of the second fraction, using the same steps discussed for the multiplication. Simplify the resulting fraction, if necessary.

    To find the reciprocal of a fraction, simply flip the second fraction (interchange the values of the numerator and the denominator). 

    Example: \( \frac{2}{3} \;÷\; \frac{4}{7} = \frac{2}{3} \;×\; \frac{7}{4} = \frac{2 \;×\; 7}{3 \;×\; 4} = \frac{14}{12} \)

    Example:  \( \frac{2}{3} \;÷\; 4 = \frac{2}{3} \;×\; \frac{1}{4} = \frac{2 \;×\; 1}{3 \;×\; 4} = \frac{2}{12} = \frac{1}{6} \)

    Example: \( 5 \;÷\; \frac{4}{5} = \frac{5}{1} \;×\; \frac{5}{4} = \frac{5 \;×\; 5}{1 \;×\; 4} = \frac{25}{4} \)

    How to Do Conversions with Fractions

    How to Convert Fractions to Decimals

    To convert fractions into decimals, divide the numerator by the denominator using the long division method.

    \( \frac{4}{5} = 4 \;÷\; 5 = 0.8 \)

    \( \frac{1}{3} = 1 \;÷\; 3 = 0.3333 \)…

    If the denominator is a power of 10, the fraction to decimal conversion is simple.

    \( \frac{45}{10} = 4.5; \frac{31}{100} = 0.31, \frac{1}{1000} = 0.001\)

    How to Convert Fractions to Percents

    Multiply the given fraction by 100, simplify, and add % sign.

    Example: \( \frac{3}{4} = \frac{3}{4} \;×\; 100 \) % = 75 %

    How to Teach the Uses of Fractions to Kids in Real-life

    Fractions are used in various real-life scenarios, making everyday tasks more manageable and accurate. To teach fractions effectively, engage kids in activities like counting money, DIY projects involving measurements, etc.  Let’s discuss a few of them.

    i) Cooking and Baking: Fractions are crucial for following recipes, measuring ingredients, and understanding baking ratios. 

    Example: Recipes often mention ingredients in fraction form such as half a cup of water, half a teaspoon of sugar, etc.

    ii) Money: Understanding fractions helps in managing finances, calculating discounts, and dividing expenses among individuals. It also helps understand the relationship between different denominations. 

    Example: We know that 100 cents make one dollar. So, 50 cents means half a dollar. 

    iii) Measurements: Fractions are useful when reading measurements such as lengths, heights, etc. precisely. 

    Example: 12 inches make 1 foot. So, three and a half feet refers to three feet and 6 inches!  

    Importance of Introducing Fractions to Kids through Games

    Math Games vs. Traditional Methods: Fractions Learning Experience

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