Patterns are an important mathematical concept. Kids need to have practice in recognizing basic shapes and colors so that they can get practice in identifying patterns in numbers, tables, and graphs in more advanced math. With a few simple manipulatives, your kids can be having a great time getting their hands engaged in pattern making.

I'm focusing on Math this week in my 31+ Days of Hands-On Learning Stations series, and today is all about playing with patterns. ## Fractions & Legos

Legos are an excellent tool for learning fractions. You can stack them to show parts of a whole, or count the dots on the top. Here are some great resources for teaching fractions with Legos:

## Toys and Games Involving Fractions  • Fraction Formula Game - Race to make one whole in this 3D clear tube. The game doubles as a math manipulative in further studies.
• Pizza Fraction Fun - Seven different ways to play, along with varying options for challenges.
• Fraction City Game - Grades 5 and up will enjoy this adventurous game with adding, subtracting, multiplying and dividing fractions. If you want your kids fluent in combining fractions, give them a game like this!

## Tons of Ideas

### How do your kids enjoy playing with fractions? Check out more hands-on learning stations inspiration in my 31+ Days of Hands-On Learning series! Here are some more math inspired ideas: 1. Anne Santiago on April 10, 2019 at 9:55 am

Hi Betsy, your post is very helpful and very effective. You present a lot of ideas about hands-on learning with fractions. This way the learning become so fun that the kids will never forget and makes them want some more. It become so memorable and they will learn so fast. Regarding adding and subtracting fractions, let me also share my idea on how to deal with fractions but I guess this is suitable to higher grades.

Adding and Subtracting fractions maybe difficult at first but keeping on practicing will make it easier in the long run. To add and subtract fractions successfully is to make the rules stick to your memory. So I have to mention again the rules here.

Rules are:
Same denominator:
Add both numerators then reduce. The result would be the final answer.
Different denominator (4 steps):
1. Multiply the numerator of first fraction to the denominator of second fraction. The result is the new numerator of first fraction.
2. Multiply the numerator of the second fraction to the denominator of first fraction. The result is the new numerator of second fraction.
3. Multiply both denominators. The result is the common denominator for two fractions.

To make it stick to your memory:
Rules for subtraction:
Same denominator:
Subtract second numerator from first then reduce. The result would be the final answer.
Different denominator (4 steps):
1. Multiply the numerator of first fraction to the denominator of second fraction. The result is the new numerator of first fraction.
2. Multiply the numerator of the second fraction to the denominator of first fraction. The result is the new numerator of second fraction.
3. Multiply both denominators. The result is the common denominator for two fractions.
4. Subtract new second numerator from first new numerator. The result is now the answer.

To make it stick to your memory:
Same numerator:
Subtract two fractions 50 times.
Different denominator:
2. Royvia on September 13, 2019 at 9:14 am