Students will have a basic understanding of fractions coming into 4th grade. In this unit students will get to explore new ways of representing fractions, including in a set of data, on number lines and using area models. Students will use their knowledge of fractions to compare fractions with like and unlike denominators.
Fractions can be challenging when taught in an abstract way. That’s why this unit invites learners to engage with fractions and mixed numbers in very visual and concrete ways using number lines, tape diagrams and area models. Students will learn different strategies to practice identifying and generating equivalent fractions.
Fractions can be a tricky concept for third graders to master, but this guided lesson can help kids get there. It provides focused instruction designed by teachers and curriculum experts that is specific to the third grade curriculum. Exercises and practical examples help kids to put fractions in context with real-world math problems. When finished with the lesson, check out our fractions worksheets for more practice.
Your child nails numerators and dominates denominators. Now that your student understands what a fraction is, it’s time to help them learn about equivalent fractions. Equivalent fractions are fractions that look different, but are actually the same. If your student needs a refresher, you can revisit our fractions resources. If your child feels ready to take on equivalent fractions, dive into our resources below.
Learn More About Equivalent Fractions
Equivalent fractions are fractions that look different, but they actually have the same value if you simplify them down. You can make equivalent fractions by multiplying or dividing the numerator and denominator by the same whole number. Need some more explanation? See our examples below!
You can multiply the numerator and denominator by the same number to get an equivalent fraction. Let’s take a look at how to make three equivalent fractions of 2⁄3 through multiplication:
2⁄3 × 2⁄2 = 4⁄6
2⁄3 × 3⁄3 = 6⁄9
2⁄3 × 4⁄4 = 8⁄12
Looking at these fractions, we can see that 2⁄3 = 4⁄6 = 6⁄9 = 8⁄12. These are all equivalent fractions!
Now that you’ve seen how to find equivalent fractions by multiplication, you can now make equivalent fractions by division. Let’s divide 18⁄36 to get equivalent fractions:
6⁄12 ÷ 2⁄2 = 3⁄6
6⁄12 ÷ 3⁄3 = 2⁄4
6⁄12 ÷ 6⁄6 =1⁄2
Similar to what we did earlier, we have now made four equivalent fractions: 6⁄12 = 3⁄6 = 2⁄4= 1⁄2.
If you keep in mind that in order to work with equivalent fractions you must multiply or divide the numerator and denominator by the same whole number, you’ll be blazing through our equivalent fractions worksheets in no time!