Comparing fractions can get really tricky, but don't worry: kids get to use shape visuals to help them figure it out.

Practice comparing fractions in the context of real-world scenarios with this third-grade math worksheet!

Use this worksheet to get your students looking at arrays and noticing the similarities and differences.

In this 3rd grade math worksheet, kids analyze and compare data in two pictographs in order to answer a set of word problems.

In this math worksheet, kids compare two pictographs that record the number of footballs kicked and the number of footballs thrown on the field.

Your child will use the data in two pictographs that show the number of tulips and daisies imported from certain European countries to answer word problems.

Covertly compare fractions with like numerators in this helpful worksheet for third and fourth graders!

In this worksheet, students practice comparing pairs of fractions with an easy-to-use visual modeling strategy.

Give your third grader's measurement muscles a workout with this worksheet that's packed with comparison and conversion questions.

One foot is 12 inches long, but how many inches long is the foot connected to your body? Using this resource, your class will measure their classmates' foot sizes and graph the data on a line plot.

Is the fraction 2/5 less than, greater than, or equal to 2/8? Use this two-page worksheet to help you assess your students abilities to compare simple fractions using both pictures and numbers.

Angles come in all kinds of shapes and sizes—can you spot them all? Use this resource with your students to practice finding all the angles in 2-D shapes. Your students will then be challenged to identify right angles in two-dimensional shapes.

Compare fractions with like denominators in this third-grade worksheet!

Use this resource to help your students develop their understanding of trapezoids and other two-dimensional shapes. Students will compare the attributes of trapezoids to those of other plane figures, such as triangles and ovals, in this geometry activity.

How do different plants respond to hot or cold temperatures? In this hands-on worksheet, students will analyze two different texts, comparing and contrasting details in both texts.

Your child will love the challenge of this math activity that has them solving multiplication problems and then comparing the answers using the math symbols for greater than, less than, and equal.

What makes a hexagon a hexagon? How is it different from other polygons? This handy geometry resource with help your students to practice identifying the characteristics of a hexagon and comparing them to other two-dimensional shapes.

What makes a sphere unique compared to other shapes? Does it share any similarities? Use this resource with your young mathematicians to practice identifying the characteristics of this three-dimensional shape and comparing it to other shapes.

What makes a trapezoid unique? How is it different from a hexagon or a pentagon? Use this resource with your students to practice identifying the characteristics of a trapezoid and comparing them to other 2-D shapes.

A key characteristic of trapezoids is that they have a set of parallel lines—lines that never intersect. Use this helpful geometry resource with your students to practice identifying parallel lines in trapezoids and comparing different 2-D shapes.

What makes a cylinder a cylinder? How does it compare to a cube or cone? Use this great geometry resource with your students to practice identifying the characteristics of a cylinder and comparing them to other three-dimensional shapes.

Can your students differentiate between a pentagon and a hexagon or circle? Can they explain what makes these shapes unique? This resource will give your students practice identifying the characteristics of a pentagon and comparing it to other 2-D shapes.

What makes a cone different from a cylinder or a cube? Use this helpful resource with your students to take their geometry skills to the next level as they practice identifying the characteristics of a cone and comparing them to other 3-D shapes.