Comparing fractions with the same denominator is the focus of these Grade 3 maths task cards. Students compare fourths, sixths, and eighths by looking at numerators, using the symbols >, <, and =, and considering whether fractions describe the same-sized whole. The questions move beyond simply picking the bigger number: children must also think about what a shaded fraction actually represents.

What is included

• A set of printable fraction comparison task cards, each with its own question.
• A numbered recording sheet where students write responses without marking the cards.

Because each card stands alone, students can complete them in different orders. The recording sheet makes it straightforward to collect their work and review individual responses later.

How the fraction questions work

Students begin with direct comparisons such as 2/4 and 3/4, then work with examples involving equal parts of paper strips and identical pizzas. The cards ask them to select the larger fraction, complete a comparison with the correct symbol, or arrange fractions from least to greatest. One question asks which fraction is closer to one whole; another examines why shaded areas cannot always be compared using fractions alone when the original shapes differ in size.

The question formats include multiple choice, true or false, fill in the blank, and short answer. These formats give students opportunities both to recognize a correct comparison and to express their reasoning in their own words. For example, learners must distinguish 5/8 from 7/8 while remembering that the denominator tells how many equal parts make a whole.

Ways to use the cards

Place the cards around the classroom for a walk-and-solve activity, or arrange them at a maths center for independent practice. In a small group, you can pause at a card about different-sized wholes and ask students to justify whether the shaded areas can really be compared. The recording sheet also suits a focused review session in which each child records an answer and then discusses the reasoning.

The important mathematical distinction

With the same denominator and the same whole, a larger numerator identifies the greater fraction. But different-sized wholes make that shortcut unreliable when comparing actual shaded areas. Including both situations gives teachers a concrete way to check whether students can explain the rule instead of memorizing a symbol pattern. This makes the resource useful for introducing fraction comparisons, checking understanding, or revisiting a common misconception.