Equivalent fractions with visual models are the focus of these Grade 3 maths task cards. Students explore why two fractions can name the same amount, even when a whole is divided into different numbers of equal parts. Each question describes a shaded shape or a position on a number line, allowing children to reason about the fractions represented without needing a printed diagram.

Same Amount, Different-Sized Parts

One set of problems describes equal-size rectangles or squares split into halves, thirds, fourths, sixths, or eighths. Students compare the shaded portions and decide whether the fractions describe equal areas. For example, shading one half of a rectangle covers the same amount as shading two fourths of an equal-size rectangle. Other questions ask students to complete an equivalent representation, such as finding how many eighths match three fourths.

Students also examine nonexamples. The cards invite them to recognize that simply having a numerator smaller than the denominator does not make two fractions equivalent. This distinction helps teachers see whether children are paying attention to the size of the parts as well as how many are shaded.

Matching Points on Number Lines

The number-line questions shift from shaded regions to location. Students identify fractions that name the halfway point between 0 and 1, recognize that two thirds lands at the same point as four sixths, and express six eighths using fourths. These tasks connect equivalent fraction pairs to a shared position rather than only a shaded area.

What Teachers Receive

• Printable equivalent fraction task cards featuring multiple-choice, true-or-false, fill-in-the-blank, and short-answer questions.
• A numbered recording sheet for collecting responses as students complete the cards in any order.

From Center Work to Classroom Discussion

Set the cards out at a math center or distribute them for independent fraction practice. Students write each response in its numbered space on the recording sheet, so the questions can be completed in different orders. They can also work in pairs, comparing their reasoning before recording answers.

For a small-group discussion, ask students to sketch the equal-size shapes or mark the described number-line positions on separate paper. Their explanations can reveal whether they see equivalence as the same amount or location, rather than just a pattern in the numbers. The combination of area descriptions, number-line reasoning, and missing-part problems makes the set useful for focused review of this Grade 3 fraction concept.