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How to Use Thinking Maps to Make Equivalent Fractions

Thinking maps are visual tools that allow a learner to begin to process information independently and build individual connections to promote learning. Thinking maps can be useful when teaching equivalent fractions, as many students have difficulties with recognizing fractions that represent the same value, when denominators are different. Ultimately, thinking maps can be expanded to include decimals and percentages, which are interconnected to fractions.

Instructions

    • 1

      Draw a thinking map. For fractions, either a circle map or a tree map could be useful. For a circle map, draw a circle. For a tree map, draw a horizontal line with short, vertical lines on it -- a number line is a type of tree map.

    • 2

      Divide the circle into fourths. If using a tree map, write the target fractions in order from least to greatest -- left to right -- with one fraction at each vertical line.

    • 3

      Write the target fraction in the center of the circle map, with a smaller circle around it. Have students name any additional fractions that are the same and list those in the upper left portion of the circle. When using a tree map, write equivalent fractions below others with the same value.

    • 4

      Continue to identify equivalent fractions and write them below, if using a tree map. This completes the tree map.

    • 5

      On the circle map, draw the area of a fraction in the portion across from the fraction. In this quarter, a square might be drawn with 1 of 4 spaces shaded to represent the concept of 1/4. This would be the same, even if students identify 3/12 as a target in the initial portion of the circle.

    • 6

      In the next portion of the circle -- moving in a clockwise direction -- draw a small number line 0 to 1 and note the location of the fraction on that continuum.

    • 7

      In the final portion of the circle, draw a representation of the fraction as a set. This completes the circle map.

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