2008Mathematics Teaching in the Middle SchoolRequires access

What Do Students Need to Learn about Division of Fractions?

Yeping Li

Open publisher page 32 citations

Abstract

What should students know and be able to do after learning division of fractions? Many mathematics educators believe that it is not enough for students' knowledge of the division of fractions to be limited to the invert-and-multiply algorithm. In fact, many in the field have argued that students' learning of mathematics needs to go beyond rote memorization of procedures (Brownell 1938; NCTM 2000). It is important for teachers to carefully consider what students need to learn beyond the algorithmic procedure; developing students' conceptual understanding of division of fractions is not a trivial task.

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What this paper is about

What should students know and be able to do after learning division of fractions? Many mathematics educators believe that it is not enough for students' knowledge of the division of fractions to be limited to the invert-and-multiply algorithm. In fact, many in the field have argued that students' learning of mathematics needs to go beyond rote memorization of procedures (Brownell 1938; NCTM 2000). It is important for teachers to carefully consider what students need to learn beyond the algorithmic procedure; developing students' conceptual understanding of division of fractions is not a trivial task.

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Available abstract

What should students know and be able to do after learning division of fractions? Many mathematics educators believe that it is not enough for students' knowledge of the division of fractions to be limited to the invert-and-multiply algorithm. In fact, many in the field have argued that students' learning of mathematics needs to go beyond rote memorization of procedures (Brownell 1938; NCTM 2000). It is important for teachers to carefully consider what students need to learn beyond the algorithmic procedure; developing students' conceptual understanding of division of fractions is not a trivial task.

Key concepts: Rote learning, Mathematics education, Memorization, Division (mathematics), Task (project management), Concept learning, Field (mathematics), Teaching method

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