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What is Cooperative Groups

Global Perspectives and Practices for Reform-Based Mathematics Teaching
A cooperative group has the following characteristics: (a) provides for individual accountability; (b) an emphasis on group skills; (c) fosters interdependence; and (d) includes a processing component. Note: These are research-based characteristics found to facilitate effective group work.
Published in Chapter:
A Holistic Approach to Teaching the Process of Problem Solving: A Curriculum of Nonroutine Problems
Robert (Bob) H. London (California State University, San Bernardino, USA)
DOI: 10.4018/978-1-7998-9422-3.ch004
Abstract
This chapter concerns an approach to teaching mathematics that facilitates the student seeing the connection between the process of solving nonroutine mathematics problems and solving significant problems in the student's life. In this chapter, the author will define a nonroutine problem; discuss the concept of a curriculum of nonroutine problems; discuss a few examples of nonroutine problems, including some that facilitate the student seeing the connection between the process of solving nonroutine mathematics problems and solving significant problems in the student's life; and suggest guidelines for implementing a curriculum of nonroutine problems consistent with improving the Common Core Mathematical Practices and the concept of reform-based mathematics education.
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