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Student Thinking With a Non-Traditional Linear Coordinate System

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RUME 26

2024

Omaha, Nebraska

Student Thinking With a Non-Traditional Linear Coordinate System

Page: 476

This study explores different ways that linear algebra students reason with a non-traditional linear system, referred to as the Gulliver system, in a task-based clinical interview. Using the constructs of Naming and Locating developed in the conceptual framework, an a priori analysis outlines how students may engage in Locating and Naming tasks. The a priori analysis was used for data analysis as a basic framing. Students’ engagement with the non-traditional linear system and the refined and extended a priori analysis will be presented. Students’ adoption of their previous experience with the Cartesian coordinate system will be also discussed.

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