A five-question research agenda for one-step equation learning and instruction¶
Strategy · All strategies
Evidence · no claims cited
Description¶
The article proposes that researchers investigate five questions arising from the classification: whether Type 1 equations are easier than Type 2 to learn; whether equations without a special feature are easier than those with one; the best way to teach equations involving a decimal, a percentage, and a fraction; how to help students learn equations with the pronumeral on the right side; and why solutions involving a decimal or fraction challenge students.
Design Implications¶
Context¶
Requirements¶
- Research should use the Type 1/Type 2 classification as the framework for designing studies on one-step equations
Constraints¶
Target Learners¶
- mathematics students learning one-step equations
Target Learning Goals¶
- improving equation solving skills across one-step equation types
Related Strategies¶
Examples¶
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Key Sources¶
- Ngu, B. (2014). The Complexity of One-Step Equations. In J. Anderson, M. Cavanagh & A. Prescott (Eds.), Curriculum in focus: Research guided practice (Proceedings of the 37th annual conference of the Mathematics Education Research Group of Australasia) pp. 501-508. Sydney: MERGA. https://eric.ed.gov/?id=ED572625
Page metadata
| Field | Value |
|---|---|
type |
strategy |
id |
one-step-equations-research-agenda |
title |
A five-question research agenda for one-step equation learning and instruction |
description |
The article proposes that researchers investigate five questions arising from the classification: whether Type 1 equations are easier than Type 2 to learn; whether equations without a special feature are easier than t... |
status |
review |
generated |
by process:wiki-ingest on 2026-10-02 |
trust |
unverified — no one has confirmed this page's content |
sources |
1 — ngu-2014 |
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