TY - JOUR
T1 - Mathematics teachers’ ability to identify situations appropriate for proportional reasoning
AU - Weiland, Travis
AU - Orrill, Chandra Hawley
AU - Brown, Rachael Eriksen
AU - Nagar, Gili Gal
N1 - Publisher Copyright:
© 2019, © 2019 British Society for Research into Learning Mathematics.
PY - 2019/9/2
Y1 - 2019/9/2
N2 - In this study, we investigated teachers’ abilities correctly to identify situations that are appropriate for proportional reasoning and factors that might influence their ability using data on 148 teachers from the U.S. Learning Mathematics for Teaching assessment and other, similar items (with a smaller sample). Through a quantitative exploratory data analysis, we found middle school mathematics teachers are relatively proficient at correctly identifying situations that are proportional. However, we also found these same teachers were challenged by identifying situations as appropriate for proportional reasoning when in fact they were not, particularly in linear cases with a non-trivial constant term or inversely proportional situations. We also examined teachers’ backgrounds and perceived expertise to determine whether there were correlations between their abilities to discern proportional situations and these attributes. We found that teachers are relatively proficient at self-assessing their expertise. Our findings imply that the middle school mathematics teachers in our study seemed to over-identify situations as proportional even when the situations were not proportional.
AB - In this study, we investigated teachers’ abilities correctly to identify situations that are appropriate for proportional reasoning and factors that might influence their ability using data on 148 teachers from the U.S. Learning Mathematics for Teaching assessment and other, similar items (with a smaller sample). Through a quantitative exploratory data analysis, we found middle school mathematics teachers are relatively proficient at correctly identifying situations that are proportional. However, we also found these same teachers were challenged by identifying situations as appropriate for proportional reasoning when in fact they were not, particularly in linear cases with a non-trivial constant term or inversely proportional situations. We also examined teachers’ backgrounds and perceived expertise to determine whether there were correlations between their abilities to discern proportional situations and these attributes. We found that teachers are relatively proficient at self-assessing their expertise. Our findings imply that the middle school mathematics teachers in our study seemed to over-identify situations as proportional even when the situations were not proportional.
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U2 - 10.1080/14794802.2019.1579668
DO - 10.1080/14794802.2019.1579668
M3 - Article
AN - SCOPUS:85065191489
SN - 1479-4802
VL - 21
SP - 233
EP - 250
JO - Research in Mathematics Education
JF - Research in Mathematics Education
IS - 3
ER -