PISA

English
ISSN: 
1996-3777 (online)
ISSN: 
1990-8539 (print)
http://dx.doi.org/10.1787/19963777
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A series of reports on the OECD’s Programme for International Student Assessment’s (PISA) periodic testing program on student performance. The reports generally compare student (15 year olds) academic performance across countries, or discuss the methodology used to gather the data.

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Ten Questions for Mathematics Teachers… and How PISA Can Help Answer Them

Ten Questions for Mathematics Teachers… and How PISA Can Help Answer Them You or your institution have access to this content

English
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    http://oecd.metastore.ingenta.com/content/9816051e.pdf
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Author(s):
OECD
07 Oct 2016
Pages:
96
ISBN:
9789264265387 (PDF) ;9789264265370(print)
http://dx.doi.org/10.1787/9789264265387-en

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Every three years, the Programme for International Student Assessment, better known as PISA, evaluates 15 year-old students around the world to determine how well their education system has prepared them for life after compulsory schooling. Once the results are published, the media rush to compare their countries’ positions in the international league tables. Government policy makers, journalists and academic researchers mine the report to find out how successful education systems elicit the best performance from their students while making access to high-quality education more equitable. But sometimes the key messages don’t make it back to the teachers who are preparing their country’s students every day.

Ten Questions for Mathematics Teachers…  and How PISA Can Help Answer Them aims to change that. This report delves into topics such as, “How much should I encourage my students to be responsible for their own learning in mathematics?” or “As a mathematics teacher, how important is the relationship I have with my students?”. It gives teachers timely and relevant data and analyses that can help them reflect on their teaching strategies and how students learn.

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Table of Contents

Introduction: A teacher’s guide to mathematics teaching and learning
Question 1: How much should I direct student learning in my mathematics classes?
Question 2: Are some mathematics teaching methods more effective than others?
Question 3: As a mathematics teacher, how important is the relationship I have with my students?
Question 4: What do we know about memorisation and learning mathematics?
Question 5: Can I help my students learn how to learn mathematics?
Question 6: Should I encourage students to use their creativity in mathematics?
Question 7: Do students’ backgrounds influence how they learn mathematics?
Question 8: Should my teaching emphasise mathematical concepts or how those concepts are
applied in the real world?
Question 9: Should I be concerned about my students’ attitudes towards mathematics?
Question 10: What can teachers learn from PISA?

 
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