Teaching problem-solving in undergraduate mathematics by M.S. Badger, C.J. Sangwin and T.O. Hawkes with R.P. Burns, J. Mason and S. Pope, pp 142, £5.25 plus postage, available as print on demand at: http://www.lulu.com/shop/product-20405493.html or as free pdf download at: http://mellbreak.lboro.ac.uk/problemsolving/sites/default/files/guide/Guide.pdf (2012).

2014 ◽  
Vol 98 (543) ◽  
pp. 547-549 ◽  
Author(s):  
Michael De Villiers
2019 ◽  
Vol 17 (2) ◽  
pp. 54
Author(s):  
Matthew Jones ◽  
Alison Megeney

Specialist mathematics, statistics and operational research (MSOR) programmes are recognised as intellectually demanding, and require students to formulate, abstract, and solve mathematical problems in a rigorous way. The process of developing the skills to do this well and communicate results can be challenging for learners as it requires a deep understanding of themes in mathematics as well as methods for solving problems. In this article we demonstrate how elements of Freudenthal’s Realistic Mathematics Education can be applied to teaching problem solving in undergraduate mathematics programmes. We describe an approach that moves away from standard practices and goes beyond problem solving methods to develop an understanding of common themes in mathematics.


2010 ◽  
Author(s):  
Michael Kunczik

Print on Demand Ausgabe (Lieferzeit ca. 3-4 Tage) Dieses Buch gibt einen vollständigen und aktuellen Überblick über "Public Relations" in Theorie und Praxis. Nach einer Klärung des Begriffs erläutert es die Beziehung von PR zu anderen Konzepten wie Propaganda oder Marketing und diskutiert das Verhältnis von Kommunikationswissenschaft und PR. Dabei werden Probleme wie Theoriebildung, von Theorie und Empirie sowie der Verwertbarkeit wissenschaftlicher Befunde und Ethik behandelt. Die Entwicklung der deutschen PR-Theorie schließt sich an. Einen weiteren Schwerpunkt bilden die PR-Theorien, die auf die Managementfunktion von PR verweisen. Die aktuelle Diskussion um PR als symmetrischer Dialog wird ebenso behandelt wie neue systemtheoretische Ansätze.


BioTechniques ◽  
2017 ◽  
Vol 62 (2) ◽  
Author(s):  
Sarah Webb
Keyword(s):  

1977 ◽  
Vol 128 (2) ◽  
pp. 271-272 ◽  
Author(s):  
RE Miller ◽  
BJ Andrew

2018 ◽  
Vol 12 (2) ◽  
pp. 77-97
Author(s):  
Ana Kuzle

Problem solving in Germany has roots in mathematics and psychology but it found its way to schools and classrooms, especially through German Kultusministerkonferenz, which represents all government departments of education. For the problem solving standard to get implemented in schools, a large scale dissemination through continuous professional development is very much needed, as the current mathematics teachers are not qualified to do so. As a consequence, one organ in Germany focuses on setting up courses for teacher educators who can “multiply” what they have learned and set up their own professional development courses for teachers. However, before attaining to this work, it is crucial to have an understanding what conceptions about teaching problem solving in mathematics classroom mathematics teacher educators hold. In this research report, I focus on mathematics teacher educators’ conceptions about problem solving standard and their effects regarding a large-scale dissemination.


Author(s):  
Olive Chapman

In recent years, considerable attention has been given to the knowledge teachers ought to hold for teaching mathematics. Teachers need to hold knowledge of mathematical problem solving for themselves as problem solvers and to help students to become better problem solvers. Thus, a teacher’s knowledge of and for teaching problem solving must be broader than general ability in problem solving. In this article a category-based perspective is used to discuss the types of knowledge that should be included in mathematical problem-solving knowledge for teaching. In particular, what do teachers need to know to teach for problem-solving proficiency? This question is addressed based on a review of the research literature on problem solving in mathematics education. The article discusses the perspective of problem-solving proficiency that framed the review and the findings regarding six categories of knowledge that teachers ought to hold to support students’ development of problem-solving proficiency. It concludes that mathematics problem-solving knowledge for teaching is a complex network of interdependent knowledge. Understanding this interdependence is important to help teachers to hold mathematical problem-solving knowledge for teaching so that it is usable in a meaningful and effective way in supporting problem-solving proficiency in their teaching. The perspective of mathematical problem-solving knowledge for teaching presented in this article can be built on to provide a framework of key knowledge mathematics teachers ought to hold to inform practice-based investigation of it and the design and investigation of learning experiences to help teachers to understand and develop the mathematics knowledge they need to teach for problem-solving proficiency.


2019 ◽  
Vol 17 (2) ◽  
pp. 46
Author(s):  
David McConnell

We report on a new problem solving module for second-year undergraduate mathematics students first piloted during the 2016-17 academic year at Cardiff University.  This module was introduced in response to the concern that for many students, traditional teaching and assessment practices do not offer sufficient opportunities for developing problem-solving and mathematical thinking skills, and more generally, to address the recognised need to incorporate transferrable skills into our undergraduate programmes.  We discuss the pedagogic and practical considerations involved in the design and delivery of this module, and in particular, the question of how to construct open-ended problems and assessment activities that promote mathematical thinking, and reward genuinely original and independent mathematical work.  


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