- Title
- Investigating how problem solving skills can be developed using a collaborative learning environment
- Creator
- Sonne, Anita
- ThesisAdvisor
- Graven, Mellony
- Subject
- Mathematics -- Study and teaching (Elementary) -- South Africa
- Subject
- Social learning
- Subject
- Active learning
- Subject
- Problem solving in children
- Subject
- Educational equalization -- Research -- South Africa
- Date
- 2014
- Type
- Thesis
- Type
- Masters
- Type
- MEd
- Identifier
- vital:1977
- Identifier
- http://hdl.handle.net/10962/d1013017
- Description
- This thesis examines whether problem solving strategies develop and improve through working in a collaborative environment and, if so, how. The study explored the way peer-topeer discussions which are focussed on finding solutions to mathematical problems might shape learners' attitudes and participation in mathematical problem solving. I use the Vygotskian (1978) socio-cultural perspective where the process of learning takes place within the Zone of Proximal Development (ZPD). Polya's problem solving heuristics (Polya, 1973) and Kilpatrick's "Instructional Triangle" (Kilpatrick, Swafford & Findell, 2001) provided the analytical framework for the study. Seven grade 7 learners from a Ex-Model C school, volunteered to participate in the study. The data gathering process involved an initial problem solving assessment, a written questionnaire, observations and video recordings of the seven learners during a series of after school problem solving sessions and post intervention learner interviews. The study showed that group discussion can have a positive impact on learners' problem solving in several respects: My key findings point to: Mathematical communication does play a role in development of problem solving strategies. A more knowledgeable other, with regards to Vygotsky's (1978) ZPD and Kilpatrick et al's (2001) instructional triangle is a critical factor in the development of problem solving strategies. All five strands of Kilpatrick et al., (2001), strands for mathematical proficiency are required for correct solutions to be calculated. At times Polya's (1973) steps for problem solving move at a rapid pace and are difficult to notice. These steps develop at different speeds for different people.
- Format
- 95 leaves, pdf
- Publisher
- Rhodes University, Faculty of Education, Education
- Language
- English
- Rights
- Sonne, Anita
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