Open AccessDevelopment of metacognitive skill in teaching mathematics
Author(s) -
Aizhan Yernazar
Publication year - 2020
Publication title -
international young scholars workshop
Language(s) - English
Resource type - Journals
ISSN - 2709-1120
DOI - 10.47344/iysw.v9i0.181
Subject(s) - metacognition , mathematics education , psychology , test (biology) , context (archaeology) , class (philosophy) , inclusion (mineral) , identity (music) , think aloud protocol , pedagogy , cognition , social psychology , computer science , paleontology , physics , usability , human–computer interaction , neuroscience , artificial intelligence , acoustics , biology
The study of metacognitive processes in the context of training and education is currently undoubtedly a priority in metacognitive psychology as a whole. The importance of this group of studies is due in many respects to the large representation of the class of processes in question in educational activities. At the same time, work in this area is not limited to a sample of primary school children, as this has been a significant amount of time. In recent years, the inclusion of the category of metacognition in education affects the educational activities of senior students, graduate students, and generally people involved in continuing education. The study described in this article aims at investigating the relation between the development of metacognition skills and success in learning algebraic identity formulas among middle school students. It uses a quantitative approach. Participants are about 50 students of 7th grade from Oral Bilim Innovation Liceum in Kazakhstan and are divided into two groups, namely experimental and control group. The data is collected by taking a pre-test and post-test from both classes. The diagnostic test is constructed by the researcher and confirmed by university professors. During the research students in the experimental group are familiarized with the concept of metacognition and its strategies such as thinking aloud, self-questioning, reflection and active learning strategies by applying them to solve problems with identity formulas. Finally, the data will be analyzed with t-test and much deeper conclusion will be drawn about the development of metacognitive strategies among students in teaching mathematics.