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1991, School Science and Mathematics
AI
This paper discusses the historical context and contemporary approaches for integrating science and mathematics education in elementary and middle schools. It highlights the significance of using an integrated, discovery-based learning environment to enhance students' understanding of both disciplines. Various successful programs and resources designed to support teachers in implementing integrated curricula are also examined.
School Science and Mathematics, 1994
The development of the movement to reform mathematics teaching in secondary school depends on the following actions: "the effort to bring the school mathematics course closer to modern mathematics and its practical applications; Struggle to create a unified mathematics course that combines arithmetic with fundamentals of algebra and geometry; The practical orientation of the school mathematics course, the connection of teaching with life, and the attention paid to the calculation culture of students, especially the theoretical side of the school mathematics course with serious implementation at the lower level of education, increased attention to the theoretical side of the school mathematics course etc.
School Science and Mathematics, 1993
In recent decades, in order to achieve learning based on understanding, the importance of interdisciplinary teaching and multidimensional approach towards the problem solving has been emphasized, along with the integration of disciplines. The most suitable programs for such multi interdisciplinary approaches are Science-Technology Instruction Programs STIP) (Ministry of National Education [ MNE], 2006) and Mathematics Instruction Program (MIP) (MNE, 2008) due to the magnitude of available application areas and similarities in the approaches used towards problem solving in these disciplines (National Research Council [NRC], 1996). Thus o ough categorized under four themes (MNE, 2006): Livings and Life, Physical Acts, Substance and Change, Earth and Cosmos all of which are analyzed in this -MNE, 2006; MNE, 2008)
CBMS Issues in Mathematics Education, 2003
Welcome to the fifth volume of Research in Collegiate Mathematics Education (RCME V). This and the four previous volumes serve purposes similar to those of a journal. Each presents readers with peerreviewed research on questions regarding the teaching and learning of collegiate mathematics.
Proceedings of the Fourth International Congress on Mathematical Education, 1983
The aim of this study was twofold. First to contribute to the understanding of the algebraic and "coordinated" approaches teachers develop in solving function tasks and to examine which approach is more correlated with teachers' ability in problem solving. Secondly, to investigate the stability of these approaches and to examine the impact teachers' mathematical background has on them. The study was conducted in two phases. Participants were 288 pre service teachers. Results were similar in both phases, indicating the stability of teachers' approaches and providing support for their intention to use the algebraic approach. Teachers who were able to use the coordinated approach had better results in problem solving. Teachers who dealt with mathematics systematically used more often the coordinated approach.
2019
The aim of this poster is to analyze the questions of a training teacher and of those their students in a sciences and mathematics integrated environment. The study wants to understand what type of questions will be crucial to mediate the learning in such context. The examined data belong to a research entitled "The enquiry in sciences class of 5 th grade students: an approach integrating mathematics". The methodology used was influenced by: Balance Model (Kiray, 2012) for integrating mathematics and science; the ideas of Myhiil and Dunkin (2005) and Carlsen, Erfjord and Hundeland (2009) about the teachers' questions; and the ideas of Moreira (2012) about student's questions in the classroom. The results seem to show that the students identify the abiotic factors through analyzing graphs elicited by questions. They also used processes of interpretation and intuition. Although the students had posed few questions, they had opportunity to deal with questions of different types and functions. The types of questions that seem to us to be the most crucial to mediated the learning (Carlsen et al. (2009) are: asking for argument, problem solving invitation and concluding. The science textbook, used in the class, didn´t take in account the mathematic curriculum. In order to promote science and mathematics learning, it seems important the textbook take in account the mathematics and science curricula according to the year of schooling.
Education systems in Europe have not been able to address successfully the low achievement in the fields of Mathematics, Science and Technology. This failure increases social inequalities and reduces the number of students who select a career in Mathematics, Science and Technology disciplines as well as it increases the student drop-out rate in the Mathematics, Science and Technology disciplines, which constitutes an essential factor for sustainable, socially just, and inclusive growth. This paper aims to investigate teaching and learning assessment methods, teaching strategies and best practices, in order to support the development of a sustainable strategy for low-achieving students in Mathematics, Science, and Technology. The main thrust of this research is to explore the application of "threshold concepts" in different learning situations where learners are engaged in key learning processes of Mathematics, Science and Technology.
School Science and Mathematics, 2000
School Science and Mathematics, 1997
Interest in interdisciplinary, integrated curriculum development continues to increase. However, teachers, who have been given primary responsibility for developing these materials, are often working with little guidance. At present there exists no clear definition of the meaning of integration of mathematics and science. A continuum model of integration is proposed as a useful tool for curriculum developers as they create new integrated mathematics and science curricula or adapt commercially prepared materials. On the continuum, activities range from mathematics or science involving no integration to those activities including balanced mathematics and science concepts. Several examples are given to illustrate the utility of the continuum model for analysing integrated curricula. The continuum model is intended to be used by curriculum developers to clarify the relationship bet\veen the mathematics and science activities and concepts and to guide the modification of lessons.
School Science and Mathematics, 1970
1989
Citeseer
Problems of Education in the 21st Century, 2017
In the K-12 curriculum, problem solving and critical thinking skills have been the center of the framework for Mathematics curriculum in order to develop lifelong learners. With this, problem solving in Mathematics is highly valued. This descriptive comparative study determined the level of problem solving heuristics on non-routine problems of college freshmen at Mindoro State College of Agriculture and Technology. Employing a self-structured problem solving test composed of five non-routine problems, result showed that most of the students were classified as apprentice in heuristics knowledge which means that the skills and strategies used in general have focus but with limited clarity. In procedural knowledge, most of the students were also classified as apprentice which means that generally, most of the students made partial use of appropriate procedures and were not precise in using mathematical terms, principles and procedures. In conceptual knowledge, most of the students were also classified as apprentice which means that the students can extract the essence of the problem but most of them were unable to use this information to solve the problem properly. However, problem solving skills of college students did not differ in terms of heuristics, procedural and conceptual knowledge. Furthermore, the study showed that the most commonly used heuristics are making a model or diagram, using a formula, eliminating, and considering a simpler case. Relevant to this, the study recommended that Mathematics faculty should develop effective measures to enhance problem solving skills of the students such as integration of heuristics in teaching Mathematics problem solving and more exposure to non-routine problems.
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