Araştırma Makalesi
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Ogretmenlerin Egitsel Kararlarini Ne Etkiler? : Bilgi ve Inanclarin Incelemesi

Yıl 2022, Cilt: 23 Sayı: Özel Sayı, 612 - 642, 26.03.2022

Öz

Bu çalışma, bilgi ve inançların bir sınıf öğretmeninin öğretim kararları üzerindeki etkisini ve bu faktörlerden herhangi birinin daha belirgin olup olmadığını araştırmaktadır. Öğretmen, yapılandırmacı yaklaşıma dayalı olarak tasarlanmış kesirler ile ilgili bir üniteyi uygulamış, ancak ünitede desteklenen fikirleri tam olarak kullanmaya bagli kalmamistir. Bu farkliliga neden olan ogretimsel kararlarının arkasındaki nedenleri bulmak için, ogretmenin matematik öğretme bilgisi, matematiksel inançları ve öz-yeterlik inançları anket ve yarı yapılandırılmış görüşme kullanılarak araştırılmıştır. Sonuçlar, ünitenin tasarlandığı temel inançlarla karşılaştırıldığında, öğretmenin matematik öğrenme ve öğretme konusunda farklı inançlara sahip olduğunu göstermiştir. Ayrıca, anket sonuçları aksini kanıtlasa da, öğretmenin öğretim ve matematik bilgisi hakkında güçlü öz-yeterlik inançlarına sahip olduğu bulunmuştur. Özetle, güçlü öz-yeterlik inançlarının, öğretmenin sınıftaki matematik öğretimiyle ilgili kararlarına egemen olduğu bulunmuştur.

Kaynakça

  • Ball, D. L, Thames, M. H., & Phelps, G. (2008). Content knowledge for teaching: What makes it special? Journal of Teacher Education, 59(5), 389-407.
  • Beswick, K. (2005). The beliefs/practice connection in broadly defined contexts. Mathematics Education Research Journal, 17(2), 39-68.
  • Beswick, K. (2012). Teachers’ beliefs about school mathematics and mathematicians' mathematics and their relationship to practice. Educational Studies in Mathematics, 79(1), 127-147.
  • Borko, H., & Shavelson, R. J. (1990). Teacher decision making. Dimensions of thinking and cognitive instruction, 311-346.
  • Cai, J., & Wang, T. (2010). Conceptions of effective mathematics teaching within a cultural context: perspectives of teachers from China and the United States. Journal of Mathematics Teacher Education, 13(3), 265-287.
  • Cobb, P., & Steffe, L. P. (1983). The constructivist researcher as teacher and model builder. Journal for Research in Mathematics Education, 14(2), 83-94.
  • Confrey, J. (1990). What constructivism implies for teaching. Journal for Research in Mathematics Education. Monograph, 4, 107-122.
  • Cross, D. I. (2009). Alignment, cohesion and change: Examining mathematics teachers’ belief structure and its influence on instructional practice. Journal of Mathematics Teacher Education, 12(5), 325-346.
  • Ernest, P. (1989). The impact of beliefs on the teaching of mathematics. In P. Ernest (Ed.), Mathematics teaching: The state of the art (pp. 249-254). The Falmer Press.
  • Escudero, I., & Sánchez, V. (2007). How do domains of knowledge integrate into mathematics teachers’ practice? Journal of Mathematical Behavior, 26, 312-327.
  • Hill, H.C., Ball, D. L., &Schilling, S.G. (2008). Unpacking pedagogical content knowledge: Conceptualizing and measuring teachers’ topic specific knowledge of students. Journal for Research in Mathematics Education, 39 (4), 372-400.
  • Hill, H. & Ball, D. L. (2009). The Curious—and crucial—case of mathematical knowledge for teaching. Kappan, 91(2), 68- 71.
  • Hill, H. C., & Charalambous, C. Y. (2012). Teacher knowledge, curriculum materials, and quality of instruction: Lessons learned and open issues. Journal of Curriculum Studies, 44(4), 559-576.
  • Leatham, K. (2006). Viewing mathematics teachers' beliefs as sensible systems. Journal of Mathematics Teacher Education, 9, 91-102.
  • Levenson, E. (2013). Tasks that may occasion mathematical creativity: Teachers’ choices. Journal of Mathematics Teacher Education, 16, 269-291.
  • Manouchehri, A., & Goodman, T. (1998). Mathematics curriculum reform and teachers: Understanding the connections. Journal of Educational Research, 92(1), 27–41.
  • National Council of Teachers of Mathematics (1989). Curriculum and Evaluation Standards for School Mathematics. NCTM.
  • National Council of Teachers of Mathematics (1991). Professional Standards for Teaching Mathematics. NCTM.
  • National Council of Teachers of Mathematics (2014). Principles to actions: Ensuring mathematical success for all. NCTM.
  • Nicol, C. C., & Crespo, S. M. (2006). Learning to teach with mathematics textbooks: How preservice teachers interpret and use curriuclum materials. Educational Studies in Mathematics, 62, 331-355.
  • Pajares, F. (1992). Teachers' beliefs and educational research: Cleaning up a messy construct. Review of Educational Research, 62(3), 307-332.
  • Philipp, R. (2007). Mathematics teachers’ beliefs and affect. In F. K. Lester (Ed.), Second handbook of research on mathematics teaching and learning (Vol. 1, pp. 257–318). Information Age Publishing.
  • Rhine S. (2016). The critical nature of the knowledge of content and students domain of mathematical knowledge for teaching. Teacher Education and Practice, 29(4), 595-614.
  • Shavelson, R. J. (1973). What is the basic teaching skill? Journal of Teacher Education,14, 144- 151.
  • Shulman, L. S. (1986). Those who understand: Knowledge growth in teaching. Educational Researcher, 15(2), 4-14.
  • Simon, M. A. (1995). Reconstructing mathematics pedagogy from a constructivist perspective. Journal for Research in Mathematics Education, 26(2), 114-145.
  • Skott, J. (2009). Contextualising the notion of ‘belief enactment’. Journal of Mathematics Teacher Education, 12(1), 27-46.
  • Stahnke, R., Schueler, S., & Roesken-Winter, B. (2016). Teachers’ perception, interpretation, and decision‑making: A systematic review of empirical mathematics education research. ZDM: The International Journal on Mathematics Education, 48, 1-27.
  • Steffe, L. P., & D’Ambrosio, B. S. (1995). Toward a working model of constructivist thinking: A reaction to Simon. Journal for Research in Mathematics Education, 26(2), 146-159.
  • Thompson, A. (1992). Teachers’ beliefs and conceptions: A synthesis of research. In D. Grouws (Ed.), Handbook of research on mathematics teaching and learning (pp. 127–146). Macmillan.
  • Von Glasersfeld, E. (1995). Radical constructivism: A way of knowing and learning. The Falmer Press.

What Drives Teachers’ Instructional Decisions?: An Exploration of Knowledge and Beliefs

Yıl 2022, Cilt: 23 Sayı: Özel Sayı, 612 - 642, 26.03.2022

Öz

This study investigates the impact of knowledge and beliefs on an elementary teacher's instructional decisions and whether one of these factors is more prominent in making those decisions. The teacher implemented a unit about fractions, which was designed based on a constructivist approach, yet he did not fully commit to using the ideas promoted in the unit. In order to find out the reasons behind his instructional decisions that caused this disparity, his mathematical knowledge for teaching, mathematical beliefs and self-efficacy beliefs were investigated by using a survey and a semi-structured interview. The results showed that he had different set of beliefs about learning and teaching mathematics compared to the underlying beliefs of which the unit was designed by. Also, he held strong self-efficacy beliefs about his teaching and his knowledge of mathematics even though the results from the survey proved otherwise. In sum, his strong self-efficacy beliefs appeared to dominate his decisions about mathematics instruction in his classroom.

Kaynakça

  • Ball, D. L, Thames, M. H., & Phelps, G. (2008). Content knowledge for teaching: What makes it special? Journal of Teacher Education, 59(5), 389-407.
  • Beswick, K. (2005). The beliefs/practice connection in broadly defined contexts. Mathematics Education Research Journal, 17(2), 39-68.
  • Beswick, K. (2012). Teachers’ beliefs about school mathematics and mathematicians' mathematics and their relationship to practice. Educational Studies in Mathematics, 79(1), 127-147.
  • Borko, H., & Shavelson, R. J. (1990). Teacher decision making. Dimensions of thinking and cognitive instruction, 311-346.
  • Cai, J., & Wang, T. (2010). Conceptions of effective mathematics teaching within a cultural context: perspectives of teachers from China and the United States. Journal of Mathematics Teacher Education, 13(3), 265-287.
  • Cobb, P., & Steffe, L. P. (1983). The constructivist researcher as teacher and model builder. Journal for Research in Mathematics Education, 14(2), 83-94.
  • Confrey, J. (1990). What constructivism implies for teaching. Journal for Research in Mathematics Education. Monograph, 4, 107-122.
  • Cross, D. I. (2009). Alignment, cohesion and change: Examining mathematics teachers’ belief structure and its influence on instructional practice. Journal of Mathematics Teacher Education, 12(5), 325-346.
  • Ernest, P. (1989). The impact of beliefs on the teaching of mathematics. In P. Ernest (Ed.), Mathematics teaching: The state of the art (pp. 249-254). The Falmer Press.
  • Escudero, I., & Sánchez, V. (2007). How do domains of knowledge integrate into mathematics teachers’ practice? Journal of Mathematical Behavior, 26, 312-327.
  • Hill, H.C., Ball, D. L., &Schilling, S.G. (2008). Unpacking pedagogical content knowledge: Conceptualizing and measuring teachers’ topic specific knowledge of students. Journal for Research in Mathematics Education, 39 (4), 372-400.
  • Hill, H. & Ball, D. L. (2009). The Curious—and crucial—case of mathematical knowledge for teaching. Kappan, 91(2), 68- 71.
  • Hill, H. C., & Charalambous, C. Y. (2012). Teacher knowledge, curriculum materials, and quality of instruction: Lessons learned and open issues. Journal of Curriculum Studies, 44(4), 559-576.
  • Leatham, K. (2006). Viewing mathematics teachers' beliefs as sensible systems. Journal of Mathematics Teacher Education, 9, 91-102.
  • Levenson, E. (2013). Tasks that may occasion mathematical creativity: Teachers’ choices. Journal of Mathematics Teacher Education, 16, 269-291.
  • Manouchehri, A., & Goodman, T. (1998). Mathematics curriculum reform and teachers: Understanding the connections. Journal of Educational Research, 92(1), 27–41.
  • National Council of Teachers of Mathematics (1989). Curriculum and Evaluation Standards for School Mathematics. NCTM.
  • National Council of Teachers of Mathematics (1991). Professional Standards for Teaching Mathematics. NCTM.
  • National Council of Teachers of Mathematics (2014). Principles to actions: Ensuring mathematical success for all. NCTM.
  • Nicol, C. C., & Crespo, S. M. (2006). Learning to teach with mathematics textbooks: How preservice teachers interpret and use curriuclum materials. Educational Studies in Mathematics, 62, 331-355.
  • Pajares, F. (1992). Teachers' beliefs and educational research: Cleaning up a messy construct. Review of Educational Research, 62(3), 307-332.
  • Philipp, R. (2007). Mathematics teachers’ beliefs and affect. In F. K. Lester (Ed.), Second handbook of research on mathematics teaching and learning (Vol. 1, pp. 257–318). Information Age Publishing.
  • Rhine S. (2016). The critical nature of the knowledge of content and students domain of mathematical knowledge for teaching. Teacher Education and Practice, 29(4), 595-614.
  • Shavelson, R. J. (1973). What is the basic teaching skill? Journal of Teacher Education,14, 144- 151.
  • Shulman, L. S. (1986). Those who understand: Knowledge growth in teaching. Educational Researcher, 15(2), 4-14.
  • Simon, M. A. (1995). Reconstructing mathematics pedagogy from a constructivist perspective. Journal for Research in Mathematics Education, 26(2), 114-145.
  • Skott, J. (2009). Contextualising the notion of ‘belief enactment’. Journal of Mathematics Teacher Education, 12(1), 27-46.
  • Stahnke, R., Schueler, S., & Roesken-Winter, B. (2016). Teachers’ perception, interpretation, and decision‑making: A systematic review of empirical mathematics education research. ZDM: The International Journal on Mathematics Education, 48, 1-27.
  • Steffe, L. P., & D’Ambrosio, B. S. (1995). Toward a working model of constructivist thinking: A reaction to Simon. Journal for Research in Mathematics Education, 26(2), 146-159.
  • Thompson, A. (1992). Teachers’ beliefs and conceptions: A synthesis of research. In D. Grouws (Ed.), Handbook of research on mathematics teaching and learning (pp. 127–146). Macmillan.
  • Von Glasersfeld, E. (1995). Radical constructivism: A way of knowing and learning. The Falmer Press.
Toplam 31 adet kaynakça vardır.

Ayrıntılar

Birincil Dil İngilizce
Konular Alan Eğitimleri
Bölüm Araştırma Makaleleri
Yazarlar

Ayfer Eker 0000-0002-6611-9755

Yayımlanma Tarihi 26 Mart 2022
Yayımlandığı Sayı Yıl 2022 Cilt: 23 Sayı: Özel Sayı

Kaynak Göster

APA Eker, A. (2022). What Drives Teachers’ Instructional Decisions?: An Exploration of Knowledge and Beliefs. Ahi Evran Üniversitesi Kırşehir Eğitim Fakültesi Dergisi, 23(Özel Sayı), 612-642. https://doi.org/10.29299/kefad.998214

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