Abstract
The aim of this chapter is to stress the role of GeoGebra as a methodological resource. In particular, we contend that teachers need to become aware that a appropriate integration of GeoGebra within the classroom activities could foster the construction of mathematical knowledge. As a consequence, educators need to guide teachers to perceive GeoGebra as a methodological resource so that they would be able to effectively use it. As a theoretical framework we mainly refer to the “instrumental approach” and to the idea of “mathematics laboratory as a Renaissance workshop”.
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REFERENCES
Bottino, R.M. (2000). Advanced Learning Environments: Changed views and future perspectives, in M.Ortega & J. Bravo (Eds.), Computers and Education: towards an interconnected society, The Netherlands, Dordrecht: Kluwer Academic Publishers, 11–27.
Borba, M. & Villarreal, M. (2005) Humans-with-media and the Reorganization of Mathematical Thinking: information and communication technologies, modeling, experimentation and visualization. Mathematics Education Library, 39, Springer Science+business Media.
Faggiano, E. (2009). Leading teachers to perceive and use technologies as resources for the construction of mathematical meanings, Proceedings of CERME 6, WG7 - Technologies and resources in mathematical education, 1310–1319.
Hölzl, R. (2001). Using dynamic geometry software to add constrast to geometric situations – A case study. International Journal of Computers for Mathematical Learning, 6(1), 63–86.
Laborde, C. (2002). Integration of Technology in the Design of Geometry tasks with Cabri-Geometry, International Journal of Computers for Mathematical Learning 6(3), 283–317.
Lagrange J.B., Artigue M., Laborde C., & Trouche L. (2003). Technology and Mathematics Education, in A. Bishop et al., (Eds.), Second International Handbook of Mathematics Education: Part two, 237–269.
Mously J., Lambidin D. and Koc Y. (2003). Mathematics Teacher Education and Technology, in A. Bishop et al., (Eds.), Second International Handbook of Mathematics Education: Part two, Dordrecht: Kluwer, 395–432.
Noss, R., & Hoyles, C. (1996). Windows on Mathematical Meanings: Learning Cultures and Computers, Dordrecht: Kluwer.
Trouche, L. (2000). La parabole du gaucher et de la casserole à bec verseur: Étude des processus d’apprentissage dans un environnement de calculatrices symboliques, Educational Studies in Mathematics 41, 239–264.
Trouche, L. (2003). From artifact to instrument: mathematics teaching mediated by symbolic calculators, Interacting with computers, 15(6) 783–800.
UMI-CIIM (2004). New mathematical standards for the school from 5 through 18 years, Ed. Anichini G., Arzarello F., Ciarrapico L., Robutti O.
Vérillon, P. & Rabardel, P. (1995). Cognition and artifacts: a contribution to the study of thought in relation to instrumented activity. European Journal of Psychology of Education, 10(1), 77–101.
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Faggiano, E., Ronchi, P. (2011). Geogebra as a Methodological Resource. In: Bu, L., Schoen, R. (eds) Model-Centered Learning. Modeling and Simulations for Learning and Instruction, vol 6. SensePublishers. https://doi.org/10.1007/978-94-6091-618-2_13
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DOI: https://doi.org/10.1007/978-94-6091-618-2_13
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Online ISBN: 978-94-6091-618-2
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