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Lewis, A. B., & Mayer, R. E. (1987). Students' miscomprehension of relational statements in arithmetic word problems. Journal of educational psychology, 79(4), p. p363–371.
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Ajoutée par: Lynda Taabane
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Pop. 25.61%
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Low, R., & Over, R. (1993). Gender differences in solution of algebraic word problems containing irrelevant information. Journal of educational psychology, 85(2), p. p331–339.
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Ajoutée par: Lynda Taabane
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Pop. 30.88%
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Mayer, R. E., & Greeno, J. G. (1972). Structural differences between outcomes produced by different instructional methods. Journal of educational psychology, 63(2), p. p165–173.
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Ajoutée par: Lynda Taabane
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Pop. 31.43%
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Montague, M. (2003). Teaching division to students with learning disabilities: A constructivist approach. Exceptionality, 11(3), p. p165–175.
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Dernièrement modifiée par: Sterenn Audo
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Pop. 33.7%
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Parmar, R. S. (2003). Understanding the concept of 'division' assessment considerations. Exceptionality, 11(3), p. p177–189.
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Dernièrement modifiée par: Sterenn Audo
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Pop. 32.06%
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Peled, I., & Segalis, B. (2005). It's not too late to conceptualize: Constructing a generalized subtraction schema by abstracting and connecting procedures. mathematical thinking and learning, 7(3), p. p207–230.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 33.33%
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Rehder, B. (1999). Detecting unsolvable algebra word problems. Journal of educational psychology, 91(4), p. p669–683.
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Ajoutée par: Lynda Taabane
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Pop. 24.8%
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Rittle-Johnson, B., Siegler, R. S., & Alibali, M. W. (2001). Developing conceptual understanding and procedural skill in mathematics: An iterative process. Journal of educational psychology, 93(2), p. p346–362.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 33.51%
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Rittle-Johnson, B., & Star, J. R. (2007). Does comparing solution methods facilitate conceptual and procedural knowledge? an experimental study on learning to solve equations. Journal of educational psychology, 99(3), pp. 561–574.
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Dernièrement modifiée par: Sterenn Audo
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Pop. 29.97%
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Robinson, K. M. (2001). The validity of verbal reports in children's subtraction. Journal of educational psychology, 93(1), p. p211–222.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 31.43%
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Robinson, K. M., Arbuthnott, K. D., & Gibbons, K. A. (2002). Adults' representations of division facts: A consequence of learning history? Canadian Journal of Experimental Psychology, 56(4), p. p302–309.
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Dernièrement modifiée par: Sterenn Audo
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Pop. 33.7%
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Schliemann, A. D., Araujo, C., Cassundé, M. A., Macedo, S., & Nicéas, L. (1998). Use of multiplicative commutativity by school children and street sellers. Journal for Research in Mathematics Education, 29(4), p. p422–435.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 33.79%
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Schliemann, A. D., & Carraher, D. W. (2002). The evolution of mathematical reasoning: Everyday versus idealized understandings. Developmental Review, 22(2), pp. 242–266.
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Dernièrement modifiée par: Sterenn Audo
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Pop. 24.89%
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Sherman, J., & Bisanz, J. (2009). Equivalence in symbolic and nonsymbolic contexts: Benefits of solving problems with manipulatives. Journal of educational psychology, 101(1), pp. 88–100.
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Ajoutée par: Lynda Taabane
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Pop. 25.52%
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Sophian, C., & Vong, K. I. (1995). The parts and wholes of arithmetic story problems: Developing knowledge in preschool years. Cognition and Instruction, 13(3), p. p469–477.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 34.79%
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Sovik, N., Frostrad, P., & Heggberget, M. (1999). The relation between reading comprehension and task-specific strategies used in arithmetical word problems. Scandinavian Journal of Educational Research, 43(4), p. p371–398.
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Ajoutée par: Lynda Taabane
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Pop. 31.24%
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Stafylidou, S., & Vosniadou, S. (2004). The development of students' understanding of the numerical value of fractions. Learning and Instruction, 14(5), p. p503–518.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 33.97%
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Tirosh, D., & Stavy, R. (1999). Intuitive rules and comparisons tasks. mathematical thinking and learning, 1(3), p. p179–194.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 35.15%
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Tirosh, D., & Tsamir, P. (2004). What can mathematics education gain from the conceptual change approach? and what can the conceptual change approach gain from its application to mathematics education? Learning and Instruction, 14(5), p. p535–540.
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Dernièrement modifiée par: Lynda Taabane
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Pop. 34.42%
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Verschaffel, L., & de Corte, E. (1993). A decade of research on word problem solving in leuven: Theoretical, methodological, and practical outcomes. Educational Psychology Review, 5(3), p. p239–256.
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Ajoutée par: Lynda Taabane
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Pop. 28.34%
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