The effects of mathematical ability and motivational beliefs on students’ perceptions of feedback usefulness

Sharmin Söderström, Torulf Palm, Carina Granberg
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Abstract

Research has shown that students’ learning gains in mathematics are greater when they work with problems rather than routine tasks. These learning gains from problem-solving activities may be enhanced by providing feedback that does not give away the solutions to the problems, but helps students construct their solution methods themselves and anchor their reasoning in intrinsic properties of the mathematical components involved in the reasoning. However, in order to use feedback, students would need to perceive it as useful, and not all students may find such feedback useful. In this study, we investigate how students’ ability and motivational beliefs affect how useful they perceive feedback aimed at supporting mathematical reasoning to be. In the study, students worked with mathematical problems and received metacognitive and heuristic feedback when they needed help. We used structural equation modeling (SEM) to analyze the effects. The results show that students’ mastery goals had a direct effect on the perceived usefulness of the feedback, but no such effects were found for students’ national test grades, self-efficacy beliefs, performance goals, or intrinsic or extrinsic forms of motivation. The proportion of successful use of feedback did not mediate the effects.
数学能力和动机信念对学生感知反馈有用性的影响
研究表明,学生在处理问题而不是常规任务时,数学学习的收获会更大。若能提供回饋,幫助學生自行建構解題方法,並根據推理中涉及的數學成分 的固有特性進行推理,便可提升學生在解題活動中的學習成果。然而,为了使用反馈,学生需要认为反馈是有用的,而且并非所有学生都认为这样的反馈有用。在本研究中,我们探讨了学生的能力和动机信念如何影响他们对旨在支持数学推理的反馈有用性的看法。在研究中,学生处理数学问题,并在需要帮助时获得元认知和启发式反馈。我们使用结构方程模型(SEM)来分析其效果。结果表明,学生的掌握目标对反馈的感知有用性有直接影响,但对学生的全国考试成绩、自我效能感信念、成绩目标、内在或外在动机形式没有发现这种影响。成功使用反馈的比例并没有起到中介作用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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