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Differences in the Improvement of Students' Mathematical Reasoning Ability and Self-Confidence Between Metacognitive Approaches and Realistic Mathematical Approaches in MTS Negeri Balige

机译:学生数学推理能力提高的差异及元认知方法与MTS Neersi Balige中的现实数学方法之间的自信心

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This study aims to determine the differences in the improvement of students 'mathematical reasoning abilities and self-confidence taught by a metacognitive approach that is better than a realistic mathematics approach, as well as to analyze differences in the improvement of students' mathematical reasoning and self-confidence in terms of indicators. Data were obtained through tests of mathematical reasoning abilities consisting of students 'pre-test and post-test as well as a questionnaire to see students' self-confidence. Data were analyzed by independent test T-Test N-Gain Score. Based on the results of the independent T-Test N-Gain test scores of students' mathematical reasoning abilities obtained a significance value = 0.008 because of the sig level. smaller than 0.05, so it is concluded that there is a difference in the increase in students' mathematical reasoning abilities with a metacognitive approach higher than the realistic mathematics approach. Furthermore, for self-confidence, the significance value = 0.000 because of the sig level. smaller than 0.05, it is concluded that there is a difference in the increase in students' self-confidence with a metacognitive approach higher than the realistic mathematics approach. Furthermore, for the research results, the difference in the increase in students' mathematical reasoning and self-confidence in terms of the indicators is that there is a significant difference in the increase in mathematical reasoning abilities in indicator 1 and indicator 2 which are taught with a metacognitive approach which is higher than students who are taught with a realistic mathematics approach and for indicators 3 and 4. there is no significant difference in the increase in mathematical reasoning abilities. For self-confidence, there is no significant difference in the increase in mathematical reasoning skills in indicator 1 and indicator 2 who are taught with a metacognitive approach and students who are taught with a realistic mathematics approach and there is a significant difference in the increase in self-confidence in indicator 3, indicator 4, and indicator 5 who are taught with the metacognitive approach is better than students who are taught with a realistic mathematics approach.
机译:本研究旨在确定通过元认知方法提高学生数学推理能力和自信心的差异,这些方法比现实的数学方法更好,以及分析学生数学推理和自我的改善差异 - 在指标方面的信心。通过测试学生预测和测试后的数学推理能力以及调查问卷来获得数据获得的数据,以便看到学生的自信心。通过独立测试T-Test N-GAIN得分分析数据。基于学生的独立T检验N-GAIN测试分数的结果,由于SIG水平,获得了学生的数学推理能力的数学推理能力。小于0.05,所以它的结论是,学生数学推理能力的增加差异,具有比现实数学方法高的元认知方法。此外,对于自信,由于SIG水平,显着性值= 0.000。小于0.05,得出结论是,学生自信的增加差异,具有高于现实数学方法的元认知方法。此外,对于研究结果,学生数学推理的增加和指标方面的自信的差异是指标1和指标2中的数学推理能力的增加存在显着差异元认知方法高于具有现实数学方法和指标3和4所教授的学生。数学推理能力的增加没有显着差异。为了自信,指标1和指标2的数学推理技能的增加没有显着差异,并以元认知方法和教学的学生们教授,患有现实数学方法,并且增加了差异在指标3,指标4和指标5与元认知方法教授的指标5的自信优于以逼真的数学方法教授的学生。

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