首页> 外文会议>International Technology, Education and Development Conference >(1748) OVERCOMING MISCONCEPTIONS AND IMPROVING KNOWLEDGE OF ARITHMETIC IN ELEMENTARY EDUCATION UNDERGRADUATES: A LONGITUDINAL STUDY
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(1748) OVERCOMING MISCONCEPTIONS AND IMPROVING KNOWLEDGE OF ARITHMETIC IN ELEMENTARY EDUCATION UNDERGRADUATES: A LONGITUDINAL STUDY

机译:(1748)克服误解和提高小学教育本科生算术知识:纵向研究

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This longitudinal study examined the impact of short-term, manipulative-based arithmetic instruction onundergraduate juniors. Four class sessions (six instructional hours) were designed to reflectconstructivist principles of assimilation, accommodation, and schema building using an approachcalled “guided constructivism.” Study participants were preservice elementary education majorsenrolled in a child development course at an urban comprehensive university in North Carolina. Thedesign included three data collection points: (a) a pretest survey of arithmetic misconceptions andknowledge, (b) a posttest survey at the end of the course, and (c) a longitudinal follow up survey duringstudent teaching, typically 1 1/2 years after the course. Pre- to posttest performance on the surveyshowed a statistically significant increase in arithmetic knowledge accompanied by a significantdecrease in arithmetic misconceptions. At the follow up during the student teaching semester,significant gains in knowledge and significant decreases in misconceptions were still present. Theresults indicate that manipulatives can effectively and efficiently reverse long-standing arithmeticmisconceptions and increase arithmetic knowledge before education majors enter classrooms as fulltimeteachers.
机译:这项纵向研究检测了短期,操纵基础算术指令的影响onundergraduard juniors。四个课程(六个教学时间)旨在使用接近的“导游建构主义”来迭代同化,住宿和架构建筑的结构性主义原理。学习参与者在北卡罗来纳州一座城市综合大学的儿童开发课程中占据了小学专长。基准包括三个数据收集点:(a)对算术误解的预测试调查,(b)在课程结束时的明显调查,(c)纵向跟进调查在学教学中,通常为1 1/2之后课程。在算术误解中的显着性误解中的算术知识中的算术知识的统计学显着增加之前的性能。在学生教学学期的后续,仍然存在显着的知识和显着降低的损失。结果表明,在教育专业作为FulltimeteAckers进入教室之前,操纵可以有效且有效地逆转长期趋势的算法算法并提高算术知识。

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