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Does Initial Learning about the Meaning of Fractions Present Similar Challenges for Students with and without Adequate Whole-Number Skill?

机译:对分数的含义的初步学习对有和没有足够的整数技能的学生都会提出类似的挑战吗?

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摘要

The purposes of this study were to (a) explore whether early fractions understanding at 4th grade is differentially challenging for students with versus without adequate whole-number competence and (b) identify specific whole-number skill associated with difficulty in fractions understanding. Based on initial whole-number competence, 1,108 4th graders were classified as having (a) adequate whole-number competence (n = 775), (b) less severe whole-number difficulty (n = 201), and (c) severe whole-number difficulty (n = 132). At the end of 4th grade, they were assessed on fractions understanding and further classified as with versus without difficulty in fractions understanding. Multi-level logistic regression indicated that compared to students with adequate whole-number competence, those with less severe whole-number difficulty were almost 5 times as likely to experience difficulty with fractions understanding whereas those with severe whole-number difficulty were about 32 times as likely to experience difficulty with fractions understanding. Students with severe whole-number difficulty were about 7 times as likely to experience difficulty with fractions understanding compared to those with less severe whole-number difficulty. Among students with adequate whole-number competence, the pretest whole-number skill distinguishing those with versus without difficulty in fractions understanding was basic division facts (i.e., 2-digit dividend ÷ 1-digit divisor) and simple multiplication (i.e., 3-digit × 1-digit without regrouping). The role of whole-number competence in developing initial fractions understanding and implications for instruction are discussed.
机译:这项研究的目的是(a)探索对于没有足够整数能力的学生来说,对4 年级的早期分数理解是否具有不同的挑战性;以及(b)确定与之相关的特定整数技能难以理解分数。根据初始整数能力,将1,108名4 年级学生分类为具有(a)足够的整数能力(n = 775),(b)不太严重的整数难度(n = 201) ),以及(c)严重的整数难度(n = 132)。在第4年级末,对分数进行了评估,并进一步将分数理解为有困难或无困难。多级逻辑回归表明,与具有足够整数能力的学生相比,具有较低整数困难的学生遇到分数理解的可能性几乎是其五倍,而具有严重整数困难的学生的分数理解是该分数的大约32倍。可能难以理解分数。具有严重整数困难的学生与没有较严重整数困难的学生相比,遇到分数理解的可能性大约高7倍。在具有足够整数能力的学生中,区分分数学生和不具有分数理解能力的学生的预测试整数技能是基本除法事实(即2位除数÷1位除数)和简单乘法(即3位) ×1位,无需重新分组)。讨论了整数能力在发展初始分数理解和教学意义中的作用。

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