Problem size and mentally retarded children's judgment of commutativity.

A J Baroody
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Abstract

The effects of problem size on judgments of commutativity by 51 moderately and mildly mentally retarded students were investigated. The task required subjects to judge whether commuted addition problems (e.g., 5 + 2 and 2 + 5) and noncommuted problems (e.g., 5 + 3 and 5 + 0) would have the same or different sum. Small problems had addends of five or less; large problems had at least one addend greater than five. The subjects' responses to the commutativity task were highly consistent across the two problem sizes. Results indicated that many retarded students who are given computational practice recognize the general principle that addend order does not affect the sum.

问题大小与智障儿童交换性判断的关系。
研究了51名中轻度智障学生的问题大小对交换性判断的影响。该任务要求受试者判断可交换的加法问题(如5 + 2和2 + 5)和不可交换的加法问题(如5 + 3和5 + 0)的和是否相同或不同。小问题的加数为5或更少;大问题至少有一个加数大于5。受试者对交换性任务的反应在两个问题大小上是高度一致的。结果表明,许多弱智学生在进行计算练习后,都认识到加数顺序不影响和的一般原理。
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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