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Effects of Interspersed Brief Problems on Students' Endurance at Completing Math Work

机译:简短的简短问题对学生完成数学工作的耐力的影响

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An alternating treatments design was used to compare the effects of baseline, interspersed brief problems, and interspersed brief problems plus token reinforcement on students' endurance while completing math worksheets. By pairing the completion of brief problems with token reinforcement, the role of problem completion as a conditioned reinforcer was examined consistent with the discrete task completion hypothesis. Four 5th grade students who were low achieving in math participated. Each day the students completed a stack of math worksheets containing 3-digit by 3-digit addition problems with or without interspersed single-digit problems for 10 min. Dependent measures included total digits correct per session and during each min of the 10 min work period (i.e., a measure of endurance). Results indicated that total digits correct per session was highest during the interspersal plus reinforcement condition followed by interspersal and then baseline for three of the four students. In addition, both interspersal conditions resulted in greater endurance than baseline. Limitations of the current study and implications for increasing students' persistence on classroom tasks are discussed.
机译:在完成数学工作表的同时,还采用了一种交替处理的设计来比较基线,散布的简短问题,散布的简短问题以及代币强化对学生耐力的影响。通过将短暂问题的完成与代币强化配对,检查了问题完成作为条件强化者的作用,与离散任务完成假设相一致。数学成绩不佳的四位五年级学生参加了比赛。每天,学生在10分钟内完成一堆数学工作表,其中包含3位数字乘3位数字加法题,无论有无散点数字问题。相关度量包括每次会话以及在10分钟的工作时间的每一分钟内正确的总位数(即耐力度量)。结果表明,在四名学生中,穿插加加固的情况下,每节正确的总数字最高,其次是穿插,然后是基线。此外,两种散布状态的耐力都比基线高。讨论了当前研究的局限性以及对提高学生对课堂任务的坚持性的影响。

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