A model for the correction for guessing on multiple-choice tests

E. A. Hansen, F. Schmidt, J. C. Hansen
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引用次数: 2

Abstract

Multiple-choice tests are used widely because of obvious practical advantages, but inherent in them is the problem of dealing with the effects of guessing. The only widely used model for predicting effects of guessing is based on the primary assumption that, the probability of making a correct response on each test item is either 1.0 or the reciprocal of the number of available choices. The assumption that the subject either makes the correct response on each trial or guesses blindly is clearly too restrictive. Nunnally in [1] relates that because in most educational tests there is some opportunity for "narrowing" alternatives before guessing the standard correction for guessing tends to be an underestimate of the actual effects of guessing. The model proposed in this paper attempts to correct for this.
多项选择题中猜测错误的修正模型
多项选择测验因其明显的实际优势而被广泛使用,但其固有的问题是如何处理猜测的影响。唯一广泛使用的预测猜测效果的模型是基于对每个测试项目做出正确回答的概率是1.0或可用选项数量的倒数这一基本假设。假设受试者在每次试验中要么做出正确的反应,要么盲目猜测,显然过于严格。Nunnally在[1]中提到,因为在大多数教育测试中,在猜测之前有一些“缩小”选项的机会,猜测的标准校正往往低估了猜测的实际效果。本文提出的模型试图纠正这一点。
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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