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各级难度试题分值比例的确定
引用本文:宣仲良.各级难度试题分值比例的确定[J].淮阴师范学院学报(自然科学版),2004,3(3):240-245.
作者姓名:宣仲良
作者单位:苏州教育学院,信息技术系,江苏,苏州,215002
摘    要:在考分呈正态分布,最高分≤98的概率为99.7%的假设下,获得了考分分布的各项常模参数,据此提出了考分期望值μ的合理值域为〔65,81〕(百分制).根据"难度越大得分越低,分值比例越小"的一般规律,按统计学观点导出了三级、六级和五级难度下每级试题的得分期望值{Hi},继而在一定的约束条件下通过求解方程∑aiHi=μ的最优合理解,求得各级试题的分值比例{ai}.本文的结果不仅为6∶3∶1,7∶2∶1,8∶1∶1等组卷经验方案提供了理论依据,而且为进一步确定各级难度试题的题量比例奠定了基础.

关 键 词:题库系统  智能组卷  试题难度  试题库
文章编号:1671-6876(2004)03-0240-06
修稿时间:2004年6月8日

The Confirmation of Point Percentage for Test Questions of Difficulties at all Levels
XUAN Zhong-liang.The Confirmation of Point Percentage for Test Questions of Difficulties at all Levels[J].Journal of Huaiyin Teachers College(Natrual Science Edition),2004,3(3):240-245.
Authors:XUAN Zhong-liang
Abstract:In this paper, by supposition that test points assume normal distribution and the probability of the highest test point≤98 equal to 99.7%, parameters of normal modes under the distributions are gained. Hereby, the range of the desired values of test points is 65,81] (percentage). The greater the difficulty scale, the smaller the point percentage. According to statistics principle, {H_i}:the desired values of test points of questions for difficulty levels 3, levels 6 and levels 5 are exported. Afterwards, under constraint conditions, by solutions of optimization for the equation ∑a_iH_i=μ, {ai}:the point percentage of questions for difficulty levels3, levels 6 and levels 5 are gained. The results of this paper provide the theoretical bases for 6:3:1,7:2:1,8:1:1,etc. experience schemes for builder of paper, and the foundation for deciding the percentage of test questions of difficulties at all levels.
Keywords:test bank system  intelligent builder of paper  difficulty scale of test questions  test bank
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