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Frary, Robert B.; And Others – 1985
Students in an introductory college course (n=275) responded to equivalent 20-item halves of a test under number-right and formula-scoring instructions. Formula scores of those who omitted items overaged about one point lower than their comparable (formula adjusted) scores on the test half administered under number-right instructions. In contrast,…
Descriptors: Guessing (Tests), Higher Education, Multiple Choice Tests, Questionnaires
Peer reviewed Peer reviewed
Frary, Robert B.; Hutchinson, T.P. – Educational and Psychological Measurement, 1982
Alternate versions of Hutchinson's theory were compared, and one which implies the existence of partial knowledge was found to be better than one which implies that an appropriate measure of ability is obtained by applying the conventional correction for guessing. (Author/PN)
Descriptors: Guessing (Tests), Latent Trait Theory, Multiple Choice Tests, Scoring Formulas
Peer reviewed Peer reviewed
Bliss, Leonard B. – Journal of Educational Measurement, 1980
A mathematics achievement test with instructions to avoid guessing wildly was given to 168 elementary school pupils who were later asked to complete all the questions using a differently colored pencil. Results showed examinees, particularly the more able students, tend to omit too many items. (CTM)
Descriptors: Anxiety, Guessing (Tests), Intermediate Grades, Multiple Choice Tests
Suhadolnik, Debra; Weiss, David J. – 1983
The present study was an attempt to alleviate some of the difficulties inherent in multiple-choice items by having examinees respond to multiple-choice items in a probabilistic manner. Using this format, examinees are able to respond to each alternative and to provide indications of any partial knowledge they may possess concerning the item. The…
Descriptors: Confidence Testing, Multiple Choice Tests, Probability, Response Style (Tests)
Koehler, Roger A. – 1974
A potentially valuable measure of overconfidence on probabilistic multiple-choice tests was evaluated. The measure of overconfidence was based on probabilistic responses to nonsense items embedded in a vocabulary test. The test was administered under both confidence response and conventional choice response directions to 208 undergraduate…
Descriptors: Confidence Testing, Guessing (Tests), Measurement Techniques, Multiple Choice Tests
Boldt, Robert F. – 1971
One formulation of confidence scoring requires the examinee to indicate as a number his personal probability of the correctness of each alternative in a multiple-choice test. For this formulation, a linear transformation of the logarithm of the correct response is maximized if the examinee reports accurately his personal probability. To equate…
Descriptors: Confidence Testing, Guessing (Tests), Multiple Choice Tests, Probability
Peer reviewed Peer reviewed
Aiken, Lewis R.; Williams, Newsom – Educational and Psychological Measurement, 1978
Seven formulas for scoring test items with two options (true-false or multiple choice with only two choices) were investigated. Several conditions, such as varying directions for guessing and whether testees had prior knowledge of the proportions of false items on the test were also investigated. (Author/JKS)
Descriptors: Guessing (Tests), Higher Education, Knowledge Level, Multiple Choice Tests
Wilcox, Rand R. – 1981
These studies in test adequacy focus on two problems: procedures for estimating reliability, and techniques for identifying ineffective distractors. Fourteen papers are presented on recent advances in measuring achievement (a response to Molenaar); "an extension of the Dirichlet-multinomial model that allows true score and guessing to be…
Descriptors: Achievement Tests, Criterion Referenced Tests, Guessing (Tests), Mathematical Models
Powell, J. C. – 1980
Current Scoring practices for multiple-choice tests are rooted in early Associationist Theory and are based on a two-step procedure: (1) right answers counted as ones and wrong answers are zeros, and (2) number of right answers form a total-correct score. The author contends that if either step is invalid, the use of the general linear model (GLM)…
Descriptors: Elementary Secondary Education, Higher Education, Logical Thinking, Multiple Choice Tests
Cross, Lawrence H. – 1975
A novel scoring procedure was investigated in order to obtain scores from a conventional multiple-choice test that would be free of the guessing component or contain a known guessing component even though examinees were permitted to guess at will. Scores computed with the experimental procedure are based not only on the number of items answered…
Descriptors: Algebra, Comparative Analysis, Guessing (Tests), High Schools
Echternacht, Gary J.; And Others – 1971
This handbook presents instructions for implementing a confidence testing program in technical training situations, identification of possible areas of application, techniques for evaluating confidence information, advantages and disadvantages of confidence testing, time considerations, and problem areas. Complete instructions for "Pick-One" and…
Descriptors: Confidence Testing, Educational Diagnosis, Guessing (Tests), Measurement Techniques
Livingston, Samuel A. – 1986
This paper deals with test fairness regarding a test consisting of two parts: (1) a "common" section, taken by all students; and (2) a "variable" section, in which some students may answer a different set of questions from other students. For example, a test taken by several thousand students each year contains a common multiple-choice portion and…
Descriptors: Difficulty Level, Error of Measurement, Essay Tests, Mathematical Models
Plake, Barbara S.; Melican, Gerald J. – 1985
A methodology for investigating the influence of correction-for-guessing directions and formula scoring on test performance was studied. Experts in the test content field used a judgmental item appraisal system to estimate the knowledge of the minimally competent candidate (MCC) and to predict those items that the MCC would omit on the test under…
Descriptors: College Students, Guessing (Tests), Higher Education, Mathematics Tests
Melican, Gerald; Plake, Barbara S. – 1984
The validity of combining a correction for guessing with the Nedelsky-based cutscore was investigated. A five option multiple choice Mathematics Achievement Test was used in the study. Items were selected to meet several criteria. These included: the capability of measuring mathematics concepts related to performance in introductory statistics;…
Descriptors: Cutting Scores, Guessing (Tests), Higher Education, Multiple Choice Tests
Wood, Robert – Evaluation in Education: International Progress, 1977
The author surveys literature and practice, primarily in Great Britain and the United States, about multiple-choice testing, comments on criticisms, and defends the state of the art. Varous item types, item writing, test instructions and scoring formulas, item analysis, and test construction are discussed. An extensive bibliography is appended.…
Descriptors: Achievement Tests, Item Analysis, Multiple Choice Tests, Scoring Formulas
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