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Dale C Brandenburg

Biographic Data

ID5451583
NAMEDale C Brandenburg
GIVEN NAMESDale C
FAMILY NAMEBrandenburg
SIGNATUREBRANDENBURG D C
AFFILIATIONSUniversity of Illinois Urbana-Champaign
VERIFIEDNo
TOTAL WORKS3
TOTAL CITATIONS0
WORKS AS AUTHOR3
WORKS AS EDITOR0
FIRST PUBLICATION YEAR1974
LATEST PUBLICATION YEAR1978
H-INDEX0
  • Student Evaluation of Academic Programs

    H Richard Smock, Dale C Brandenburg•ARTICLE•The Journal of Higher Education•1978•References: 7

    Additional informationNotes on contributorsH. Richard SmockH. Richard Smock is associate director, Office of Planning and Evaluation, and vice-chancellor for academic affairs, University of Illinois, Urbana-Champaign. Dale C. Brandenburg is coordinator of instructor and course evaluation, Measurement and Research Division, Office of Instructional Resources, at the same university.Dale C. BrandenburgH. Richard Smock is associate director, Office o…

  • The Use of Multiple Matrix Sampling to Approximate Norms Distributions

    Open Access•Dale C Brandenburg, Robert A Forsyth•ARTICLE•Educational and Psychological…•1974

    Multiple matrix sampling (MMS) procedures were utilized to determine the necessary parameters of a Pearson Type I curve. Empirical norms distributions were approximated by both the Type I model and the negative hypergeometric model. Four existing ITED norms distributions, two subtests and two grades, were approximated by the MMS procedures. Two sampling designs for each test-grade combination were studied. Comparison of approximations obtained fo…

  • Approximating Standardized Achievement Test Norms With a Theoretical Model

    Open Access•Dale C Brandenburg, Robert A Forsyth•ARTICLE•Educational and Psychological…•1974

    This study was undertaken to answer the following research question: Can standardized achievement test norms be better estimated with a theoretical probability model other than the negative hypergeometric model? Ninety norms distributions from two standardized achievement test batteries (ITBS and ITED) were fitted by six models. The results strongly supported the Pearson Type I model (four moments) as the best-fitting curve. It was concluded that…

No prominent works on this page.

  • The Use of Multiple Matrix Sampling to Approximate Norms Distributions

    Open Access•Dale C Brandenburg, Robert A Forsyth•ARTICLE•Educational and Psychological…•1974

    Multiple matrix sampling (MMS) procedures were utilized to determine the necessary parameters of a Pearson Type I curve. Empirical norms distributions were approximated by both the Type I model and the negative hypergeometric model. Four existing ITED norms distributions, two subtests and two grades, were approximated by the MMS procedures. Two sampling designs for each test-grade combination were studied. Comparison of approximations obtained fo…

  • Approximating Standardized Achievement Test Norms With a Theoretical Model

    Open Access•Dale C Brandenburg, Robert A Forsyth•ARTICLE•Educational and Psychological…•1974

    This study was undertaken to answer the following research question: Can standardized achievement test norms be better estimated with a theoretical probability model other than the negative hypergeometric model? Ninety norms distributions from two standardized achievement test batteries (ITBS and ITED) were fitted by six models. The results strongly supported the Pearson Type I model (four moments) as the best-fitting curve. It was concluded that…

  • Student Evaluation of Academic Programs

    H Richard Smock, Dale C Brandenburg•ARTICLE•The Journal of Higher Education•1978•References: 7

    Additional informationNotes on contributorsH. Richard SmockH. Richard Smock is associate director, Office of Planning and Evaluation, and vice-chancellor for academic affairs, University of Illinois, Urbana-Champaign. Dale C. Brandenburg is coordinator of instructor and course evaluation, Measurement and Research Division, Office of Instructional Resources, at the same university.Dale C. BrandenburgH. Richard Smock is associate director, Office o…

Psychology (3 works) · Computer Science (2 works) · Econometrics (2 works) · Mathematics (2 works) · Sampling (signal processing) (2 works) · Statistics (2 works) · Academic achievement (1 work) · Achievement test (1 work) · Applied Mathematics (1 work) · Applied Mathematics (1 work)

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