OIPR Cover Page Contents Appendix

 

Assessment of Non-Passing and Withdrawal Rates


APPENDIX A 

Reference Group List

  • BAYLOR UNIVERSITY
  • CARNEGIE MELLON UNIVERSITY
  • CATHOLIC UNIVERSITY OF AMERICA
  • DEPAUL UNIVERSITY
  • GEORGE MASON UNIVERSITY
  • GEORGIA STATE UNIVERSITY
  • PACE UNIVERSITY-NEW YORK
  • PEPPERDINE UNIVERSITY
  • PORTLAND STATE UNIVERSITY
  • SAN DIEGO STATE UNIVERSITY
  • SOUTHERN METHODIST UNIVERSITY
  • ST JOHN'S UNIVERSITY-NEW YORK
  • UNIVERSITY OF ALABAMA AT BIRMINGHAM
  • UNIVERSITY OF COLORADO AT DENVER
  • UNIVERSITY OF DETROIT MERCY
  • UNIVERSITY OF HAWAII AT MANOA
  • UNIVERSITY OF MISSOURI-KANSAS CITY
  • UNIVERSITY OF MISSOURI-ST LOUIS
  • UNIVERSITY OF SAN FRANCISCO
  • UNIVERSITY OF WISCONSIN-MILWAUKEE
  • WICHITA STATE UNIVERSITY

  • APPENDIX B

    Interpreting a Boxplot 

     A box plot is the distribution of scores for a given measure in terms of percentiles, using the median of a group as the midpoint (50th percentile). The box surrounding the median shows the 25th (lower) and 75th (higher) percentiles (the difference between the values that correspond with the 25th and 75th percentile is known as the interquartile range). The lines extending from the boundaries of the box (whiskers) denote the range of values less than 1.5 Interquartile Ranges (IQR)* from the boundary of the box. Any datapoint between 1.5 and 3 IQRs from the box boundary is considered an outlier; scores beyond 3 IQRs from the boundary are extreme outliers. Data for several factors or groups can be compared with box plots. In the example to the right, Group B has a much wider range of scores while Group A has a smaller distribution with two outliers. This diagram also shows that the median for Group A is higher than that of Group B.  Although the boxplots presented in this report are oriented horizontally rather than vertically, the underlying principles remain the same.

     


    *   The Interquartile Range (IQR) is calculated by taking the difference between the scores at the 25th and 75th percentiles.