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  2. Postsecondary Education Readiness Test - Wikipedia

    en.wikipedia.org/wiki/Postsecondary_Education...

    The Postsecondary Education Readiness Test (PERT) is a computer adaptive test which measures a student's level of preparedness for college-level courses. The test is currently being used by all Florida high schools and the 28 members of the Florida College System. The PERT was created by McCann Associates in cooperation with Florida educators.

  3. File:Pert chart colored.svg - Wikipedia

    en.wikipedia.org/wiki/File:Pert_chart_colored.svg

    PERT Chart. Drawn in Adobe Illustrator - inspired by a chart at netmba.com. Created by Jeremy Kemp. 2005/01/11: Date: 14 January 2012, 05:46 (UTC) Source: This file was derived from: Pert chart colored.gif: Author: Pert_chart_colored.gif: Original uploader was Jeremykemp at en.wikipedia; derivative work: Rehua (talk)

  4. Program evaluation and review technique - Wikipedia

    en.wikipedia.org/wiki/Program_Evaluation_and...

    PERT network chart for a seven-month project with five milestones (10 through 50) and six activities (A through F). The program evaluation and review technique ( PERT ) is a statistical tool used in project management , which was designed to analyze and represent the tasks involved in completing a given project .

  5. Florida universities still require entry tests. Which has the ...

    www.aol.com/sports/florida-universities-still...

    Florida is not one of those. Instead of going test-optional, like Texas and California, Florida has added more exams for students to choose among. But the scores are still required.

  6. Florida student scores hold steady as schools switch testing ...

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  7. Pert chart - Wikipedia

    en.wikipedia.org/?title=Pert_chart&redirect=no

    From Wikipedia, the free encyclopedia. Redirect page

  8. Here’s what Florida’s depth chart looks like ahead of FSU

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  9. PERT distribution - Wikipedia

    en.wikipedia.org/wiki/PERT_distribution

    In probability and statistics, the PERT distributions are a family of continuous probability distributions defined by the minimum (a), most likely (b) and maximum (c) values that a variable can take. It is a transformation of the four-parameter beta distribution with an additional assumption that its expected value is