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classifying data by level in exercises 19–24, determine whether the dat…

Question

classifying data by level in exercises 19–24, determine whether the data are qualitative or quantitative, and identify the data set’s level of measurement. explain your reasoning.

  1. football the top five teams in the final college football poll released in january 2010 are listed. (source: associated press)
  2. alabama 2. texas 3. florida 4. boise state 5. ohio state
  1. politics the three political parties in the 111th congress are listed below.

republican democrat independent

  1. top salespeople the regions representing the top salespeople in a corporation for the past six years are given.

southeast northwest northeast
southeast southwest southwest

  1. fish lengths the lengths (in inches) of a sample of striped bass caught in maryland waters are listed. (adapted from national marine fisheries service, fisheries statistics and economics division)

16 17.25 19 18.75 21 20.3 19.8 24 21.82

Explanation:

Response
Problem 19: Football
Brief Explanations
  • Qualitative/Quantitative: The data (team names) are non - numerical labels, so they are qualitative.
  • Level of Measurement: The ranks (1st, 2nd, etc.) have an order, but the differences between ranks (e.g., between 1st and 2nd) don't have a meaningful numerical interpretation. So it is ordinal level.
Brief Explanations
  • Qualitative/Quantitative: The data (political party names) are non - numerical categories, so they are qualitative.
  • Level of Measurement: The parties are just different categories with no inherent order (e.g., Republican isn't "more" or "less" than Democrat in a non - arbitrary way), so it is nominal level.
Brief Explanations
  • Qualitative/Quantitative: The data (region names) are non - numerical categories, so they are qualitative.
  • Level of Measurement: The regions are just different categories with no inherent order (e.g., Southeast isn't "more" or "less" than Northwest in a non - arbitrary way), so it is nominal level.

Answer:

Qualitative, Ordinal level (because the teams are ranked, so there is an order, but the "distance" between ranks isn't meaningful; the data are labels for teams with a ranking order).

Problem 20: Politics