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Measures of Central Tendency for Ungrouped Data

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Measures of Central Tendency for Ungrouped Data Section 3.1 Mean Mean = Sum of all Values Number of Values Mean from a sample is x = x/n Mean from population is ... – PowerPoint PPT presentation

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Title: Measures of Central Tendency for Ungrouped Data


1
Measures of Central Tendency for Ungrouped Data
  • Section 3.1

2
Mean
  • Mean Sum of all Values
  • Number of Values
  • Mean from a sample is x ?x/n
  • Mean from population is µ ?x/N
  • Mean is very sensitive to outliers.

3
Identity Fraud Victims in 2004 for Six States
4
Table 3.2 (p. 77)Total Philanthropic Givings in
Lifetime
5
Median
  • Middle term of data after ranked in increasing
    order.
  • Divides data into two equal parts.
  • Not influenced by oultiers.

6
Number of Car Thefts in 2003 in 12 Cities
7
Mode
  • Value with the highest frequency in a data set.
  • Not all data sets have a mode.
  • Some data sets have more than one mode.
  • Unimodal One mode.
  • Bimodal Two modes.
  • Multimodal More than two modes.

8
Comparisons of Measures of Center
  • Mean is most common and each member of the data
    set is used in its calculation.
  • Median is better if the data set contains
    outliers.
  • Mode is the easiest to locate, but not much use.

9
Mean, median, and mode for a symmetric histogram
and frequency distribution curve.
10
Mean, median, and mode for a histogram and
frequency distribution curve skewed to the right.
11
Mean, median, and mode for a histogram and
frequency distribution curve skewed to the left.
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