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Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario
Slide 4- 1
Measures of Central Tendency
๏ฎ Measures of central tendency provide information
about typical or average values of a data set.
๏ฎ Mean, Median and Mode are the most commonly
used measures of central tendency.
๏ฎ It is unique that a data set has one and only one
mean
๏ฎ The value of the mean is influenced by all
observations in the data set
Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario
Slide 4- 2
Centre of a Distribution - Mean
๏ฎ When a distribution is unimodal and symmetric,
most people will point to the centre of a
distribution.
๏ฎ If we want to calculate a number, we can average
the data.
๏ฎ We use the Greek letter sigma to mean โ€œsumโ€ and
write:
yTotal
y
n n
๏€ฝ ๏€ฝ
๏ƒฅ
The formula says that to find the
mean, we add up the numbers
and divide by n.
Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario
Mean of a frequency distribution
๏ฎ Mean =
๐‘“๐‘ฅ
๐‘“
Slide 4- 3
Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario
Slide 4- 4
Centre of a Distribution โ€“ Mean (cont)
๏ฎ The mean feels like the centre because it is the point
where the histogram balances:

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Measures of central tendency mean

  • 1. Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario Slide 4- 1 Measures of Central Tendency ๏ฎ Measures of central tendency provide information about typical or average values of a data set. ๏ฎ Mean, Median and Mode are the most commonly used measures of central tendency. ๏ฎ It is unique that a data set has one and only one mean ๏ฎ The value of the mean is influenced by all observations in the data set
  • 2. Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario Slide 4- 2 Centre of a Distribution - Mean ๏ฎ When a distribution is unimodal and symmetric, most people will point to the centre of a distribution. ๏ฎ If we want to calculate a number, we can average the data. ๏ฎ We use the Greek letter sigma to mean โ€œsumโ€ and write: yTotal y n n ๏€ฝ ๏€ฝ ๏ƒฅ The formula says that to find the mean, we add up the numbers and divide by n.
  • 3. Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario Mean of a frequency distribution ๏ฎ Mean = ๐‘“๐‘ฅ ๐‘“ Slide 4- 3
  • 4. Copyright ยฉ 2012 Pearson Canada Inc., Toronto, Ontario Slide 4- 4 Centre of a Distribution โ€“ Mean (cont) ๏ฎ The mean feels like the centre because it is the point where the histogram balances: