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Summation Notation ∑ meaning
Sum of all data/numbers
Summation Notation example
X=7,11,18,20,24
∑X=7+11+18+20+24
∑X=80
Xi meaning (little i)
identifies which observation you're talking about
Score for variable X for a particular individual or object
Xi example
X1=7
The first person's X score is 7
∑Xi meaning
Add all x scores
Central Tendancy
Where is the center of the data?
Mean, median, mode
Central Tendency: Mode
Value that appears most frequently in a dataset, most useful
Appropriate for nominal, ordinal, interval, ratio (only one appropriate for nominal)
Central Tendency: Mode example
2, 3, 3, 3, 4, 5, 5
Mode=3
Central Tendency: Median
The middle value when the data is arranged in ascending or descending order.
Separates lower and upper half of the data.
Less affected by extreme values and is useful with skewed distribution
Central Tendency: Median example
2, 5, 7, 9, 12
Median=7
Central Tendency: Median example with even amount of numbers
2, 5, 7, 9, 12
Middle=7,9
(7+9)/2 = 16/2
=8
Central Tendency: Mean
The average of the data
Summing up all values and dividing by number of values.
Represents the balance point of distribution and is sensitive to outliers
Central Tendency: Mean example
5, 7, 8, 10
5+7+8+10=30
n=4
Xˉ=430
Xˉ=7.5
Measures of Central Tendency: Mode
Unimodal, bimodal distributions