All the formulas related to statistical Topics Measures of central Tendency & DispersionFull description
All the formulas related to statistical Topics Measures of central Tendency & Dispersion
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This is a lecture about central tendency of data of statistics i.e. mean, median, mode and the ways to calculate them
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Learning Statistics the Easy Easy Way Way Session on
MEASURES OF CENTRAL TENDENCY,
BUREAU OF LABOR AND EMPLOYMENT STA STATISTICS
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MEASURES OF CENTRAL TENDENCY, DISPERSION AND SKEWNESS
OBJECTIVES At the end of the session, the participants should be able to:
. central tendency; 2
escr escrib ibe e data data in term termss o thei theirr vari variab abil ilit it and skewness; and
3. De Determine ine th the mo most a lica icable measu asure of of
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OUTLINE
Mean Mode . 3. Skewness
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Measu asures o Central Tendenc A. MEAN - commo commonl nlyy refer referre red d to as the the aver average age or or arith arithme metic tic mean. - most most wid widely ely used used mea measur sure e of cen centr tral al loca locatio tion. n.
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Measures of Central Tendency Ages of 13 Job Applicants Example of mean computation Mean A e X
= 30+28+…+25 = 318/13
Applicant Number
Age
1
30
3
25
4
35
6
34
7
20
8
19
9
26
10
18
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Mea Measure suress o Cen Centra tral Ten Tende denc nc B. MEDIAN - the the val value ue of the the midd middle le ite item m in a set set of ascending or descending order of magnitude. - s
e cen ermos va ue n a
s r u on.
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Measures of Central Tendency Ages of 13 Job Applicants
median (Number of observations is odd)
Applicant Number
Age
12
16
The median value is the middle most value in the data
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Measures of Central Tendency Ages of 14 Job Applicants
Example of finding the median (Number of observations is even)
Applicant Number
Age
12
16
11
17
The median value is the sum of the two middle
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Mea Measure suress o Cen Centra tral Ten Tende denc nc C. MODE - is the value in the data set that
Ages of 13 Job Applicants Applicant um er
Age
12
16
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Mea Measure suress o Cen Centra tral Ten Tende denc nc Advantages of the MEAN: .
can be used for further statistical calculations and
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Measures of Central Tendenc Advantages of the MEDIAN:
not affected by extreme values.
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