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MATHEMATICS 10
4TH QUARTER
MEASURES OF POSITION
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Measures of Position
- used to locate the relative position of a data value in the data set.
Quartiles
- the three score points which is divide a distribution into four equal parts.
The score points in quartiles are denoted as;
Q1, Q2, Q3
Q1
- called to the lower quartile
Q3
- called to the upper quartile
Q2
- coincides with the median
Interquartile range
- the difference between Q3 and Q1
To determine the quartile, the data must be arranged from
lowest
to
highest.
Then apply the
Mendenhall and Sincich Method.
Lower quartile (L) formula:
Position of Q1 = 1/4 (n+1)
Upper Quartile (U) formula:
Position of Q3 = 3/4 (n+1)
. where n is the
number of data.
The two data elements always used in Mendenhall and Sincich Method are:
Lower quartile (Q1) and Upper quartile (Q3)
True or False. After getting the answer in Mendenhall and Sincich Method, always round to the nearest integer.
True
Deciles
- the
nine score points
which divide a distribution into
ten
equal parts.
The score points in decile are denoted as;
D1
,
D2
,
D3
, ...
D9
To find the position in decile, use the formula:
k/10 (n+1).
where k is the
desired data
and n is the
number of data.
Percentiles
- the ninety-nine score points which divide a distributioninto
one hundred
equal parts.
The score points in percentile are denoted as;
P1
,
P2
,
P3
, ...
P99
The formula for percentile is:
k/100 (n+1)
. where k is the
desired percentile
and
n
is the number of data.
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