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Cards (81)
Mean
The most commonly used measure of
central position
, calculated as the sum of measures
x
divided by the number N of measures
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Median
The middle value when the data is arranged in order from
smallest
to
largest
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Mode
The value that occurs most frequently in the data set
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Finding the mean of
ungrouped
data
Σx/N
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The mean is symbolized as
X̅
(read as "
X-bar
")
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The median is the middle value when the data is arranged in order from
smallest
to
largest
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The
mode
is the value that occurs most frequently in the data set
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Measures
of
central tendency
Any measure indicating the
center
of a set of data
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Three kinds of averages
Mean
Median
Mode
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Mean
The most commonly used measure of
central
position, calculated as the
sum
of measures divided by the number of measures
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Finding the
mean
Σx/N
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Median
The
middle
value in a set of data, found by
arranging
the values in order
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Finding the
median
Arrange the values in order, find the
middle
value (or
average
of the two middle values if even number of values)
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Mode
The value that occurs most
frequently
in a set of
data
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Finding the mode
Select the measure that appears most often
2. If two or more measures appear the
same
number of times, each is a
mode
3. If every measure appears the
same
number of times, there is
no
mode
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Measures of central tendency are
mean
,
median
and mode
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The
mean
is also referred to as an
average
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The
median
is the
middle
value in a set of data
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The
mode
is the value that appears most
frequently
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If two or more values appear the
same
number of times, they are all
modes
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If every value appears the same number of times, there is
no mode
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Median
The middle value when the quantities are arranged according to
magnitude
(from highest to
lowest
)
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Computing for the median of grouped data
Median = 𝑙𝑏𝑚𝑐+ [
∑𝑓
2
−<
𝑐
𝑓
𝑓𝑚
�
� ] 𝑖
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𝑙𝑏
𝑚𝑐
Lower
boundary of the
median
class
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�
�
Frequency
of each class
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<𝑐
𝑓
Cumulative frequency
of the
lower
class next to the median class
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�
�
Class interval
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The median class is the class with the smallest cumulative frequency greater than or equal to
∑𝑓
2
. The computed median must be within the
median
class.
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4th Periodical Test Scores of Grade 7-Narnia Students in Mathematics
46-50
41-45
36-40
31-35
26-30
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Frequency
2
2
5
7
4
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Lower Class Boundary
45.5
40.5
35.5
30.5
25.5
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Less than Cumulative Frequency
20
18
16
11
4
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𝑖 =
5, ∑𝑓
=
20
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Calculating the median
Median = 𝑙𝑏𝑚𝑐+ [
∑𝑓
2
−<
𝑐
𝑓
𝑓𝑚𝑐
] 𝑖
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∑𝑓
2 =
20
2 =
10
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The 10th score is contained in the class
31-35.
This means that the median falls within the class boundaries of
31-35
, which is 30.5-35.5
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<𝑐𝑓
=
4
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𝑓𝑚𝑐
= 7
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𝑙𝑏
= 30
.5
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𝑖 =
5
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