Approximate the measures of center for following GFDT. Data Frequency 40-44 2. 45-49 50 -54 15 55-59 22 60 64 14 Report mode and median accurate to one decimal place. Report the mean accurate to two decimal places (or enter as a fraction). (a) mode = (b) median = (C) mean =

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Approximate the measures of center for following GFDT.
Data
Frequency
2.
40-44
0.
50-54
55-59
60 64
15
22
14
Report mode and median accurate to one decimal place. Report the mean accurate to two decimal
places (or enter as a fraction).
(a) mode =
(b) median =
(C) mean =
Transcribed Image Text:Approximate the measures of center for following GFDT. Data Frequency 2. 40-44 0. 50-54 55-59 60 64 15 22 14 Report mode and median accurate to one decimal place. Report the mean accurate to two decimal places (or enter as a fraction). (a) mode = (b) median = (C) mean =
Expert Solution
Step 1

Mean: The mean is the sum of observations divided by the number of observations. that is,
Mean = fi×xiN
Notations:


The sample mean = x and
Population mean = μ

Median: The median is the value of the middlemost observation in the data set when the observation is arranged in increasing (or decreasing) order of their values.

The formula for median:

Statistics homework question answer, step 1, image 1

Were,

l: is the lower-class boundary of the quartile class.

N: is the total frequency of the distribution

c.f: is the cumulative frequency before the quartile class.

f: is the frequency of the quartile class.

h: is the class size

Mode: The mode is the value that is repeated maximum times.
we can denote it by Mo.

The formula for mode is,

Statistics homework question answer, step 1, image 2

Were,

l= lower limit of the model class.

h = size of the class interval (assuming all class sizes to be equal).

f1 = frequency of the model class.

f0 = frequency of the class preceding the model class.

f2 = frequency of the class succeeding the model class.

 

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