The following table gives the distribution of income of households based on hypothetical data : Income % of households income % of households Under 15,000 7.2 19,000–19,999 14.9 15,000-15,999 11.7 20,000-20,999 10.4 16,000–16,999 12.1 21,000-21,999 22,000 and above 9.0 17,000-17,999 14.8 4.0 18,000–18,999 15.9 () What are the problems involved in computing standard deviation from the above data ? (i) Compute a suitable measure of dispersion. (H) Would the skewness of above disribution be affected if the income of everyone was increased by a certain proportion ?

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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The following table gives the distribution of income of households based on
hypothetical data :
Income
% of households
income
% of households
Under 15,000
15,000-15,999
7.2
19,000-19,999
20,000-20,999
14.9
11.7
10.4
16,000–16,999
17,000–17,999
12.1
21,000-21,999
22,000 and above
9.0
14.8
4.0
18,000–18,999
15.9
() What are the problems involved in computing standard deviation from the above
data ?
(i) Compute a suitable measure of dispersion.
(i) Would the skewness of above disribution be affected if the income of everyone was
increased by a certain proportion ?
Transcribed Image Text:The following table gives the distribution of income of households based on hypothetical data : Income % of households income % of households Under 15,000 15,000-15,999 7.2 19,000-19,999 20,000-20,999 14.9 11.7 10.4 16,000–16,999 17,000–17,999 12.1 21,000-21,999 22,000 and above 9.0 14.8 4.0 18,000–18,999 15.9 () What are the problems involved in computing standard deviation from the above data ? (i) Compute a suitable measure of dispersion. (i) Would the skewness of above disribution be affected if the income of everyone was increased by a certain proportion ?
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