QUESTION 1: According to data of the Turkish Statistical Institute, the poverty in Turkey was 18.08% in 2009 (more than 12 million living below the poverty line). One can naturally expect that poverty is not distributed evenly between urban and rural populations. Suppose that two random samples are taken: sample 1, consisting of 150 people in rural areas and sample 2 consisting of 140 people in urban areas. 60 people in sample 1 and 15 people in sample 2 live below the poverty line. Using a 95% confidence interval, estimate the difference in poverty rates between urban and rural populations. Write the statistical implication of your calculations. ANSWER.
QUESTION 1: According to data of the Turkish Statistical Institute, the poverty in Turkey was 18.08% in 2009 (more than 12 million living below the poverty line). One can naturally expect that poverty is not distributed evenly between urban and rural populations. Suppose that two random samples are taken: sample 1, consisting of 150 people in rural areas and sample 2 consisting of 140 people in urban areas. 60 people in sample 1 and 15 people in sample 2 live below the poverty line. Using a 95% confidence interval, estimate the difference in poverty rates between urban and rural populations. Write the statistical implication of your calculations. ANSWER.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Transcribed Image Text:QUESTION 1: According to data of the Turkish Statistical Institute, the poverty in Turkey was
18.08% in 2009 (more than 12 million living below the poverty line). One can naturally expect that
poverty is not distributed evenly between urban and rural populations.
Suppose that two random samples are taken: sample 1, consisting of 150 people in rural areas and
sample 2 consisting of 140 people in urban areas. 60 people in sample 1 and 15 people in sample 2 live
below the poverty line.
Using a 95% confidence interval, estimate the difference in poverty rates between urban and rural
populations. Write the statistical implication of your calculations.
ANSWER:
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