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Focus on Infant mortality rate and consider α=0.10.

The Margin of Error for μ 

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The previous model was modified:

 

(the same sample was considered)

What are your conclusions using a 0.10 level of significance ?

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Still about this model (and using the same sample)

regarding Ho: β1=0 (considering α=0.05 if needed), the test statistic was computed: t=-5.02.

β1 estimate is

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Income Group was considered as explanatory (as dummy variables):

 

(the same sample was considered)

What are your conclusions using a 0.10 level of significance ?

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This model was considered to investigate if Infant mortality rate (IMR) is GDP per capita (GDP) related:

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Using the sample described in the beginning of the Exam, the coefficient of correlation was computed and found to be -0.674.

Ho: R2=0 was tested.

The p-value is

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Modify the original observed frequency table considering only 3 Regions and 2 Income Groups

What are your conclusions, if you run a Contingency Analysis, using α=0.05 ?

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The 3 countries from Middle East & North Africa and the 2 from South Asia were grouped together in the same region (Middle East & North Africa & South Asia) and the Contingency Analysis was run.

The test statistic (Q) is reliable and was found to be equal to 13.2.

The p-value is

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If we run the Contingency Analysis using the provided sample, the Q (the test statistic) is
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The expected number (if Ho is true) of Low Income countries in South Asia is 

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Is GDP per capita region related ?

Only 5 regions were considered (the country from Latin America & Caribbean was excluded from the sample) and GDP per capita mean values and confidence intervals were computed and plotted in this graph:

If you run an ANOVA (and the assumptions are met) what is your expectation for the p-value?

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