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Author Question: \(\style{font-family:Times New Roman;}{{\widehat p}_1-{\widehat p}_2\dot\sim ... (Read 82 times)

curls713

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Question 1

Why would you use the Tukey multiple comparison?

to estimate differences in sample means


to test for normality


to estimate differences in pairwise means


to test for independence of errors



Question 2

\(\style{font-family:Times New Roman;}{{\widehat p}_1-{\widehat p}_2\dot\sim N\left(P_1-P_2,\frac{P_1(1-P_1)}{n_1}+\frac{P_2(1-P_2)}{n_2}\right)}\)

The preceding statement is true provided that:


\(\style{font-family:Times New Roman;}{{\widehat p}_1}\)follows a normal distribution.


both\(\style{font-family:Times New Roman;}{{\widehat p}_1}\)and\(\style{font-family:Times New Roman;}{{\widehat p}_2}\)follow a normal distribution.


\(\style{font-family:Times New Roman;}{n_1P_1\geq5,\;n_1\left(1-P_1\right)\geq5}\)and\(\style{font-family:Times New Roman;}{n_2P_2\geq5,\;n_2\left(1-P_2\right)\geq5}\).


\(\style{font-family:Times New Roman;}{n_1P_1\geq5,\;n_1\left(1-P_1\right)\geq5}\)or\(\style{font-family:Times New Roman;}{n_2P_2\geq5,\;n_2\left(1-P_2\right)\geq5}\).



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Marked as best answer by curls713 on Feb 26, 2023

Asfa

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curls713

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Reply 2 on: Feb 26, 2023
:D TYSM


patma1981

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Reply 3 on: Yesterday
Thanks for the timely response, appreciate it

 

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