STAT210prob2.45 | R Documentation |
This data is for developing the following equation...
\frac{{S_1}^2}{{S_2}^2} {F_{1-\alpha/2,{n_2}-1,{n_1}-1}}
\frac{<}{ } \frac{{\sigma_1}^2}{{\sigma_2}^2} \frac{<}{ }
\frac{{S_1}^2}{{S_2}^2} {F_{\alpha/2,{n_2}-1,{n_1}-1}}
...for a 100(1 - \alpha
) percent confidence interval for the ratio
{\sigma_1}^2/{\sigma_2}^2
, where {\sigma_1}^2
and
{\sigma_2}^2
are the variances of two normal distributions.
STAT210prob2.45
A data frame with 10 observations (rows) and 3 variables (columns).
Column name | Data type | Values | |
[,1] | A | numeric | (-15.9034 - 19.9977) |
[,2] | B | numeric | (-15.0013 - 21.1018) |
[,3] | delta | numeric | (-1.4324 - -0.0965) |
This is data from Exercise 2.45 in Design and Analysis of Experiments, 9th Edition, EMEA Edition, and for developing equation 2.50 from the textbook.
Montgomery, D. C. (2019) Design and Analysis of Experiments, 9th Edition, EMEA Edition. New York: Wiley.
# A short summary of the variables
summary(STAT210prob2.45)
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