Exercise 3. The following data gives miles per gallon of two different models of cars made by two different manufac- turers. Before, x 17.2 21.6 19.5 19.0 22.0 After, y 18.3 20.8 20.9 21.2 22.7 We assume that the treatment effect (i.e. difference) follows a shift model G(t) = F(t +▲) (a) Find an estimate of A. (b) Find a two-sided confidence interval for A which is closest to 90% level (hint: use table A4 for hand calculation).

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Exercise 3.
The following data gives miles per gallon of two different models of cars made by two different manufac-
turers.
Before, x
17.2 21.6 19.5 19.0 22.0
After, y
18.3 20.8 20.9 21.2 22.7
We assume that the treatment effect (i.e. difference) follows a shift model G(t) = F(t +▲)
(a) Find an estimate of A.
(b) Find a two-sided confidence interval for A which is closest to 90% level (hint: use table
A4 for hand calculation).
Transcribed Image Text:Exercise 3. The following data gives miles per gallon of two different models of cars made by two different manufac- turers. Before, x 17.2 21.6 19.5 19.0 22.0 After, y 18.3 20.8 20.9 21.2 22.7 We assume that the treatment effect (i.e. difference) follows a shift model G(t) = F(t +▲) (a) Find an estimate of A. (b) Find a two-sided confidence interval for A which is closest to 90% level (hint: use table A4 for hand calculation).
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