Problem: n(d) = 38 {{X̄}_{1}} = 92 {{X̄}_{2}} = 95.5 d#772; = -3.5 s_D^2=21 a.


Problem:

n(d) = 38

\({{\bar{X}}_{1}}\) = 92

\({{\bar{X}}_{2}}\) = 95.5

\(\bar{d}\) = -3.5

\(s_{D}^{2}=21\)

a. Determine the values of t for which the null hypothesis \({{\mu }_{D}}={{\mu }_{1}}-{{\mu }_{2}}=0\), would be rejected for the alternative hypothesis, \({{\mu }_{D}}={{\mu }_{1}}-{{\mu }_{2}}<0\). Use \(\alpha \) = .10

b. draw appropriate conclusions.

c. find a 90% confidence interval for the mean difference \({{\mu }_{D}}\).

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