Analysis of variance-equivalent for testing

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Let X1,..., Xn1 and Y1,..., Yn2 be two sets of independent, normally distributed random variables with means μ1 and μ2, and the common variance σ2. Show that the two-sample t-test and the analysis of variance are equivalent for testing H0 : μ1 = μ2 versus Hμ> μ2.

Reference no: EM13966095

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Analysis of variance-equivalent for testing : Let X1,..., Xn1 and Y1,..., Yn2 be two sets of independent, normally distributed random variables with means μ1 and μ2, and the common variance σ2. Show that the two-sample t-test and the analysis of variance are equivalent for testing H0 : μ1 = μ2 v..
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