Question: Consider a one-factor ANOVA with n1 = 3, n2 = 3, n3 = 3, n4 = 2, n5 = 2. (a) How many possible comparisons

Consider a one-factor ANOVA with n1 = 3, n2 = 3, n3 = 3, n4 = 2, n5 = 2. (a) How many possible comparisons of means are there? (b) Calculate the degrees of freedom for Tukey's T. (c) Find the critical value of Tukey's T for ? = 0.05. Note: Round your answer to two decimal places.

Consider a one-factor ANOVA with nj = 3, n2 = 3, n3 = 3, n4 = 2, ns = 2. (a) How many possible comparisons of means are there? Number of possible comparisons 10 (b) Calculate the degrees of freedom for Tukey's T. Numerator Denominator (c) Find the critical value of Tukey's 7 for a = 0.05. Note: Round your answer to two decimal places. T5 , 8

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