Consider a one-factor ANOVA with n₁ = 3, n₂ = 3, n3 = 3, n42, n5 = 2 (a) How many possible comparisons of means are there? Answer is complete and correct. Number of possible comparisons (c) Find the critical value of Tukey's T for a= .05. (Round your a two decimal places.) T5,8 10 Answer is complete but not entirely correct. 4.89 X

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Chapter10: Statistics
Section10.3: Measures Of Spread
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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?
Answer is complete and correct.
Number of possible comparisons
10
(c) Find the critical value of Tukey's T for a = .05. (Round your answer to
two decimal places.)
> Answer is complete but not entirely correct.
T5,8
4.89 X
Transcribed Image Text: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? Answer is complete and correct. Number of possible comparisons 10 (c) Find the critical value of Tukey's T for a = .05. (Round your answer to two decimal places.) > Answer is complete but not entirely correct. T5,8 4.89 X
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