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  1. Recall that the F-test requires the two variances to be independently distributed (from independent samples). Although this is by no means obvious here (both were calculated from the same data), σˆW 2 and σˆ B 2 are in fact independently distributed. The test is always one-sided, upper-tail, since if H 0 is false, 5σˆ B 2 is inflated ...

  2. How to use this table: There are two tables here. The first one gives critical values of F at the p = 0.05 level of significance. The second table gives critical values of F at the p = 0.01 level of significance. Obtain your F-ratio.

  3. • The F distribution is the ratio of two independent χ random variables. • The test statistic F* follows the distribution – F* ~ F(1,n-2)

  4. ANOVA - F test In the one-way ANOVA problem if we let = P n i=1 n i i N; it can be shown (see proof below) that: a. E(BSS) = (k 1)˙2 + Xn i=1 n i( i )2: b. E(WSS) = (N k)˙2 Proof: a. E(BSS) = E Xk i=1 n i( y i y)2! = E Xk i=1 n iy 2 2 y Xk i=1 n iy i+ y2 Xk i=1 n i!: In the previous expression we can substitute Xk i=1 n i= N; and Xk i=1 n i y ...

  5. F-score • The ANOVA F-statistic is a ratio of the Between Group Variaton divided by the Within Group Variation: / = 1234225 6)37)5 • A large F is evidence against H 0, since it indicates that there is more difference between groups than within groups.

  6. 8 sie 2024 · 1. Figure 12.2.1 12.2. 1: Rejection Region. Step 5. Since F = 3.232> 2.84 F = 3.232> 2.84, we reject H0 H 0. The data provide sufficient evidence, at the 5% 5 % level of significance, to conclude that the averages of major GPAs for the four majors considered are not all equal.

  7. Analysis of variance (ANOVA) provides the framework to test hypotheses like the one above, on the supposition that the data can be treated as random samples from I normal populations having the same variance σ 2 and possibly only differing in their means.

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