Show that the square of the expression for z in Exercise 13 12 equals So that the two tests are actually equivalent when the alternative hypothesis is Icirc cedil 1 Icirc cedil 2 The test described in Exercise 13 12, but not the one based on the Icirc cedil 2 statistic, can be used when the alterna...

x xin n10 XjM mm m xx m m n010 mi n1 ...

Show that the square of the expression for z in Exercise 13.12 equals So that the two

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Show that the square of the expression for z in Exercise 13.12 equals

So that the two tests are actually equivalent when the alternative hypothesis is Î¸1 ‰ Î¸2. The test described in Exercise 13.12, but not the one based on the Î¸2 statistic, can be used when the alternative hypothesis is Î¸1 Î¸2.

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John E Freunds Mathematical Statistics With Applications

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Authors: Irwin Miller, Marylees Miller

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Show that the square of the expression for z in Exercise 13.12 equals So that the two

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(x;-nô x = i=1 (e- Deu

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John E Freunds Mathematical Statistics With Applications

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