Using 3 The Chi-Square Distribution Table, $σ^{2} = 225, α = 0.10, n = 23$ , and a two-tailed test, find the following:
Part: $0 / 3$
Part 1 of 3
(a) State the hypotheses

Answer

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Answer

$H_{0} : σ^{2} = 225, H_{1} : σ^{2} \neq 225$

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Step 1 ：The question is asking for the hypotheses for a two-tailed test. In a two-tailed test, we are testing for the possibility of the relationship in both directions.

Step 2 ：The null hypothesis (H0) is that the population variance is equal to the given variance.

Step 3 ：The alternative hypothesis (H1) is that the population variance is not equal to the given variance.

Step 4 ：The null hypothesis, $H_{0}$ , is $σ^{2} = 225$ .

Step 5 ：The alternative hypothesis, $H_{1}$ , is $σ^{2} \neq 225$ .

Step 6 ： $H_{0} : σ^{2} = 225, H_{1} : σ^{2} \neq 225$

Using 3 The Chi-Square Distribution Table, σ2=225,α=0.10,n=23, and a two-tailed test, find the following:Part: 0/3Part 1 of 3(a) State the hypotheses

Answer

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Using 3 The Chi-Square Distribution Table, $σ^{2} = 225, α = 0.10, n = 23$ , and a two-tailed test, find the following:
Part: $0 / 3$
Part 1 of 3
(a) State the hypotheses