1.
Test the hypothesis:
Population appears to be normally distributed.
Given the sample statistics n = 20, = 8.2, and s = 1.2,
find the critical value(s) tcr and
test statistic t for testing the claim μ = 8.6 at
significance α = 10%.
Then, state the conclusion of this hypothesis test.
Select one:
tcr = 1.729, t ≈ 1.491, fail to reject H0
tcr = 1.328, t ≈ 1.491, reject H0
tcr = −1.328, t ≈ −1.491, reject H0
tcr = ±1.729, t ≈ −1.491, fail to reject H0
2.
Find the critical value and the test statistic for the indicated hypothesis test, then use these values to make a conclusion about the null hypothesis
Test at the significance level α = 2.5% the hypothesis H0: μ ≥ 4.13, given a sample with n = 25 and = 3.89, if population σ = 0.6
Select one:
tcr = −2.060; statistic t = −2.00; reject the null hypothesis
tcr = 2.064; statistic t = 2.00; fail to reject the null hypothesis
zcr = −1.96; statistic z = −2.00; reject the null hypothesis
zcr = −2.24; statistic z = −2.00; fail to reject the null hypothesis
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