Test the claim about the mean of sample 1, µ1 has a lower than the mean of sample2, µz at the level of significance a. Assume the samples are random and independent, and the population are normally...


Test the claim about the mean of sample 1, µ1 has a lower than the mean of sample2, µz at the level of significance a. Assume the samples are random and independent,<br>and the population are normally distributed.<br>Claim: 41 = µ2;<br>a = 0.01<br>Assume the population variances are not equal<br>Given: sample 1: ī = 3037<br>s = 706.3<br>n = 205<br>sample 2: = 3272<br>s = 660.2<br>n = 195<br>• The hypothesis test is Ho: µ1 = µ2<br>H1: Pi<br>Answer choose one of these: Type A for =; Type B for <; Type C for > and Type D for +<br>Test statistic:t =<br>(Two decimal places.)<br>P- value is<br>(four decimal places.)<br>Construct confidence interval at a = 0.10<br>< µi - H2 <<br>

Extracted text: Test the claim about the mean of sample 1, µ1 has a lower than the mean of sample2, µz at the level of significance a. Assume the samples are random and independent, and the population are normally distributed. Claim: 41 = µ2; a = 0.01 Assume the population variances are not equal Given: sample 1: ī = 3037 s = 706.3 n = 205 sample 2: = 3272 s = 660.2 n = 195 • The hypothesis test is Ho: µ1 = µ2 H1: Pi Answer choose one of these: Type A for =; Type B for <; type="" c="" for=""> and Type D for + Test statistic:t = (Two decimal places.) P- value is (four decimal places.) Construct confidence interval at a = 0.10 < µi="" -="" h2="">

Jun 11, 2022
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