Test the claim that u1= 42 from two samples that are random, independent and come from populations that are normally Histributed. Assume that the variances are unknown with o o Ho: 1 = 2 (Claim) Ha:1 42 Sample 1 Sample 2 n1 = 32 1 = 38.5 S1 = 1.5 n2 = 30 T2 37.6 82 = 1.8 Find the test statistic and critical values of the rejection region to help you make a conclusion. at a = 0.05, Ho (the claim) is REJECTED because the ±1.6991 statistic is 2.131 and lies in the rejection region with critical values O REJECTED because the test statistic is 2.144 and lies in the rejection region with critical values ±1.6991 O NOT REJECTED because the test statistic is -2.144 and does NOT lie in the rejection region with critical values ±1.6991 O REJECTED because the test statistic is 2.131 and lies in the rejection region with critical values ±2.0452 O NOT REJECTED because the test statistic is 2.131 and does NOT lie in the rejection region with critical values ±2.0452

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Test the claim that u1 = µ2 from two samples that are random, independent and corne from populations
that are normally Histributed.
Assume that the variances are unknown with o o,
Ho: 1 = 2 (Claim)
Ha: p1 42
Sample 1
Sample 2
n1 = 32
n2 = 30
T2 = 37.6
T1 = 38,5
S1 = 1.5
82 = 1.8
Find the test statistic and critical values of the rejection region to help you make a conclusion.
At a =
0.05, Ho (the claim) is
REJECTED because the test statistic is 2.131 and lies in the rejection region with critical values
±1.6991
REJECTED because the test statistic is 2.144 and lies in the rejection region with critical values
±1.6991
O NOT REJECTED because the test statistic is -2.144 and does NOT lie in the rejection region with
critical values ±1.6991
REJECTED because the test statistic is 2.131 and lies in the rejection region with critical values
+2.0452
O NOT REJECTED because the test statistic is 2.131 and does NOT lie in the rejection region with
critical values +2.0452
Transcribed Image Text:Test the claim that u1 = µ2 from two samples that are random, independent and corne from populations that are normally Histributed. Assume that the variances are unknown with o o, Ho: 1 = 2 (Claim) Ha: p1 42 Sample 1 Sample 2 n1 = 32 n2 = 30 T2 = 37.6 T1 = 38,5 S1 = 1.5 82 = 1.8 Find the test statistic and critical values of the rejection region to help you make a conclusion. At a = 0.05, Ho (the claim) is REJECTED because the test statistic is 2.131 and lies in the rejection region with critical values ±1.6991 REJECTED because the test statistic is 2.144 and lies in the rejection region with critical values ±1.6991 O NOT REJECTED because the test statistic is -2.144 and does NOT lie in the rejection region with critical values ±1.6991 REJECTED because the test statistic is 2.131 and lies in the rejection region with critical values +2.0452 O NOT REJECTED because the test statistic is 2.131 and does NOT lie in the rejection region with critical values +2.0452
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