Hypotheses: (H_{0}: M_{x}=M_{y}) versus (H_{1}: M_{x}>M_{y}) with (n_{1}=15, n_{2}=14), and (S=290) Use the Mann-Whitney test to test

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Hypotheses: $H_{0}: M_{x}=M_{y}$ versus $H_{1}: M_{x}>M_{y}$ with $n_{1}=15, n_{2}=14$, and $S=290$

Use the Mann-Whitney test to test the given hypotheses at the $\alpha=0.05$ level of significance. The independent samples were obtained randomly.

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Statistics Informed Decisions Using Data

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5th Global Edition

Authors: Michael Sullivan

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Hypotheses: $H_{0}: M_{x}=M_{y}$ versus \(H_{1}: M_{x}
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Hypotheses: (H_{0}: M_{x}=M_{y}) versus (H_{1}: M_{x}>M_{y}) with (n_{1}=15, n_{2}=14), and (S=290) Use the Mann-Whitney test to test

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Statistics Informed Decisions Using Data

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