\"\"

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Company representatives claim that they will ship a product in less than four days

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Population mean is \"\".

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Here claim is \"\".

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This is the claim of alternative type of hypothesis since it includes an inequality symbol.

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The complement is \"\".

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Hypothesis are \"\"(Claim) and \"\".

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\"\"

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Find the critical values and region.

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Sample mean is \"\".

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60 delivery times has randomly selected.

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Here \"\", Use normal distribution.

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Critical region is depends on sign of the alternative hypothesis.

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Therefore the test is left tailed since \"\".

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Standard deviation \"\" and  significance is called for \"\".

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By using the graphing calculator find the \"\" value.

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\"\"

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Using calculator \"\".

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Critical region is \"\".

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\"\"

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Calculate the test statistic.

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Find statistic \"\" value.

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The value of \"\"

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The value of \"\".

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Substitute  \"\" and \"\".

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\"\"

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\"\".

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Substitute \"\" and \"\" and \"\" in \"\".

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\"\"

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\"\"

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Reject or fail to reject the null hypothesis.

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\"\" is rejected since test statistic fall with in the critical region.

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Therefore, there is an evidence to reject the claim of \"\".

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\"\"

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The value of \"\".

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There is an evidence to reject the claim of \"\".

\