Assume the hourly wage rate for a fast-growing online job is normally distributed with a mean of μ=$26.10μ=$26.10. Suppose a random sample of n=28n=28 workers revealed a mean wage of ¯x=$25.31x¯=$25.31 with a standard deviation of s=$1.61s=$1.61. At α=0.01α=0.01, is there enough evidence to conclude that the mean hourly wage is less than $26.10$26.10?   1) The p-value of this test is (3 decimal places) =  2) What is the difference between observed sample mean and claimed population mean? (Provide only the number with 2 decimal places)

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Assume the hourly wage rate for a fast-growing online job is normally distributed with a mean of μ=$26.10μ=$26.10. Suppose a random sample of n=28n=28 workers revealed a mean wage of ¯x=$25.31x¯=$25.31 with a standard deviation of s=$1.61s=$1.61.

At α=0.01α=0.01, is there enough evidence to conclude that the mean hourly wage is less than $26.10$26.10?

 

1) The p-value of this test is (3 decimal places) = 

2) What is the difference between observed sample mean and claimed population mean? (Provide only the number with 2 decimal places)

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