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3. Historically, evening long-distance calls from a particular city have averaged 15.2 minutes per call. In a random sample of 35 calls, the sample mean time was 10.3 minutes. Assume the standard deviation is 5 minutes. Is there sufficient evidence to conclude that the average evening long-distance call has changed? Ho: Ha: What is the z-stat? Interpret What is the p-value? Interpret. Is there evidence that the average has changed? Does 15.2 lie within the 95% confidence interval? why is this important? Suppose a production line operates with a mean filling weight of 16 ounces per container. Since over- or under-filling can be dangerous, a quality control inspector samples 30 items to determine whether or not the filling weight has to be adjusted. The sample revealed a mean of 16.32 ounces. The standard deviation is known to be .8 ounces. Can it be concluded that the process is out of control (not equal to 16 ounces)? 4. Ho: Ha: What is the z-stat? Interpret What is the p-value? Interpret Is there evidence that the average is not equal to 16? Does 16 lie within the 95% confidence interval? Why is this important?

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