1. Conduct a hypothesis test for each sample at the .01 level of significance and determine what action, if any, should be taken. Provide the test statistic and p-value for each test. 2. Compute the standard deviation for each of the four samples. Does the assumption of .21 for the population standard deviation appear reasonable? 3. Compute limits for the sample mean x around m = 12 such that, as long as a new sample mean is within those limits, the process will be considered to be operating satisfactorily. If x exceeds the upper limit or if x is below the lower limit, corrective action will be taken. These limits are referred to as upper and lower control limits for quality control purposes. 4. Discuss the implications of changing the level of significance to a larger value. What mistake or error could increase if the level of significance is increased?
1. Conduct a hypothesis test for each sample at the .01 level of significance and
determine what action, if any, should be taken. Provide the test statistic and p-value for
each test.
2. Compute the standard deviation for each of the four samples. Does the assumption of
.21 for the population standard deviation appear reasonable?
3. Compute limits for the sample mean x around m = 12 such that, as long as a new
sample mean is within those limits, the process will be considered to be operating
satisfactorily. If x exceeds the upper limit or if x is below the lower limit, corrective action
will be taken. These limits are referred to as upper and lower control limits for quality
control purposes.
4. Discuss the implications of changing the level of significance to a larger value. What
mistake or error could increase if the level of significance is increased?
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