The Ball Corporation's beverage can manufacturing plant in Fort Atkinson, Wisconsin, uses a metal supplier that provides metal with a known thickness standard deviation σ = .000943 mm. Assume a random sample of 58 sheets of metal resulted in an x¯ = .2603 mm. Calculate the 99 percent confidence interval for the true mean metal thickness. (Round your answers to 4 decimal places.) The 99% confidence interval is from to
Formula for Confidence Interval for population Mean When Population Standard deviation is known

Population Standard deviation :
:
metal with a known thickness standard deviation = 0.000943 mm
Sample size : n: Number of sheets of metal in the sample = 58
Sample mean :
= 0.2603
for
99% confidence level = (100-99)/100 = 0.01
/2 =
0.01/2 = 0.005

99 percent confidence interval for the true mean metal thickness


99% confidence interval is from 0.2600 to 0.2606
The Ball Corporation's beverage can manufacturing plant in Fort Atkinson, Wisconsin, uses a metal supplier that...
The Ball Corporation's beverage can manufacturing plant in Fort Atkinson, Wisconsin, uses a metal supplier that provides metal with a known thickness standard deviation σ = .000631 mm. Assume a random sample of 46 sheets of metal resulted in an x bar = .3293 mm. Calculate the 90 percent confidence interval for the true mean metal thickness. (Round your answers to 4 decimal places.) The 90% confidence interval is from to
The Ball Corporation's beverage can manufacturing plant in Fort Atkinson, Wisconsin, uses a metal supplier that provides metal with a known thickness standard deviation σ = .000786 mm. Assume a random sample of 55 sheets of metal resulted in an x¯ = .3307 mm. Calculate the 98 percent confidence interval for the true mean metal thickness. (Round your answers to 4 decimal places.) The 98% confidence interval is from ____ to _____
The Ball Corporation's beverage can manufacturing plant in Fort Atkinson, Wisconsin, uses a metal supplier that provides metal with a known thickness standard deviation o= .000965 mm. Assume a random sample of 58 sheets of metal resulted in an c = 3193 mm. Calculate the 98 percent confidence interval for the true mean metal thickness. (Round your answers to 4 decimal places.) The 98% confidence interval is from