A manufacturing process produces Ping-Pong balls with diameters that have a normal distribution with known population standard deviation of .04 centimeters. Ping-Pong balls with diameters that are too small or too large are considered defective. The manufacturing company claims all their Ping-Pong balls have a diameter of exactly = 0.50 centimeters. Perform a hypothesis test at the 5% level of significance to check if the claim is true. Assume that a random sample of 25 gave a mean diameter of 0.51 centimeters. Perform a hypothesis test and state your decision using critical value approach.
A manufacturing process produces Ping-Pong balls with diameters that have a normal distribution with known population...
A manufacturing process ball bearings with diameters that have a normal distribution with known population standard deviation of .03 centimeters. Ball bearings with diameters that are too small or too large are undesirable. In order to test the claim that μ = 0.50 centimeters, perform a two-tailed hypotheses test at the 5% level of significance. A random sample of 49 gave a mean of 0.48 centimeters. Perform a hypotheses test and state your decision.
A machine produces ball bearings with diameters that have a normal distribution with known standard deviation of 0.04 centimeters. Ball bearings with diameters that are too small or too large are undesirable. The machine is out of calibration if the machine's average output differs from 0.50 cm. Assume that a technician randomly samples 25 bearings which had a mean diameter of 0.51 centimeters. The technician wants to perform a hypothesis test to determine whether the machine is out of calibration....
Company ABC claims that they produces cans whose diameters are normally distributed with a population mean of 2 inches and a population standard deviation of 0.06 inch. A customer wants to check if the mean diameter of the cans is different than 2 inches. He takes a random sample of nine samples and finds a sample mean of 1.95 inches. Use a significance level of α = 0.07 to perform a hypothesis test using p value approach. Answer key: Two...
Use the link in the Jupyter Notebook activity to access your Python script. Once you have made your calculations, complete this discussion. The script will output answers to the questions given below. You must attach your Python script output as an HTML file and respond to the questions below. In this discussion, you will apply the statistical concepts and techniques covered in this week's reading about hypothesis testing for the difference between two population proportions. In the previous week’s discussion,...