4. The mean of a process is unknown. = 130 and its standard deviation is =...
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4. The mean of a process is unknown. = 130 and its standard deviation is = 3 but the shape of the distribution is a. Use Chebyshev's Theorem to estimate the fraction of the product that will be in spec if USL/LSL = 142/118. b. Use Chebyshev's Theorem to determine a new specification which will contain at least 99% of the population. c. Assume that the distribution is unimodal and use the Camp-Meidel theorem to repeat 3a. Compare the results. d. Assume that the distribution is unimodal and use the Camp-Meidel theorem to repeat parts 3b. Compare the results. 4. The mean of a process is unknown. = 130 and its standard deviation is = 3 but the shape of the distribution is a. Use Chebyshev's Theorem to estimate the fraction of the product that will be in spec if USL/LSL = 142/118. b. Use Chebyshev's Theorem to determine a new specification which will contain at least 99% of the population. c. Assume that the distribution is unimodal and use the Camp-Meidel theorem to repeat 3a. Compare the results. d. Assume that the distribution is unimodal and use the Camp-Meidel theorem to repeat parts 3b. Compare the results.
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