Problem: Suppose that the design engineering team set the specifications for length of a stamped sheet-metal part at 10 inches (D) with acceptable tolerances of +.05 inches (USL and LSL). The average length of the products produced by the actual stamping process is 9.99 inches (1) with a standard deviation of .015 inches (6). The calculations for the Cp and Cpk are as follows: C = (10.05-9.95)/6.015) - 10/09 - 1.11 k-(10 -9.99)((10.05-9.95)/2) - .01/.05 - 20 Cpx - 1.11 (1-20) - 1.11(8) = .88 Your Answers Is the process capable of consistently producing high-quality parts (1.c., within specs)? What can or should be done? If an process engineering team makes adjustments that change the mean to 9.995 Inches and the standard deviation to, .005 inches, what is the new Cpx