The mean diameter of a certain part from a manufacturing process is 5 mm and the standard deviation is 0.01 mm. The Lower Specification Limit 4.95 mm and the Upper Specification Limit (USL) is 5.03 mm.REQUIRED:Determine the value of the Process Capability Index.

The mean length of a certain part from a manufacturing process is 12 mm and the standard deviation is 0.03 mm. The lower specification limit is 11.99 mm and the upper specification limit is 12.03 mm.REQUIRED:Determine the value of the Process Capability Ratio.

The design specification width is 1.25mm and the process width at 6 standard deviations is .85mm. What is the process capability index ratio?Multiple Choice1.47.40.681.65

A machine drills hole in a pipe with a mean diameter of 0.532 cm and a standard deviation of 0.002 cm. Calculate the control limits for mean of samples 5.

(g) Customers buying computer parts supplied by a certain manufacturer require that the parts be between 9.9cm and 10.5 cm, inclusive. The manufacturing process is such that the actual part lengths are well approximated by a normal distribution with mean 10.1 cm and standard deviation 0.20 cm. Determine the percentage of the manufacturer's production that is acceptable to the customer. (5 marks)

A statistician at a metal manufacturing plant is sampling the thickness of metal plates. If an outlier occurs within a particular sample, the statistician must check the configuration of the machine. The distribution of metal thickness has mean 23.5 millimeters (mm) and standard deviation 1.4 mm. Based on the two-standard deviations rule for outliers, of the following, which is the greatest thickness that would require the statistician to check the configuration of the machine? 19.3 mm X B 20.6 mm 22.1 mm 23.5 mm E 24.9 mm