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SOLVED: On page Navidi begins his book with an example about an engineer who studies the diameter of rods used in optical storage devices. Suppose the engineer measures the diameters of 751 rods and finds that 66 of them (8.83%) meet specification. Find: 88% confidence interval for the actual proportion of rods that meet specification.(0.760, 0.921)(0.788, 0.914)(0.760, 0.955)(0.776, 0.945)
2021年10月8日
numerade.com
Optical storage | IBM
2023年12月7日
ibm.com
SOLVED: (b)Shafts manufactured for use in optical storage devices have diameters that are normally distributed with mean 0.652 cm and standard deviation of 0.003 cm. The specification limit for the shaft diameter is 0.650 * 0.005 cm. Determine the proportion of the shafts manufactured by this process meet the specification marks, C3)(c)The fill volume of paint cans is normally distributed with mean 12.05 liter and standard deviation 0.03 liter. If the process mean remains at 12.05 liter, determi
2021年10月2日
numerade.com
SOLVED: Shafts manufactured for use in optical storage devices have diameters that are normally distributed with mean u = 0.652 cm and standard deviation = 0.003 cm. The specification for the shaft diameter is 0.650 0.005 cm;(a) What proportion of the shafts manufactured by this process meet the specifications? Round youranswer to the nearest percentage and express the answer as percentage:(b) The process mean can be adjusted through calibration; but the standard deviation remains the same
2021年9月25日
numerade.com
SOLVED: Shafts manufactured for use in optical storage devices havediameters that are normally distributed with mean μ=0.652cm and standard deviationσ=0.003 cm . Thespecification for the shaft diameter is 0.650±0.05cm. What proportion of the shafts manufactured bythis process meet the specifications? (3marks)The process mean can be adjusted through calibration. Ifthe mean is set to 0.650 cm , what proportion of the shafts willmeet specifications?
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