An important parameter of a process was measured by taking 25 samples. Each sample had 10 items in it. The average of the 25 sample means is given to be equal to 4.09, and the average of the 25 sample ranges is given to be equal to 0.34. Find the Upper Control Limit of the xbar chart.
4.11 |
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4.14 |
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4.16 |
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4.19 |
Given : n=25 , ,
Therefore , the upper control limit of the chart is ,
Where , ; From statistical constants for control chart table
An important parameter of a process was measured by taking 25 samples. Each sample had 10...
An chart is being developed using 25 samples of size 8 each. The average of 25 sample means is 6.20. The average of the 25 ranges is 0.30. The lower control limit is __________. Select one: A. 5.827 B. 5.900 C. 5.960 D. 6.088
Twelve samples, each containing five parts, were taken from a process that produces steel rods at Emmanual Kodzi's factory. The length of each rod in the samples was determined. The results were tabulated and sample means and ranges were computed. The results were: SAMPLE SAMPLE MEAN (IN.) RANGE (IN.) SAMPLE SAMPLE MEAN (IN.) RANGE (IN.) 1 9.104 0.044 7 9.103 0.021 2 9.100 0.051 8 9.103 0.058 3 9.089 0.042 9 9.097 0.039 4 9.108 0.037 10 9.103 0.038 5...
Five samples of size 4 were taken from a process. The average of the range values was 2.35. The average of the sample means was 19.64. What is the upper control limit of the X-bar chart? a. 21.35 b. None of the responses provided is correct. c. 33.72 d. 21.00 e. 26.94
Twenty five samples of size 1000 each were drawn from a manufacturing process and the number of defectives in each sample was counted. The average sample proportion was 0.05. The upper control limit for the p chart is:
In order to establish a control chart for the mean of a process, 20 samples each of size 4 are collected. We note that i-Ti = 4000 and X, si = 500. The value of the upper control limit of the chart for the mean is approximately equal to 204.5. True False
In order to establish a control chart for the mean of a process, 20 samples each of size 4 are collected. We note that 222, Ti 4000 and 2-1 si = - 500. The value of the upper control limit of the chart for the mean is approximately equal to 217. True False
In order to establish a control chart for the mean of a process, 20 samples each of size 4 are collected. We note that Li-Ti = 4000 and X-1 si = 500. The value of the upper control limit of the chart for the mean is approximately equal to 204.5. True False
In order to establish a control chart for the mean of a process, 20 samples each of size 4 are collected. We note that _2 . Ti = 4000 and 2-1 si = 500. The value of the upper control limit of the chart for the mean is approximately equal to 217. True False
Samples of n = 6 items each are taken from a process at regular intervals. A quality characteristic is measured, and x-bar and R values are calculated for each sample. After 50 samples, we have Compute control limits for the x-bar and R control charts. All points on both control charts fall between the control limits computed in part (a). What are the natural tolerance limits of the process? If the specification limits are 41 ± 5.0, what are your...
Question 4 [20 marks] By utilising Annexure A, answer the following questions: (a) 15 samples of n 8 have been taken from a cleaning operation. The average sample range for the 20 samples was 0.016 minute, and the average mean was 3 minutes. Determine the three-sigma control limits for this process. (4 marks) (b) 15 samples of n 10 observations have been taken from a milling process. The average sample range is 0.01 centimetres. Determine upper and lower control limits...