Exam 13: Methods for Quality Improvement: Statistical Process Control Available on CD

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The upper and lower control limits are usually a distance of _______ from the centerline.

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The capability index for a process centered on the desired mean is

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(Situation E) A machine at K-Company fills boxes with bran flake cereal. The target weight for the filled boxes is 24 ounces. The company would like to use control charts to monitor the performance of the machine. The company decides to sample and weigh 10 consecutive boxes of cereal at randomly selected times over a two-week period. Twenty measurement times are selected and the following information is recorded. Time Mean (oz) Range (oz) Time Mean (oz) Range (oz) 1 23.8 1.05 11 24.5 1.21 2 24.5 0.85 12 24.7 0.65 3 23.9 1.12 13 24.0 0.55 4 24.2 0.95 14 25.5 3.21 5 23.7 1.22 15 24.2 1.25 6 23.5 1.42 16 24.4 1.35 7 24.2 1.02 17 24.5 0.98 8 24.4 1.10 18 25.0 1.30 9 24.1 0.75 19 24.1 0.88 10 24.2 0.60 20 24.2 1.01 -Calculate the centerline for constructing the xˉ-chart. \bar { x } \text {-chart. }

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The centerline of a control chart is drawn at the level of the median of the sample.

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(Situation A) To construct a p-chart for a manufacturing process, 20 samples of size 100 were selected. The results areshown below: Sample Sample Size Defectives Sample Sample Size Defectives 1 100 10 11 100 8 2 100 8 12 100 8 3 100 9 13 100 5 4 100 6 14 100 9 5 100 7 15 100 7 6 100 3 16 100 9 7 100 8 17 100 11 8 100 6 18 100 4 9 100 11 19 100 6 10 100 10 20 100 8 -Calculate the centerline used in constructing a p-chart.

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Performance, reliability, and durability are some of the factors used to evaluate quality.

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(Situation E) A machine at K-Company fills boxes with bran flake cereal. The target weight for the filled boxes is 24 ounces. The company would like to use control charts to monitor the performance of the machine. The company decides to sample and weigh 10 consecutive boxes of cereal at randomly selected times over a two-week period. Twenty measurement times are selected and the following information is recorded. Time Mean (oz) Range (oz) Time Mean (oz) Range (oz) 1 23.8 1.05 11 24.5 1.21 2 24.5 0.85 12 24.7 0.65 3 23.9 1.12 13 24.0 0.55 4 24.2 0.95 14 25.5 3.21 5 23.7 1.22 15 24.2 1.25 6 23.5 1.42 16 24.4 1.35 7 24.2 1.02 17 24.5 0.98 8 24.4 1.10 18 25.0 1.30 9 24.1 0.75 19 24.1 0.88 10 24.2 0.60 20 24.2 1.01 -  Create the xˉ-chart and interpret it. \text { Create the } \bar { x } \text {-chart and interpret it. }

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The elimination of common causes of variation is typically the responsibility of workers, not management.

(True/False)
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If we are unable to conclude that the process is out of control, it is better to behave as if the process were under control than to tamper with the process.

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With rare exceptions, all items produced by a process are identical.

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Control charts are the tool of choice for continuously monitoring processes.

(True/False)
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 Find the value of Cp when USL=1.0155,LSL=1.0065, s=0.0005\text { Find the value of } \mathrm { C } _ { \mathrm { p } } \text { when } \mathrm { USL } = 1.0155 , \mathrm { LSL } = 1.0065 , \mathrm {~s} = 0.0005 \text {. }

(Multiple Choice)
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An in-control, centered process that follows a normal distribution has a CpC _ { p } of 3.0. How many standard deviations away from the process mean is the upper specification limit?

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(Situation D) A walk-in freezer thermostat at a restaurant is set at 5°F. Because of the perishability of the food in the freezer, the restaurant manager has decided to begin monitoring the temperature inside the freezer. The managers used a precision thermometer to take sample temperature readings at five randomly chosen times per day for 10 days. The data are presented below.  Day \text { Day } \quad \quad  Temperature ( F) \text { Temperature }\left(^{\circ}\right. \text { F) } 1 5.22 5.29 5.11 4.95 4.78 2 4.40 4.41 4.63 6.03 4.83 3 5.11 5.43 4.90 4.55 5.23 4 5.65 4.24 5.09 4.82 5.50 5 4.68 5.92 4.71 4.67 4.75 6 5.01 5.26 6.10 5.20 5.25 7 5.20 4.99 5.15 5.96 5.35 8 4.30 4.91 5.03 4.97 4.80 9 5.45 5.62 6.11 5.13 4.90 10 5.06 5.13 4.95 5.59 5.80 -Calculate the centerline of the R-chart.

(Essay)
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(Situation B) A manufacturing company makes hemostats for hospital emergency rooms. The company is interested in implementing statistical process control procedures in its production operation. The production manager believes that the proportion of defective hemostats generated by the process is about 3%. The company collected one sample of 300 consecutively manufactured hemostats each day for 20 days. The data are shown below. Sample Sample Size Defectives Sample Sample Size Defectives 1 300 8 11 300 12 2 300 6 12 300 11 3 300 11 13 300 14 4 300 15 14 300 8 5 300 12 15 300 7 6 300 11 16 300 3 7 300 9 17 300 9 8 300 6 18 300 11 9 300 5 19 300 10 10 300 4 20 300 6 -Construct the p-chart and interpret it.

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Does the following control chart represent a process that is in control or out of control? If it is out of control, explain how you arrived at this conclusion. Does the following control chart represent a process that is in control or out of control? If it is out of control, explain how you arrived at this conclusion.

(Short Answer)
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(Situation E) A machine at K-Company fills boxes with bran flake cereal. The target weight for the filled boxes is 24 ounces. The company would like to use control charts to monitor the performance of the machine. The company decides to sample and weigh 10 consecutive boxes of cereal at randomly selected times over a two-week period. Twenty measurement times are selected and the following information is recorded. Time Mean (oz) Range (oz) Time Mean (oz) Range (oz) 1 23.8 1.05 11 24.5 1.21 2 24.5 0.85 12 24.7 0.65 3 23.9 1.12 13 24.0 0.55 4 24.2 0.95 14 25.5 3.21 5 23.7 1.22 15 24.2 1.25 6 23.5 1.42 16 24.4 1.35 7 24.2 1.02 17 24.5 0.98 8 24.4 1.10 18 25.0 1.30 9 24.1 0.75 19 24.1 0.88 10 24.2 0.60 20 24.2 1.01 -Calculate the centerline of the R chart \mathrm { R } - \text { chart }

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Find the specification spread when USL USL=5.83 and LSL=5.16\mathrm { USL } = 5.83 \text { and } \mathrm { LSL } = 5.16

(Multiple Choice)
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Control limits and specification limits are essentially the same thing.

(True/False)
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 Find the value of Cp when USL=1.0155,LSL=1.0065, s=0.0015\text { Find the value of } \mathrm { C } _ { \mathrm { p } } \text { when } \mathrm { USL } = 1.0155 , \mathrm { LSL } = 1.0065 , \mathrm {~s} = 0.0015 \text {. }

(Multiple Choice)
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